刘启洋,外文翻译 原文
Module7Time off Unit1

We should ________________ protect the environment in Guilin immediately.
4. I've phoned my teacher ...
Verb. = call
How often do you phone your best friend?
to do what he said Li Yong told Han Hong ______________.
Don’t fight!
not to fight Jackie Chan told Li Yong _____________.
Are you from Hongkong?
Pan Changjiang asked Jackie Chan if he was from Hongkong ______________________.
1. Why is Sally phoning her teacher? A. Because she was practising too much. B. Because she wants to say that her hand and arm hurt, and can't play in the final practice. 2. What does Mrs. Styles ask Sally? A. “Are you going to play in the final practice?” B. “Are you practising too much?” 3.What does Mrs. Styles tell Sally to do? A. She tells her to get some rest. B. She tells her to practice more.
小王子第七章(中西对照)

小王子第七章(中西对照)Al quinto día,siempre gracias al cordero,me fue revelado este otro secreto de la vida del principito.Me preguntóbruscamente,y sin preámbulo,como resultado de un problema largamente meditado en silencio:-Si un cordero se come los arbustos,se comerátambién las flores¿no?-Un cordero se come todo lo que encuentra.-¿Y también las flores que tienen espinas?-Sí;también las flores que tienen espinas.-Entonces,¿para quéle sirv en las espinas?Confieso que no lo sabía.Estaba yo muy ocupado tratando de destornillar un perno demasiado apretado del motor;la avería comenzaba a parecerme cosa grave y la circunstancia de que se estuviera agotando mi provisión de agua,me hacía temer lo peor.-¿Para quésirven las espinas?El principito no permitía nunca que se dejara sin respuesta una pregunta formulada porél.Irritado por la resistencia que me oponía el perno,le respondílo primero que se me ocurrió: -Las espinas no sirven para nada;son pura maldad de las flores.-¡Oh!Y después de un silencio,me dijo con una especie de rencor: -¡No te creo!Las flores son débiles.Son ingenuas.Se defienden como pueden.Se creen terribles con sus espinas…No le respondínada;en aquel momento me estaba diciendo a mímismo:"Si este perno me resiste un poco más,lo harésaltar de un martillazo".El principito me interrumpióde nuevo mis pensamientos:-¿Túcrees que las flores…?-¡No!,!No!Yo no creo nada!Te contestécualquier cosa para que te calles.Tengo que ocuparme de cosas serias.Me miróestupefacto.-¡De cosas serias!Me miraba con mi martillo en la mano,los dedos llenos de grasa e inclinado sobre algo que le parecía muy feo.-¡Hablas como las personas grandes!Me avergonzóun poco.Peroél,implacable,añadió:-¡Lo confundes todo!…!todo lo mezclas!…Estaba verdaderamente irritado;sacudía la cabeza,agitando al viento sus cabellos dorados.-Conozco un planeta donde vive un señor muy colorado,que nunca ha olido una flor,ni ha mirado una estrella y que jamás ha querido a nadie.En toda su vida no ha hecho más que sumas y restas.Y todo el día se lo pasa repitiendo como tú:"¡Soy un hombre serio,soy un hombre serio!"…Al parecer esto le llema de orgullo.Pero no es un hombre,¡es un hongo!第五天,还是羊的事,把小王子的生活秘密向我揭开了。
美文翻译习作_优秀作文.doc

美文翻译习作_优秀作文美文翻译习作译自高一英语周报第二十七期阅读A篇译者:高一1508班刘泽南指导老师:尹旭日SUNDAYS,IWALKTOTHESUPERMARKET.MOTHERHANDSMETHEGROCERYLISTANDPUTSMONEYINMYPOCKET,HOPINGITWILLBEENOUGH.SHE'SHADAHARDDAY,ANDI'VEHADAHARDWEEK.NOTHINGOUTOFTHEORDINARYHAPPENSWHENIGETTOTHESTORE.IGRABT HEBREAD,SOMEMILK,ANDOTHERTHINGSONTHELIST.ASITURNTOHEADOUT,ISEEABEAUTIFULDRESSINTHEWINDOW.ITURNAWAY,BITTERTHATICOULDNEVEROWNSUCHADRESS. OUTSIDE,ICANNOTSTOPTHINKINGABOUTTHATPRETTYDRESS.IT'SNOTFAIRTHATICANNEVERHAVEWHATIWA NT.IWORKSOHARDTOHELPMYFAMILYANDYETIGETNOTINGINRETURN.JUSTANOTHERLISTTODO.IN MYANGER,IFAILTOREALIZETHEAPPLESAREROLLINGACROSSTHEROAD.SUDDENLY,ISEEAPAIROFHANDS,OFFERINGMEANAPPLE.LOOKINGUP,ISEETHETANNEDFACEOFTHISSTRANGER.HISCLOTHESAREMISMATCHED,BORROWEDORSTOLEN.BUTHISEYESARESOFTANDKIND.”THANKS,”ISAY.NOOTHERWORDSARESPOKENASHECONTINUESTOHELPME.ITELLHIM”THANKYOU”ONEMORETIMEANDAMONMYWAYBECAUSEIHAVEMANYOTHERTHINGSTOFINISH.SUDDENLY,HESAYS,”HAVEAGOODDAY,MA'AM.”()ANDTHENHEGIVESMETHEBIGGESTSMILEIHAVEEVERSEEN.RIGHTTHEN,HELOOKSYEARSYOUNGER-----ANDIFEELAFOOL.LOOKATME,FEELINGSORRYFORMYSELFBECAUSEIDON'TGETWHATIWANT!DOITHINKOTHERAREINTHESAMEBOAT,ORWORSE?THEREAREWORSETHINGSTHANNOTHAVINGABEAUTIFULDRESS. MYMOTHERWILLHANDMETHELISTTODAY.IWILLMAKETHESAMEJOURNEYANDPROBABLYSEESOMETH INGIWANTBUTCANNOTHAVE.BUTBEFOREISTARTTOFEELSORRYFORMYSELF,IWILLREMEMBERTHEKINDSTRANGERWITHTHEBIGSMILE,ANDIWILLGRABTHELASTITEM,ANDCHECKOUT.译文:每个周日,我都要走路去超市,妈妈给我食品清单并把钱放到我口袋里,希望这些钱够了。
英文文献

Antonio ArmillottaGiovanni MoroniDipartimento di Meccanica,Politecnico di Milano,Via La Masa1,20156Milano,ItalyWilma Polini Dipartimento di Ingegneria Industriale, Universitàdegli Studi di Cassino,Via Di Biasio43,03043Cassino(FR),Italy Quirico SemeraroDipartimento di Meccanica,Politecnico di Milano,Via La Masa1,20156Milano,Italy A Unified Approach to Kinematic and Tolerance Analysis of Locating FixturesA workholdingfixture should ensure a stable and precise positioning of the workpiece with respect to the machine tool.This requirement is even more important when modular fixtures are used for the sake of efficiency and reconfigurability.They include standard locating elements,which set the part in a predefined spatial orientation by contacting its datum surfaces.In the computer-based design of afixture,the layout of locators must be tested against two main sources of problems.Kinematic analysis verifies that any relative motion between the part and the worktable is constrained.Tolerance analysis evaluates the robustness of part orientation with respect to manufacturing errors on datum sur-faces.We propose a method to carry out both tests through a common set of geometric parameters of thefixture configuration.These derive from the singular value decompo-sition of the matrix that represents positioning constraints in screw coordinates.For a poorly designedfixture,the decomposition allows us tofind out either unconstrained degrees of freedom of the part or a possible violation of tolerance specifications on machined features due to geometric errors on datum surfaces.In such cases,the analysis provides suggestions to plan the needed corrections to the locating scheme.This paper describes the procedure for kinematic and tolerance analysis and demonstrates its sig-nificance on a sample case offixture design.