X-38 Experimental Aeroheating At Mach 10

合集下载

美高超声速火箭发动机试验获成功

美高超声速火箭发动机试验获成功

份合 同 ,要求其继续 对战术战斧导弹武器
控制 系统 ( TWCS)进行 维护与升级 。根 T 据 这 一价值 5 7 万 美元 的合同 ,洛‘ 00 马公司 将提 供系统工程 、软件 开发 、硬件支持和管 理方面的服务 ,并处理 软 、硬件与互操作性 过时等问题 。
战术 战 斧 导 弹武 器 控制 系 统 与舰 艇导 航 、通信 、态势 感知 及发射系统相集成 ,从
( 丝) 雨 括 1 艘马来西亚舰 船。 1
马来 西亚 皇家海 军负 责人 表示 ,这 次试射 将消 除本 国媒体和 政界 对潜艇作
战状 态的质 疑 。他 补充说 ,马 来西亚 第
雷 锡恩 公司赢得 小 直径炸弹 l 同 l 合
其在全天候攻击移 动目标弹药市场的地位 。
小直径 炸弹l 装备美 国最先 进的战术 I 将
对 地 攻 击 飞 机 ,包 括 F 1 E、F3 B F 3 C -5 -5 和 -5

美开发 用于 导弹探 测 的机 载红 外 吊舱
美 国导弹防御局负 责人表示 ,该 局专注于开发 一种能够装 备各型无人
而 对各种型号 战斧 对陆攻击导弹进行武器控
制 。该 系统 还 能够 在舰 上 进行 新 的任 务规
划 ,并能在导 弹飞 行过程中与多枚 “ 战斧 ”
导弹进行联络 ,以实现重新瞄准和定向 。
T TWCS 系统 前
所 未 有 的 作 战 能 力 为
美国海军多 级战舰提 供了大容量 进攻性打
美高超 声速 火箭发 动机试 验获 成功
洛克希德- 马丁公司8 日宣布其陆军 战术导弹系统 ( TACMS)火 月1 1 A
美升 级战 术战斧 导弹 武器控 制 系统

类X43高超声速飞行器气动力和气动热的数值研究

类X43高超声速飞行器气动力和气动热的数值研究
工学硕士学位论文
类 X43 高超声速飞行器气动力和气动热的 数值研究
朱建阳
哈Байду номын сангаас滨工业大学
2008 年 12 月
国内图书分类号: V211.1+4 国际图书分类号: 530
工学硕士学位论文
类 X43 高超声速飞行器气动力和气动热 的数值研究
硕 士 研 究 生 : 朱建阳 导 申 请 师: 周超英教授 学 位: 工学硕士
II
哈尔滨工业大学工学硕士学位论文
目录
摘要 ......................................................................................................................... I Abstract ................................................................................................................. II 第 1 章 绪论 ........................................................................................................ 1 1.1 高超声速流动的主要特征 ............................................................................ 1 1.2 吸气式高超声速飞行器的设计特点 ............................................................ 2 1.3 国内外研究现状 ........................................................................................... 3 1.4 本文的研究内容 ........................................................................................... 7 第 2 章 高超声速飞行器流场数值方法 ............................................................... 8 2.1 引言 .............................................................................................................. 8 2.2 流动控制方程 .............................................................................................. 8 2.2.1 流动方程的限制和假设 .......................................................................... 8 2.2.2 在直角坐标系下的三维守恒方程 .......................................................... 9 2.3 气体的热力学属性 ..................................................................................... 12 2.3.1 热力学状态方程 ................................................................................... 12 2.3.2 气体属性 ............................................................................................... 12 2.4 气体的输运系数 ......................................................................................... 13 2.5 控制方程源项及其参数 ............................................................................. 13 2.6 k- 两方程湍流模型 ................................................................................ 14 2.7 壁面边界条件 ............................................................................................. 15 2.8 流场的数值解法 ......................................................................................... 17 2.8.1 有限体积和空间离散 ........................................................................... 17 2.8.2 空间数值方法 ....................................................................................... 19 2.8.3 限制器的使用 ...................................................................................... 21 2.9 本文所采用的数值方法 .............................................................................. 22 2.10 本章小结 ................................................................................................... 22 第 3 章 高超声速飞行器外形优化 ..................................................................... 23 3.1 引言 ............................................................................................................ 23 3.2 飞行器机身前体的优化 .............................................................................. 24 3.3 飞行器机身后体设计 ................................................................................. 29