͓DOI:10.1115/1.3402642͔Keywords:fixture design,kinematic analysis,tolerance analysis,screw theory1IntroductionModularfixtures are the key to exploit the inherentflexibility and reconfigurability offlexible manufacturing systems.They are built from standard components that are readily mounted on a base plate and easily adapted to changing part types and sizes͓1͔. The layout offixture components is customarily designed around computer aided design͑CAD͒descriptions of workpieces with the help of3D catalogs͓2͔.Integrated software support to this task is pursued through the extraction of geometric information from CAD models in order to simulate the kinematic,static,and dy-namic behaviors offixtures͓3͔.Basically,afixture constrains the relative motion between part and worktable by two different mechanisms:–deterministic positioning,which sets a spatial orientation of the part by form closure;–total restraint,which allows part orientation to be maintained by force closure during machining operationsIn this paper,we focus on deterministic positioning,with the aim of proposing a method to check the correctness of geometric constraints imposed to the workpiece.Thefirst requirement to be satisfied by the system of constraints is of a kinematic type:The part cannot be allowed to move in any way relative to thefixture. Possible residual degrees of freedom͑DOFs͒in part motion must be detected in order to allow new constraints to be added.The second requirements for a kinematically correctfixture are related to precision:Tolerances on machined features must be satisfied despite manufacturing errors on bothfixture and workpiece.In literature,a kinematic analysis offixtures has been dealt with by description models of feasible motions for constrained rigid bodies.The objective is to check whether a given layout offixture components constrains all DOFs of part motion.Some approachesderive from early research topics of geometric modeling,such assymbolic spatial relationships͓4͔and spatial occupancy represen-tations͓5,6͔.Apart from them,most studies rely upon a commondescription of motion constraints based on the screw theory ofkinematics͓7͔.We recall its basic results in Sec.2of this paper.Based on previous applications of the theory to the study ofmechanisms͓8,9͔,earlier attempts to use its basic results in thecontext offixtures have led to a compact formulation,which ismore easily applied to real cases and implemented in a CADenvironment͓10,11͔.Although not explicitly citing the screwtheory,other studies have proposed a similar description,high-lighting new properties useful for modelingfixture kinematics ͓12–14͔.A similar approach has been recently applied to the analysis and optimization offixturing schemes with redundantconstraints͓15,16͔.In Ref.͓17͔,a mathematical procedure is pro-posed to analyze kinematically unconstrainedfixtures and calcu-late residual degrees of freedom for the workpiece.Solving thelatter problem is critical to allow corrective actions to a poorlydesignedfixture.As treated in Sec.3,we develop a different kindof manipulation on the screw-based description to achieve thesame objective.A kinematic analysis is not sufficient to ensure precise position-ing.Errors onfixtures and part surfaces cause uncertainty onmachine-workpiece referencing parameters,which can result inthe stack-up of manufacturing errors.To control these deviations,afixture layout should be carefully chosen according to part ge-ometry and tolerances.Some studies have proposed guiding rulesand algorithms based on tolerance charting techniques to selectpositioning surfaces on the workpiece in order to control tolerancestacks on functional dimensions͓18–20͔.To compare alternative fixture configurations,Ref.͓21͔investigates on precision issues related to different types offixture components and provides rules to evaluate their combined effect on positioning uncertainty.In Ref.͓22͔,the uncertainty propagation problem is addressed by introducing probabilistic terms in the calculation of workpiece-machine transformation from contact points.Calculation proce-Contributed by the Computational Metrology/Reverse Engineering Committee ofASME for publication in the J OURNAL OF C OMPUTING I NFORMATION S CIENCE AND E NGI-NEERING.Manuscript received February26,2008;final manuscript received March11,2010;published online June8,2010.Assoc.Editor:A.Fischer.Journal of Computing and Information Science in Engineering JUNE2010,Vol.10/021009-1Copyright©2010by ASMEdures on the constraints description based on the screw theory have also been proposed to address tolerance analysis.They esti-mate either displacements in selected points on the workpiece ͓23–26͔or geometric errors on machined features ͓27–29͔as a result of fixture errors.Most of these approaches also include the search for a minimum-error layout of the fixture:at a lower level of computer support,guidelines for this design task have been proposed in Ref.͓30͔.In Sec.4,we demonstrate a method to detect possible conditions on the fixture layout in which error propagation from fixture to machined features can be critical with respect to tolerance specifications on the part.The solution we propose is based on a unified approach for the two subproblems of kinematic and tolerance analyses.It consists of a simple calculation procedure based on the description of po-sitioning constraints according to the screw theory.The output of the procedure allows us to validate the configuration of a fixture by detecting either a possible lack of constraints or negative ef-fects on machining accuracy due to part-fixture -pared with existing approaches,we attempt to streamline the analysis of deterministic positioning by using a reduced set of parameters easily extracted by available geometric data.A discus-sion of an application example in Secs.5and 6will allow us to better clarify the types of decisions that can be supported by the method.2Description of Positioning ConstraintsA fixture holds a workpiece in a given spatial configuration ͑position and orientation ͒relative to the reference frame of a ma-chine tool.This task includes two different functions.–Positioning :Remove all DOFs of part motion and allow each part of a batch to assume the same configuration within a given tolerance.–Clamping :Withstand forces acting on the part during the machining process without excessive deformation and vibration.In a modular fixture,positioning is usually done before clamp-ing by means of highly accurate fixture components called loca-tors .As shown in Fig.1,they are grouped into a limited number of functional types ͓31,32͔:–support pins and blocks with flat,round,conical,or vee shape,in contact with external resting surfaces of the part –sleeved support pins and blocks,providing both vertical sup-port and side positioning–locating pins,horizontal flat or vee blocks,providing only side positioning on lateral surfaces–center pins,in contact with surfaces of holes and other inter-nal featuresIn most cases,contact between locators and parts occurs on either a point,a straight line segment,or a planar surface area.Line and surface contacts constrain part movement more than point contacts do,and each of them can be replaced by two or more kinematically equivalent point contacts,as shown in Fig.2͑a ͒.However,it is not safe to rely on this property in the pres-ence of a small contact length or area,which is better approxi-mated by a simple point contact ͑Fig.2͑b ͒͒.A proper number of equivalent point contacts can align the part to the reference frame of the worktable.The completeness of such alignment is often related to the number of DOFs of part move-ment that are restricted by the fixture.Since a rigid body has 6DOF ͑translations and rotations along the x ,y ,and z axes of the machine reference frame ͒and each of them can have either sense,12“bidirectional”DOFs are conventionally considered.A basic condition for a deterministic positioning test could check that a given number ͑say,nine ͒of these DOF is restricted by the loca-tors.However,such criterion would not work whenever locators restrict translations or rotations along directions not parallel to x ,y ,and z axes.A more general condition,which will be assumed throughout the paper,is the following:Provided that part is held in contact with locators,translation and rotation along any direc-tion must be restricted ͑with the only exception of rotations along axes of fully symmetric parts ͒.The screw theory provides an effective representation of geo-metrical constraints on the part due to point contacts with locators.Each contact is defined by the direction of the reaction force at the locator.Any set of forces and couples is equivalent to a force f and a couple c along the same direction:They can be joined in a wrench w ,defined by either f and the pitch h =c /f .The direction of f can be expressed in line coordinates by the column vector͓x ,y ,z ,x ,y ,z ͔T͑1͒where ͑x ,y ,z ͒and ͑x ,y ,z ͒are the force itself and its mo-ment about the origin of the coordinate system xyz ,and x x +y y +z z =0.Similarly,the wrench can be expressed in screw coordinates by the vectorw =͓x ,y ,z ,x −h x ,y −h y ,z −h z ͔T͑2͒The reaction force at the i th frictionless point constraint is directed along the normal to the contact surface and can be represented by a wrench with a zero pitchw i =͓xi ,yi ,zi ,xi ,yi ,zi ͔T͑3͒where conventionally xi 2+yi 2+zi 2=1.Then,the 6ϫp matrix of contact wrenchesW =͓w i ͔͑4͒represents the constraints at the p locators of the fixture.ItisFig.1Types of modular locatingelementsFig.2Point contacts kinematically equivalent to line and plane contacts021009-2/Vol.10,JUNE 2010Transactions of the ASMEusually referred to as the locating matrix and can be used to check the deterministic positioning of the part.The six equations of translational and rotational equilibrium under an arbitrary set of forces are expressed by the matrix equationWF=−w E͑5͒where F=͓f1,...,f p͔T represents the constraint reactions and w E is the wrench of the resultant of external loads acting on the part. If W has rank6,Eq.͑5͒has a unique solution F,which means that any external action is balanced by a sum of reaction forces anddoes not cause any displacement of the part.If the rank of W is less than6,Eq.͑5͒has no solution whenever w E does not belong to the range of W͓10,11͔.An equivalent condition,based on the rank of the Jacobian matrix associated with the constraints,is proposed in Ref.͓12͔and applied in Ref.͓13͔:It can be shown that the Jacobian matrix is the transpose of the locating matrix as defined before.As a consequence of this property of W,the sim-plest way of obtaining the deterministic positioning of a part is through six locators.Less constraints fail to locate the part,while more are redundant.A similar problem at a reduced dimension is planar determinis-tic positioning,where reaction forces at locators are parallel to the xy plane,and only planar motion of the part is allowed.The test condition is based on the3ϫp matrix defined as in Eq.͑4͒,withw i=͓xi,yi,zi͔T͑6͒andxi2+yi2=1.Deterministic positioning is accomplished if at least three equivalent point contacts are used and W has rank3. 3Kinematic AnalysisAlthough the rank of the locating matrix is an index of deter-ministic positioning,it does not allow full kinematic characteriza-tion of afixture.Specifically,–it does not explain the cause of a nondeterministic position-ing,nor does it suggest any corrective action on thefixture design;–even in the full-rank case,it does not guarantee that part positioning is unaffected by manufacturing errors on parts and locators.Some properties of the above description of positioning con-straints can help to fully exploit its information content.For this purpose,we propose a method based on a matrix factorization technique known as singular value decomposition͑SVD͓͒33͔. The SVD of an mϫn matrix A isA=USV T͑7͒where U is an mϫm orthogonal matrix,V is an nϫn orthogonal matrix,and S=diag͑1,...,k͒is an mϫn matrix with elements iՆ0such that k=min͑m,n͒.Thei are the singular values of A,while the columns of U and V are,in turn,the left and right singular vectors of A.The SVD is especially helpful in solving ill-conditioned sets of linear equations in the form Ax=b.The rank of A equals the number of nonzero singular values.The columns of U correspond-ing to theiϾ0are an orthonormal basis for the range of A, while the columns of V corresponding to thei=0are an ortho-normal basis for the null space of A.Low values of somei may denote a linear dependency among equations,which can befixed by setting the lowi to zero.These properties have suggested several uses of the SVD in the solution of linear regression problems by the least-squares method and in other matrix manipulation problems͓34,35͔,as well as in the analysis of kinematic and dynamic properties of robot manipu-lators͓36͔.In our problem,since W is the coefficient matrix of the set͑Eq.͑5͒͒of equilibrium equations,the SVD is likely to be a better tool for checking deterministic positioning than simple rank inspection.Specifically,it allows us to draw additional infor-mation on motion constraints when W is rank deficient.A singularity of W means that the part is not positioned in a well defined spatial configuration.That is,the part can translate or rotate from the desired position although keeping contact with locators.Therefore,all DOFs of the guided movement of the part need to be determined in order to make corrections to the design of the locatingfixture.The problem can befirst solved in the xy plane,where deter-ministic positioning requires three contact points.The SVD of W provides its rank r,equal to the number of nonzero singular val-ues.If r=3͑Fig.3͑a͒͒,we have correct positioning.Otherwise, the part could either rotate about the z axis͑Fig.3͑b͒͒or translate along some direction in the plane͑Fig.3͑c͒͒.To recognize the two cases,we can build a translation subma-trix W T from thefirst two rows of W.W T is associated with a set of equilibrium equations similar to Eq.͑5͒,where couples and rotations are not considered.We can now apply the SVD to W T, thusfinding its rank r T.If r T=2,any set of external forces is balanced by the con-straints,and the part cannot translate;then,the residual DOF is a rotation about the z axis.This is the case depicted in Fig.3͑b͒, where the normals to part surfaces at the locators’contact points meet at a center of instantaneous rotation.In such a condition,the fixture only allows small rotations͑arbitrarily close to zero if part boundaries are perfectly straight lines͒,yet sufficient to hinder deterministic positioning.If r T=1,the residual DOF is a translation,and we canfind the motion direction from the base of the range of W T,given by the left singular vector corresponding to its only nonzero singular value.In fact,the range of W T is the set of the resultants of the external forces acting in the plane that do not affect the transla-tional equilibrium of the part.In the latter case,possible resultants can have only one direction,whose unit vector is given͑regard-less of the orientation͒by the base of the range:This direction is perpendicular to the unconstrained translation.In the example of Fig.3͑c͒,the base of the range of W T is the unit vector of the y axis,resulting in a translational DOF along the x axis.In the three-dimensional case,similarly,we apply the SVD to W and,if it is rank deficient,to the translational submatrix W T, including thefirst three rows of W.From the inspection of singu-lar values,we get the ranks r and r T of the matrices W and W T, with rՅ5and r TՅ3.With six locators,these two parameters provide information on the residual DOF of the part.