美国系列试验飞行器简史

美国系列试验飞行器简史

美国X系列试验飞行器简史英文字母X 是“Experimental”这个单词的缩写,即“试验的”之意,同时也蕴涵着“未知的”深层含义。

在飞行器设计领域,未知的技术障碍与难题比比皆是,即使是通过风洞、模拟器和计算机也只能构建出一个理想状态下的模型而已,所以必须研制出专门用途的试验机去探索那些未知领域。

为了探索航空航天领域众多的未知领域,美国人开始了X 系列试验飞行器的研究工作。

1945 年初,世界上第一架火箭动力试验机XS-1(后来命名为X-1)在美国军方的资助下首飞成功。

这之后,X-3、X-4、X-5 等一大批试验飞行器相继飞上了蓝天。

在随后近三十年的发展过程中,以X 冠名的试验飞行器几乎每年都要研制一种,其研制速度也快得惊人,这段时间因而也成为了X 系列试验飞行器发展的黄金时期。

越南战场上的节节失败和苏联全球范围内的战略紧逼,让美国开始进入战略调整阶段。

在这种大环境下X 系列试验飞行器的研制计划也陷入了停顿,从1971 年至1983 年美国没有进行任何一种X 型试验机的研制工作。

强硬的里根总统上台后,沉寂了多年的X 系列试验飞行器计划终于迎来了转机,1984 年X-29A 前掠翼试验机的首飞成功重新拉响了美国向未知航空航天领域前进的号角。

仅在上个世纪九十年代的十年间,就先后有14 种X 型试验飞行器投入研制,X 系列试验飞行器计划的第二个黄金发展时期来到了。

今天,X 系列试验飞行器已经不再单纯以“更高、更快”作为其发展目标了,跨大气层飞行器、太空营救系统、无人隐形武器投送平台等成为新的发展亮点。

可以肯定的是,在未来的日子里我们一定会看到越来越多更加先进的X 系列试验飞行器飞上蓝天……X-1X-1 试验飞机作为人类历史上一种划时代的飞机,不仅仅是因为它的速度超过了音速,也是因为它是世界上第一种纯粹为了试验目的而设计制造的飞机。

X-1 最初设想来自于20 世纪30 年代末飞机设计领域所遇到的问题,当时建造的风洞已经不能满足飞机在亚音速和超音速飞行条件下各种参数的正确搜集,因而研制一种专用的飞行试验机势在必行。

逆向工程最新应用

逆向工程最新应用

美国国家航空航天局应用逆向工程测试太空时代的“宇航员救生艇”如果宇航员无论什么情况下都必须撤离国际太空站,那么,他们可能会乘坐象X-38 -NASA的机组人员往返运载器(CRV)的原型-这样的太空时代救生艇。

X-38是一种无翼飞机,它的气动升力来自机身的形状,而不是机翼。

CRV专门设计用来把七名宇航员从轨道送到离地面大约四万英尺的地方,在这里,可控的转向降落伞将展开,并把飞机带到它的着陆地点。

在脱离轨道和转向降落伞展开期间,电子机械式调节器鼓起X-38的飞行控制面,以调整它的飞行路线。

美国国家航空航天局NASA工程师面临的一个问题是如何测试调节器,它必须能够在一个不断快速变化的环境中,承受35倍的地球引力、重返大气层的热量和压力、以及超音速大气飞行紊乱所带来的影响。

高速背载为了解决这个问题,位于美国加利福尼亚州爱德华兹市的NASA Dryden飞机研究中心的工程师通过研究认为,把调节器安装在F-15 鹰式飞机上,这种飞机的高度灵敏性和高达每小时1,600多英里的速度,能够支撑X-38必须承受的各种压力。

这种方法的困难之一是,把调节器安装在F-15上,并使它们成为一个整体。

X-38的方向舵调节器是通过把它安装在位于F-15驾驶舱和垂直稳定翼之间的气动整流罩内来测试的,垂直稳定翼控制着F-15的减速板。

在飞行员的控制下,减速板伸到气流中,气动负载被X-38的调节器顶起。

F-15的上表面具有复杂的几何图形,比如,多个方向的复合曲线,所以,设计一个可以刚好安装在机身上的整流罩,是一项既辛苦又耗时的工作。

开始使用Pharaoh方法但是,一种被称为Pharaoh的逆向工程工具能让NASA工程师使用一种便携式坐标测量机(CMM, Coordinate Measuring Machine),把F-15的几何图形直接数字化到Pro/ENGINEER中。

Pharaoh是美国加利福尼亚州拉霍亚市HighRES有限公司的产品。

超高速飞行器气动热效应研究

超高速飞行器气动热效应研究

超高速飞行器气动热效应研究引言随着工业技术的发展,人类对于高速飞行技术的研究越来越深入。

超高速飞行器的出现,不仅可以提高人们在太空科学领域探索和应用的能力,更可以为人们创造新的交通工具。

超高速飞行器的研究涉及多个学科领域,其中气动热效应是其中一个重要的方面。

本文将详细介绍超高速飞行器气动热效应研究的相关内容。

一、超高速飞行器概述超高速飞行器是指在大气层内或受大气影响下运行的飞行器,速度远远超过常规飞机和导弹的速度,通常在7马赫以上。

超高速飞行器主要包括重返式飞船、高超声速飞机和短程导弹等。

这些飞行器需要承受极高温、极高速和强气动负载等极端条件,因此对于材料的要求也非常高。

二、气动热效应高速飞行器的速度非常快,当高速运动的飞行器与空气接触时,会产生极高的气动负载和摩擦热。

因此,气动热效应也是高速飞行器研究中一个非常重要的方面。

气动热效应涉及到的热学效应有多种,包括气动加热和辐射加热等。

气动加热气动加热是高速飞行器沿飞行方向运动时所面临的最主要的热负荷。

当高速飞行器沿飞行方向运动时,在飞行器前缘和激波前面的一段区域内,气体的压力和温度都会急剧升高。

这时,高温高压的气体会冲击到飞行器表面,瞬间将气体的动能转换为热能,产生气动加热。

辐射加热辐射加热是指高速飞行器表面和外部热环境之间的热交换,主要包括向空间的辐射热、向飞行器表面反射的太阳热、大气层内吸收的太阳辐射热以及大气层内反射的太阳辐射热等。

这些因素都会对高速飞行器表面产生热负荷,从而影响其耐热性能。

三、1.实验研究实验研究是研究高速飞行器气动热效应的最主要方式。

为了进行气动加热效应研究,研究人员常常使用大型气动热试验设备,如水冷导热管试验台和高速风洞试验台等,将气动负荷和高温下的材料响应进行测试和研究,从而提高高速飞行器的热性能。