–If r TϽ3,the part has3−r T translational DOF,as we can infer by a similar consideration to those applying on the2D case about the set of the translational equilibrium conditions.–If r−r TϽ3,the part has3−͑r−r T͒rotational degrees of freedom.The two above conditions can be satisfied simultaneously since the part could translate and rotate at the same time.However,six distinct contact points guarantee that rՆ2and r TՆ1,which means at most four total DOFs,not more than two translational. Figure4shows sample locatingfixtures for a prismatic work-piece,representative of all applicable combinations of r and r T. Each configuration includes six locators in contact with part sur-faces͑locators denoted with“2”are in contact with parallelsur-Fig.3Examples of planar locating schemesJournal of Computing and Information Science in Engineering JUNE2010,Vol.10/021009-3faces and may have either coincident or opposite normals ͒.The first case ͑Fig.4͑a ͒͒corresponds to a 3-2-1scheme with determin-istic positioning.In the other cases,the part is allowed one or more DOF,which are calculated from the properties of some sub-matrices of W .If r T Ͻ3,we can determine the ϱ2−r T free directions of transla-tion,as in the 2D case,from the range of W T :–If r T =2,the base of the range of W T includes two orthogonal unit vectors defining a plane perpendicular to the single translation direction ͑Figs.4͑c ͒,4͑e ͒,4͑g ͒,and 4͑i ͒͒.–If r T =1,the base of the range of W T consists of a single unit vector,whose normal plane contains a set of feasible trans-lation directions ͑Figs.4͑h ͒and 4͑j ͒͒.If r −r T Ͻ3,we need to solve the problem of deterministic po-sitioning in the plane to find the unconstrained rotation axes.For example,to detect a rotation about the x axis,we can build the submatrix W x from the rows of W associated with the equations of equilibrium to either translation along y and z and rotation about x ͑the second,the third,and the fourth one ͒.If the rank of W x is less than 3and is equal to that of its first two rows ͑corre-sponding to translations ͒,x is a free rotation axis.In this case,we have ϱ2−͑r −r T ͒feasible rotation directions.Specifically,–if r −r T =2,there is a single rotation axis ͑Figs.4͑b ͒,4͑e ͒,and 4͑h ͒͒;–if r −r T =1,there is a set of rotation axes,defined by two orthogonal directions ͑Figs.4͑d ͒,4͑g ͒,and 4͑j ͒͒;–r −r T =0,any direction is a feasible rotation axis;in this case,all the contact normals converge in a single rotation center for the part ͑Figs.4͑f ͒and 4͑i ͒͒.We can find the unrestricted rotation axes even if they are not parallel to the x ,y ,and z axes.For a generic unit vector t ,we can apply a coordinate transformation such that t is parallel to the unit vector k of the z axis.The same transformation is also applied to the two 3ϫp submatrices of W associated with translational and rotational equilibrium equations,resulting in a new matrix W Јand in the corresponding submatrix W z Ј.If the part has a single rotational DOF,we can search for the direction t for which the submatrix W z Јis rank deficient.The third singular value of W z Јis a continuous function of the angular parameters,which appear in the transformation,and has a unique global minimum of zero value in either Cartesian half-space.Therefore,we can do the search by any technique that is able to recognize and rule out possible local minima ͑direction set algorithms,simulated anneal-ing ͒.If a set of feasible rotation directions exists,we find two distinct directions t ,which define the plane containing the free rotation axes.4Tolerance AnalysisThe second problem in the analysis of deterministic positioning consists in detecting proximity to incorrect locating conditions.As a result of all its contacts with locators,a fully constrained part may still be allowed significant displacements from the nominal position due to form errors on datum surfaces.Although the ma-trix W carries all information required to detect such situations,a method is needed to properly recognize them.In the following,we show how the SVD can be helpful for this task.As it has been said before,low singular values of the locating matrix are related to a quasi-singularity of W ,which we associate with a possible lack of positioning accuracy.For instance,in the basic planar case of Fig.5͑a ͒,a displacement ␦of locator 2along its normal direction would force the part to rotate from its nominal configuration by an angle depending on ␦/a .Such an angle,which would result in geometric errors on machined features,can be relatively high if the distance a takes a small value.It can be verified that a takes a special meaning with respect to the SVD of the locating matrix.Specifically,with the coordinate system as in Fig.5͑a ͒,it isW =΄0011100−a 0΅͑8͒Singular values of W equal the square roots of the eigenvalues of W T ·W ,which can be easily derived by solving the characteristic equation of the latter matrix.We find that1=1Fig.4Examples of three-dimensional locatingschemesFig.5Quasi-singular locating conditions021009-4/Vol.10,JUNE 2010Transactions of the ASME2=ͱa 2+2+ͱa +423=ͱa 2+2−ͱa 4+42͑9͒andP =123=a͑10͒With a proper choice of the coordinate system,Eq.͑10͒applies to the general planar case depicted in Fig.5͑b ͒.The product P equals the distance a between the contact normal of locator 3and the intersection point of the contact normals of locators 1and 2͑or the corresponding distance for any permutation of locators ͒.As in the previous case,a displacement at locator 3causes a rotation of the workpiece by an angle that is inversely propor-tional to a .Similarly,in the 3-2-1scheme of Fig.5͑c ͒,distances a ,b ,and c should be long enough to avoid undesired rotations relative to the nominal configuration.Again,we have that P =12,...,6equals the product abc of the critical distances.The product of singular values of W can thus provide the information we need to detect a lack of positioning “robustness.”It is difficult to provide a mathematical proof for the geometric meaning of the quasi-singularity index P .In the following,how-ever,we will try to strengthen the conjecture that it is inversely related to geometric errors,which can result on machined fea-tures.Meanwhile,we will investigate on the influence of specified tolerances and geometric parameters of the fixture.We will only consider planar locating schemes as in Fig.5͑a ͒,which can be regarded as approximations of three-dimensional cases where the support on a base plane ͑locators 1–3in Fig.5͑b ͒͒is more accu-rate than the side positioning on lateral datum surfaces ͑locators 4–6in the same figure ͒.We will neglect any error sources that are not related to part and fixture geometry.They include uncertainties in tool positioning and workpiece set-in due to clamping and machining forces.We also assume that locators are exactly in their nominal position,which is reasonable when considering that tolerances on locating fixtures are usually tighter than workpiece errors.As a result of these assumptions,worst-case position errors will be underesti-mated by an amount depending on specific machine configura-tions.Let us suppose that a hole is to be drilled on a part as in Fig.6where specified by basic dimensions x and y .A straightness tol-erance t A on the primary datum A and a perpendicularity tolerance t B on the secondary datum B are assigned,as well as a position tolerance on the hole.The locating fixture for the workpiece con-sists in two locating pins on the primary datum and one pin on the secondary,spaced according to dimensions l 1,l 2,and l 3.Hole position will be checked by a functional gauge,whose datum simulators are put in contact with locating surfaces.Theoretically,contact points of locators with datum surfaces lie on the reference planes of the machine tool,which thus match exactly the datum simulators of the gauge.Under the assumption that the hole is drilled in its theoretical position relative to the machine,hole position is perfect also relative to the gauge,and there is no position error.Actually,as illustrated in Fig.7,locating surfaces do not coincide with gauge planes due to form and ori-entation errors.Therefore,contact with locators occurs in points that do not lie on datum simulators anymore.As contact points determine the geometric transformation of the part relative to the machine,the hole turns out to be displaced relative to its checking position on the gauge.The position error is equal to the distance between theoretical and actual ͑i.e.,after part-machine transfor-mation ͒hole axes.Figure 8͑a ͒shows that locators are assumed to be in their nomi-nal positions,and gauge planes are determined by geometric er-rors on locating surfaces.Point-to-point distances of part surfaces from datum simulators could be estimated by one of the available computational models of contacts between surfaces with an im-perfect form.As an example,in Ref.͓37͔,a constrained optimi-zation problem is solved to calculate the actual mating position between two imperfect planes.We prefer to simply calculate part-fixture transformation from a limited number of displacements at locators,to be treated as random variables.For this purpose,as shown in Fig.8͑b ͒,we imagine locating surfaces as perfect planes determined by equivalent displacements of locators.The set of displacement at locators⌬p =͓␦1,␦2,␦3͔T͑11͒transforms the workpiece coordinate system by⌬x =͓⌬x ,⌬y ,⌬␣͔T͑12͒where ͑⌬x ,⌬y ͒is the displacement of the origin and ⌬a is the rotation angle of x and y axes.According to results of Ref.͓12͔,the above parameters are related by the following equation:⌬p =W T ⌬x͑13͒Therefore,workpiece transformation can be found from locator displacements by inverting the transpose of the locating matrix.Following the equivalence described in Fig.8,locator displace-ments can take values less than or equal to the tolerances on corresponding data.Displacement values are negative ͑i.e.,theyFig.6Reference problem in theplaneFig.7Geometric transformation between machine tool and functionalgageFig.8Transformation based on locator displacementJournal of Computing and Information Science in Engineering JUNE 2010,Vol.10/021009-5。
英语演讲稿关于孤独症

刘泽洋:(ppt第3页)He was a Dutch Post-Impressionist painter whose work had a far reaching influence on 20th century art for its vivid colors and emotional impact. today many of his pieces—including his numerous self portraits, landscapes, portraits and sunflowers—are among the world's most recognizable and expensive works of art. His depression gradually deepened. On 27 July 1890, aged 37, he walked into a field and shot himself in the chest with a revolver.(ppt第4页)The British comedymogul Lowen Atkinson (RowanAtkinson).We can never underestimate this"bean", heclaims to have 18500000 viewers in the UK but,in other regional languagesalsohaving a great reputation, carry the world before one"The British spy Johnny"strongly criticized"the criticsthat he needs time toadjust,even the money cannotmake him happy."Americancomedian Jim Carryand Italycomedian Saddo Parla"depressionhit, youwill feel very despair, can't find a solution to the problem."What is DepressionThe word 'depression' is used to describe everyday feelings of low mood which can affect us all from time to time. Feeling sad or fed up is a normal reaction to experiences that are upsetting, stressful or difficult; those feelings will usually pass.If you are affected by depression, you are not 'just' sad or upset. You have an illness which means that intense feeling of persistent sadness, helplessness and hopelessness are accompanied by physical effects such as sleeplessness, a loss of energy, or physical aches and pains.Sometimes people may not realise how depressed they are, especially if they have been feeling the same for a long time, if they have been trying to cope with their depression by keeping themselves busy, or if their depressive symptoms are more physical than emotional. Here is a list of the most common symptoms of depression. As a general rule, if you have experienced four or more of these symptoms, for most of the day nearly every day, for over two weeks, then you should seek help.o Tiredness and loss of energyo Persistent sadnesso Loss of self-confidence and self-esteemo Difficulty concentratingo Not being able to enjoy things that are usually pleasurable or interestingo Undue feelings of guilt or worthlessnesso Feelings of helplessness and hopelessnesso Sleeping problems - difficulties in getting off to sleep or waking up much earlier than usualo Avoiding other people, sometimes even your close friendso Finding it hard to function at work/college/schoolo Loss of appetiteo Loss of sex drive and/ or sexual problemso Physical aches and painso Thinking about suicide and deatho Self-harm(1--8)页杨琛伟(ppt第9-14页):We are still not sure what causes depression but a combination of factors are thought to play a role. Major life events such as bereavement, redundancy or marital breakdown are all common triggers for depression.the cause of depressionis divided into external reasons and internal reasons.External reasons:1、环境诱因:令人感到有压力的生活事件及失落感可能诱发忧郁症,如丧偶(尤其老年丧偶,几乎八、九成的人会得此病)、离婚、丢掉工作、财务危机、失去健康等。
Unit7TheMonster课文翻译综合教程四

Unit 7The Monst erDeems Taylor1He was an un dersized littleman, with a head too big for his body ― a sickly little man. His nerves were bad. He had skin tr ouble. It was ag ony for him to w ear anything nex t to his skin co arser than silk. And he had delu sions of grandeu r.2He was amonster of conce it. Never for on e minute did helook at the worl d or at people,except in relati on to himself. H e believed himse lf to be one ofthe greatest dra matists in the w orld, one of the greatest thinke rs, and one of t he greatest comp osers. To hear h im talk, he wasShakespeare, and Beethoven, andPlato, rolled in to one. He was o ne of the most e xhausting conver sationalists tha t ever lived.So metimes he was b rilliant; someti mes he was madde ningly tiresome. But whether hewas being brilli ant or dull, hehad one sole top ic of conversati on: himself. Wha t he thought and what he did.3He had a mania for being in th e right. The sli ghtest hint of d isagreement, fro m anyone, on the most trivial po int, was enoughto set him off o n a harangue tha t might last for hours, in which he proved himse lf right in so m any ways, and wi th such exhausti ng volubility, t hat in the end h is hearer, stunn ed and deafened, would agree wit h him, for the s ake of peace.4It never occur red to him thathe and his doing were not of the most intense an d fascinating in terest to anyone with whom he ca me in contact. H e had theories a bout almost anysubject under th e sun, including vegetarianism,the drama, polit ics, and music;and in support o f these theories he wrote pamphl ets, letters, bo oks ...thousand s upon thousands of words, hundr eds and hundreds of pages. He no t only wrote the se things, and p ublish ed them ―usually at someb ody else’s expen se ― but he woul d sit and read t hem aloud, for h ours, to his fri ends, and his fa mily.5He had the emotional s tability of a si x-year-old child. When he felt o ut of sorts, hewould rave and s tamp, or sink in to suicidal gloo m and talk darkl y of going to th e East to end hi s days as a Budd hist monk. Ten m inutes later, wh en something ple ased him he woul d rush out of do ors and run arou nd the garden, o r jump up and do wn off the sofa, or stand on his head. He couldbe grief-stricke n over the death ofa pet dog, a nd could be call ous and heartles s to a degree th at would have ma de aRoman emper or shudder.6He was almost in nocent of any se nse of responsib ility. He was co nvinced that theworld owed hima living. In sup port of this bel ief, he borrowed money from ever ybody who was go od for a loan ―men, women, frie nds, or stranger s. He wrote begg ing letters by t he score, someti mes groveling wi thout shame, atothers loftily o ffering his inte nded benefactorthe privilege of contributing to his support, an d being mortally offended if the recipient decli ned the honor.7What money he could lay his h and on he spentlike an Indian r ajah. No one wil l ever know ― ce rtainly he never knows ― how muc h money he owed. We do know that his greatest be nefactor gave hi m $6,000 to paythe most pressin g of his debts i n one city, anda year later had to give him $16,000 to enable h im to live in an other city witho ut being throwninto jail for de bt.8He was e qually unscrupul ous in other way s. An endless pr ocession of wome n marched throug h his life. Hisfirst wife spent twenty years en during and forgi ving his infidel ities. His secon d wife had beenthe wife of hismost devoted fri end and admirer, from whom he st ole her. And eve n while he was t rying to persuad e her to leave h er first husband he was writingto a friend to i nquire whether h e could suggestsome wealthy wom an ― any wealt hy woman ― whom he could marry for her money.9He had a geniusfor making enemi es. He would ins ult a man who di sagreed with him about the weath er. He would pul l endless wiresin order to meet some man who ad mired his work a nd was able andanxious to be of use to him ― an d would proceedto make a mortal enemy of him wi th some idioticand wholly uncal led-for exhibiti on of arroganceand bad manners. A character inone of his opera s was a caricatu re of one of the most powerful m usic critics ofhis day. Not con tent with burles quing him, he in vited the critic to his house an d read him the l ibretto aloud in front of his fr iends.10The n ame of this mons ter was RichardWagner. Everythi ng I have said a bout him you can find on record― in newspapers, in police repor ts, in the testi mony of people w ho knew him, inhis own letters, between the lin es of his autobi ography.And the curious thing a bout this record is that it does n’t matter in th e least.11Bec ause this unders ized, sickly, di sagreeable, fasc inating little m an was right all the time, the j oke was on us. H e was one of the world’s greates t dramatists; he was a great thi nker; he was one of the most stu pendous musicalgeniuses that, u p to now, the wo rld has ever see n. The world did owe him a livin g. What if he di d talk about him self all the tim e? If he talkedabout himself fo r twenty-four ho urs every day fo r the span of hi s life he wouldnot have uttered half the number of words that o thermen have sp oken and written about him since his death.12When you conside r what he wrote― thirteen opera s and music dram as, eleven of th em still holding the stage, eigh t of them unques tionably worth r anking among the wor ld’s great m usico-dramatic m asterpieces ― wh en you listen to what he wrote,the debts and he artaches that pe ople had to endu re from him don’t seem much of a price.13W hat if he was fa ithless to his f riends and to hi s wives? He hadone mistress towhom he was fait hful to the dayof his death: Mu sic. Not for a s ingle moment did he ever comprom ise with what he believed, withwhat he dreamed. There is not aline of his musi c that could hav e been conceived by a little min d. Even when heis dull, or down right bad, he is dull in the gra nd manner. Liste ning to his musi c, one does notforgive him forwhat he may or m ay not have been. It is not a ma tter of forgiven ess. It is a mat ter of being dum b with wonder th at his poor brai n and body didn’t burst under th e torment of the demon of creati ve energy that l ived inside him, struggling, cla wing, scratching to be released; tearing, shriek ing at him to wr ite the music th at was in him. T he miracle is th at what he did i n the little spa ce of seventy ye ars could have b een done at all, even by a great genius. Is it a ny wonder he had no time to be a man?畸人迪姆斯·泰勒1 他是个大头小身体、病怏怏的矬子;成日神经兮兮,皮肤也有毛病。
Human Populations

Cunningham - Cunningham - Saigo: Environmental Science 7th Ed.
Population Density (persons / square km)
Cunningham - Cunningham - Saigo: Environmental Science 7th Ed.
Cunningham - Cunningham - Saigo: Environmental Science 7th Ed.
Cunningham - Cunningham - Saigo: Environmental Science 7th Ed.
Ehrlich Theory of “Population Bomb”
Human Populations
Cunningham - Cunningham - Saigo: Environmental Science 7th Ed.
Outline:
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•
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Population Growth Limits to Growth Human Demography Fertility and Mortality Life Span and Expectancy Population Growth - Opposing Factors Demographic Transition Family Planning Future of Human Populations
Cunningham - Cunningham - Saigo: Environmental Science 7th Ed.
The Role of Technology
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现代大学英语第四册 Lesson 7

Detailed Discussion
• Para 1
rake out sth: remove ashes from ( a fire, kiln, etc) live coals live: still burning or glowing; not extinct eg: a live spark; a live volcano hearth: the area around a fire place or the area of floor in front of it streak: a streak is a long thin mark, line or band of a different substance or color. Here in the text, it refers to the ray of early sunlight which was white against the dark sky. eg: There are streaks of gray appearing in her black hair.
• •
man and wife: husband and wife
• Para 5
Still, as they walked silently in their rawhide shoes through the little hamlet, there was not a soul about. • P: When they walked silently through the small village, they saw not a single person around then because they were earlier than everybody else. hamlet: a small village soul: here it means a person, not the spiritual part of a person that some believe to continue to exist after they die.
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Metal grid/conducting polymer hybrid transparent electrode for inverted polymer solar cellsJingyu Zou,1Hin-Lap Yip,1,2Steven K.Hau,1and Alex K.-Y.Jen1,2,a͒1Department of Materials Science and Engineering,University of Washington,Seattle,Washington98195,USA2Institute of Advanced Materials and Technology,University of Washington,Seattle,Washington98195,USA͑Received19January2010;accepted23March2010;published online17May2010͒A simple method was developed using metal grid/conducting polymer hybrid transparent electrodeto replace indium tin oxide͑ITO͒for the fabrication of inverted structure polymer solar cells.Theperformance of the devices could be tuned easily by varying the width and separation of the metalgrids.By combining the appropriate metal grid geometry with a thin conductive polymer layer,substrates with comparable transparency and sheet resistance to those of ITO could be achieved.Polymer solar cells fabricated using this hybrid electrode show efficiencies as high asϳ3.2%.Thismethod provides a feasible way for fabricating low-cost,large-area organic solar cells.©2010American Institute of Physics.͓doi:10.1063/1.3394679͔Polymer solar cells͑PSCs͒are becoming as a viabletechnology for low-cost power production.1Indium tin oxide ͑ITO͒is the most commonly used transparent electrode for PSCs because it offers good transparency in the visible rangeof the solar spectrum as well as good electrical conductivity.However,there are several deficiencies that exist for usingITO such as poor mechanical properties of ITO-coated plas-tic substrates,2limited conductivity for fabricating large-areasolar cells,limited availability of indium,and complicated vacuum sputtering process tend to increase the cost for ITO. These limitations set a potential barrier for the commercial-ization of low-cost PSCs.To alleviate this problem,alterna-tive materials for transparent conducting electrodes are needed to replace ITO.There has been some research on exploring conductive polymers,2carbon nanotubes,3 graphenes,4and silver nanowires5as potential candidates to replace ITO.However,lower transparency and higher sheet resistance compared to ITO strongly hinder their use for transparent electrode.Metal grids have also been investi-gated as a promising alternative for transparent electrode.6,7 Utilizing microfluidic deposition and nanoimprinting meth-ods,metal grids coated substrates have been used for fabri-cating conventional PSCs with PCE as high as2%.Previously,inverted architecture PSC using ITO as cath-ode and evaporated silver͑Ag͒as anode has been proved to be more stable in ambient than the conventional devices us-ing sensitive metal as cathode.8Moreover,poly͑3,4-ethylenedioxythiophene͒:poly͑styrenesulfonate͒͑PEDOT-:PSS͒has also been demonstrated by Hau et al.9as a potential replacement of ITO for fabricating inverted PSCs. However,the relatively high sheet resistance of PEDOT:PSS compared to ITO may limit the performance of PSCs The combination of conductive metal grids with PEDOT:PSS provides a good solution to solve this problem and obtain ITO-free and ambient stable PSCs.Here,we report a simple method to fabricate high-efficiency ITO-free inverted structure PSCs using a metal grid/conducting polymer hybrid transparent electrode.By us-ing soft lithography and chemical etching,the metal gridscan be easily fabricated on substrates.The inverted devicearchitecture is used to fabricate PSCs with Ag as anode tocollect holes and zinc oxide͑ZnO͒as an electron selectivelayer at the metal grid/conducting polymer interface to helpcollect electrons.To prepare the metal grids,a1nm alumi-num͑Al͒film was depositedfirst followed by evaporating a30nm thick silverfilm onto the glass substrates.It was foundthat the very thin Al layer improves adhesion between thesubstrate and the Agfilm.A micropatterned photoresist͑SU-8,MicroChem͒film,fabricated by standard photolithography,was used as a mas-ter to replicate stamps for microcontact printing͑CP͒.A typical stamp was made by casting a10:1͑v/v͒mixture ofpolydimethyl siloxane͑PDMS͒and curing agent against asilanized master.The PDMS stamp wasfirst soaked with an“ink”containing1mM of mecaptoundecanoic acid͑MUA͒in ethanol,then brought into contact with the surface of sil-ver for60s.After the removal of the stamp,the patterned Agfilm was developed by wet etching with aqueousFe3+/thiourea using the patterned SAM as resist.10MUA was chosen for both generating better wettability for the process-ing of upper layerfilm.and facilitating better chargecollection.11Three types of designed grids patterns were utilizedas width and separation with͑1͒5m and50m ͑5m/50m͒,͑2͒10m and100m ͑10m/100m͒,͑3͒20m and200m ͑20m/200m͒,respectively.The optical transmittance of as-fabricated Ag grids was measured by UV-Vis spectros-copy͑Fig.1͒.The sheet resistance for metal grids with dif-ferent geometries was also measured.The transmittance of ITO at550nm is85.7%.When thetransmittance of glass͑ϳ93%͒is taken into account,the maximum expected transmittance of the metal grids coated glass substrate is calculated to beϳ83–84%.It was found that the average transmittance of metal grid coated glass sub-strates in the range of250–1200nm is78%,80%,and82%, respectively,for grids of5m/50m,10m/100m, and20m/200m.The lower transmission may be due toa͒Electronic mail:ajen@.APPLIED PHYSICS LETTERS96,203301͑2010͒0003-6951/2010/96͑20͒/203301/3/$30.00©2010American Institute of Physics96,203301-1some diffusion of MUA during contact printing on the metal surface.As the result,the actual Ag grid patterns expand 1–2m in width.Figure 2͑a ͒shows the optical microscope images of an as-fabricated metal grid electrode on a glass substrate.Another important parameter for transparent conducting electrodes is the sheet resistance.The sheet resistance of commercial available ITO substrates is 15⍀ᮀ−1,⍀ᮀwhile the Ag grid electrodes exhibited sheet resistances of9.1⍀ᮀ−1,146.3⍀ᮀ−1,and 254.1⍀ᮀ−1,for 5m /50m,10m /100m,and 20m /200m,re-spectively.Lower sheet resistances will minimize the loss of photocurrent during charge transport due to the lowered lat-eral resistance of the electrode.In general,the transmittance and sheet resistance for thin conductive films are related by the equation ofT ͑͒=ͫ1+188.5R s Op ͑͒DCͬ−2,where Op ͑͒is the optical conductivity ͑here we quoted at =550nm ͒and DC is the conductivity of the film.DC /Op is a commonly used term to describe transparent conductors.12For ITO with R s of 15⍀ᮀ−1and T ͑550nm ͒of 85.7%,the DC /Op is 156.7.The best results that have been achieved for the graphene-based films 13and carbon nanotubes 14are 0.5and 25,respectively.Based on the best metal grid geometry used in this work ͑5m /50m ͒,R s =9.1⍀/ᮀ,and T ͑550nm ͒=79.0%,a DC /Op ratio as high as 165.6could be achieved.To fabricate solar cells,the ITO substrate and the metal grids coated substrate were cleaned using standard cleaning procedures.A thin layer of ZnO nanoparticles ͑ZnO NPs ͒was spin-coated onto these substrates.A C 60-based SAM ͑C 60-SAM ͒was deposited onto the ZnO surface using a spin-coating process as reported previously.15A 200nm bulk-heterojunction film comprising of poly ͑3-hexylthiophene ͒͑P3HT ͒͑Rieke Metals ͒and ͓6,6͔phenyl C 61butyric acid methyl ester ͑PCBM ͒͑American Dye Source ͒was then spin-coated in an argon-filled glove box.After depositing a 50nm of PEDOT:PSS film ͑H.C.Starck,CLEVIOS™P VP 4083͒.8A layer of Ag was vacuum deposited on top of PEDOT:PSS as anode.The solar cells were tested under ambient using a Keithley 2400SMU and an Oriel Xenon lamp ͑450W ͒with an AM 1.5filter.The light intensity was calibrated to 100mW /cm 2.The device architectures are shown in Fig.2͑b ͒.The J -V characteristics under illumination and the solar cells perfor-mance are summarized in Fig.3͑a ͒and Table I ,respectively.The device with the 5m /50m Ag grid has the best performance with PCE of 2.97%.The lower efficiency of the metal grid substrate derived device is mainly due to lower J sc and fill factor.An important parameter that needs to be considered for the design of metal grids is that the charges generated from the voids between the grid lines need to be efficiently col-lected.The inverted device structure utilizes a ZnO NP layer as an electron selective layer between the active layer and the metal grids to collect electrons.The inhomogeneous and poor charge collection in the voids due to high sheet resis-tance of ZnO decrease both J sc and fill factor.Inaddition,FIG.1.͑Color online ͒Transparency vs wavelength of different geometry Ag grids on glass as compared to transparency of ITO and glass,as refer-enced againstair.FIG.2.͑Color online ͒͑a ͒Optical microscope image of silver grid with 5m width separated by a distance of 50m.͑b ͒Device configuration of the polymer solar cell using Ag grid as the transparent electrode with or without conductive PEDOT:PSSlayer.FIG.3.͑Color online ͒The current density-voltage ͑J −V ͒characteristics of polymer solar cells with ͑a ͒different Ag grid geometries ͑b ͒different Ag grid geometries combining 40nm PEDOT:PSS PH500film measures under AM1.5illumination from a calibrated solar simulator with a light intensity of 100mW cm −2.the lower transmittance of the5m/50m Ag grids ͑ϳ78%͒compared to ITO͑ϳ85%͒also contributes to the decrease in J sc.Increasing the width and separation while maintaining the same aspect ratio dramatically reduces the J sc andfill-factor.To alleviate the problem for poor charge collection,a PEDOT:PSS͑H.C.Starck,CLEVIOS™PH500͒conduct-ing polymer was inserted between the silver grids and the ZnO layer to form the hybrid electrode.To demonstrate the function of the hybrid electrode,an inverted photovoltaic device with220nm thick PEDOT:PSS PH500film without metal grids as the bottom electrode was fabricated.The J-V characteristics under illumination and the solar cells performance are summarized in Fig.3and Table I, respectively.For the smaller separation Ag grids ͑5m/50m͒,the addition of the conducting PEDOT:PSS polymer layer improved the device performance to3.21% due to the reduced lateral resistance.For devices using larger separation grid lines͑10m/100m and 20m/200m͒,the addition of the PEDOT:PSS layer sig-nificantly improved the performance of the devices.For grids with separation distance of over10m,additional layer of PEDOT:PSS is necessary to reduce the lateral resistance.All three silver grids electrodes can achieve near3%PCE using the additional PEDOT:PSS layer.The potential benefit of using larger size grid patterns is the ease for device fabrica-tion especially for cost efficient industrial roll-to-roll pro-cessing.Without Ag grids,PEDOT:PSS PH500bottom elec-trode devices can only have efficiency ofϳ2.2%which is due to the high sheet resistance.In conclusion,we have demonstrated that silver metal grid electrodes fabricated by microcontact printing and wet chemical etching can replace conventional ITO electrodes for fabricating organic solar cells.The patterned metal elec-trodes on glass show high optical transmittance as well as good electrical anic solar cells with opti-mized grid geometry show encouraging device performance. It was also found that silver grid electrodes with smaller width and separation with the same aspect ratio facilitated better charge collection from the ZnO NP layers leading to increased FF,J sc,and PCE.By adding a PEDOT:PSS PH500 conducting polymer between Ag grid and ZnO,even devices with larger Ag grid spacing can achieve good performance. The use of inexpensive Ag grids compared to ITO allows the possibility of employing roll-to-roll process to realize low-cost,large-area organic solar cells.This work is supported by the National Science Founda-tion’s NSF-STC Program under Grant No.DMR-0120967, the Department of Energy’s“Future Generation Photovoltaic Devices and Process”Program under Grant No.DE-FC36-08GO18024/A000,and the Office of Naval Research’s Pro-gram under Grant No.N00014-08-1-1129.A.K.-Y.J.thanks the Boeing-Johnson Foundation forfinancial support.1G.Dennler,M.C.Scharber,and C.J.Brabec,Adv.Mater.͑Weinheim, Ger.͒21,1323͑2009͒.2S.I.Na,S.S.Kim,J.Jo,and D.Y.Kim,Adv.Mater.͑Weinheim,Ger.͒20,4061͑2008͒.3M.W.Rowell,M.A.Topinka,M.D.McGehee,H.J.Prall,G.Dennler,N. 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