2.仿真模拟仿真模拟也是高速飞行器气动热效应研究的重要手段之一。

利用现代计算机技术,可以对高速飞行器和大气层之间的热交换过程进行数值仿真。

高超声速飞行器的设计与气动热力学分析

高超声速飞行器的设计与气动热力学分析

高超声速飞行器的设计与气动热力学分析第一章:概述随着科技的发展,高超声速飞行器越来越多地引起人们的关注。

高超声速飞行器是指能够在大气层飞行时达到5倍音速以上的飞行器,具有高速、远程、高度机动性等优点。

高超声速飞行器的设计与气动热力学分析是高超声速飞行器研制的关键技术之一,本文将对高超声速飞行器的设计与气动热力学分析进行探讨。

第二章:高超声速飞行器的设计高超声速飞行器的设计需要考虑多个因素,包括外形、材料、发动机、控制系统等。

2.1 外形设计高超声速飞行器的外形设计首先需要考虑的是实现高速和高度机动性。

一般来说,高超声速飞行器外形主要分为平板、发酵、钻石、球体、飞艇等几种类型。

不同外形对于高超声速飞行器的飞行性能和热力学调控策略也有差异。

2.2 材料选择高超声速飞行器需要使用稳定性高、强度大、抗氧化能力好的材料。

一般来说,常用的高超声速飞行器材料包括高温合金、碳纤维增强复合材料、高温陶瓷等。

2.3 发动机设计高超声速飞行器需要使用高功率、高效率的发动机,常用的发动机包括超燃进气发动机、等离子体发动机、波雷特发动机等。

2.4 控制系统设计高超声速飞行器需要使用高灵敏度的控制系统,使之能够进行准确的飞行姿态调整和高度机动性操作。

第三章:气动热力学分析高超声速飞行器在飞行过程中,会出现多种气动热力学效应,包括升力、阻力、温度升高、动压增大等。

因此,要实现高超声速飞行器的稳定、安全飞行,需要进行气动热力学分析。

3.1 升力和阻力的分析高超声速飞行器在飞行过程中需要产生升力以便保持高度,同时还需要克服阻力,使之前进。

为此,需要进行升力和阻力的研究,确定合适的气动设计参数。

在进行研究时,需要考虑不同形状、尺寸、速度、攻角和阻塞等因素的影响。

3.2 温度升高的分析高超声速飞行器在飞行过程中,由于大气阻力和空气流动等原因,会产生大量的热量。

因此,需要进行温度升高的分析,以便确定高超声速飞行器在高温环境下的稳定性和耐久性。

固体火箭发动机0

固体火箭发动机0

固体火箭发动机0.5%高精度测试系统研制摘要:本文讨论了基于固体火箭发动机0.5%高精度测试系统的研究发展。

它介绍了火箭发动机模型,提出了固体火箭发动机0.5%高精度测试系统的设计、分析与实现。

其中,模拟仿真建立了固体火箭发动机0.5%的数字模型,实验验证了模型的准确性,并采用埃弗里特方法来评估机构的动平衡性和抗扰性。

最后,分析结果表明,本工作的测试系统可以满足实际应用要求,能够准确地检测固体火箭发动机0.5%的性能数据。

关键词:固体火箭发动机,高精度测试系统,模拟仿真,埃弗里特方法,动平衡,抗扰性。

正文:1. 引言:固体火箭发动机是太空航行的一种重要能源来源之一,其性能数据的准确性对于太空航行的安全性有着至关重要的影响。

为了使得测量固体火箭发动机的精度有限的性能数据更加精确,本文探讨了基于固体火箭发动机0.5%高精度测试系统的研究发展。

2. 固体火箭发动机模型:首先,本文建立了固体火箭发动机0.5%数字模型,它包括了推力/燃气流及其变化规律,固体火箭发动机燃料粒度及其变化规律,固体火箭发动机燃烧室内部的介质流动特性和内部温度场的变化规律。

本文使用单元空间有限差分方法来建立模型,并结合有限元管理理论的封闭形式求解方法得到模型解。

3. 高精度测试系统的设计:本文提出了一种基于固体火箭发动机0.5%高精度测试系统的设计。

固体火箭发动机0.5%高精度测试系统由测量信号分析软件,模拟和测试系统硬件组成,采用埃弗里特法来分析机构的动平衡性和抗扰性,从而将固体火箭发动机实时采集的数据进行提取,然后将固体火箭发动机的性能数据进行更准确的测量及诊断。

4. 结果与分析:本文的模拟仿真和实验结果证明,本文提出的高精度测试系统能够满足实际应用的要求,能够准确地检测固体火箭发动机0.5%的性能数据,使得太空航行的安全性得到更好的保障。

5. 结论:本文提出的固体火箭发动机0.5%高精度测试系统具有良好的测量精度,系统可以实时测量固体火箭发动机0.5%性能数据并能够进行诊断,从而为太空航行安全提供更好的保障。

阿拉多ArE381火箭动力寄生截击机

阿拉多ArE381火箭动力寄生截击机

1944 年末,阿拉多(Arado)公司向德国航空部(RLM)上交了他们的E381 寄生式微型截击机设计方案。

与此同时,其他几家公司也都上交了各自的寄生式微型截击机方案,主要有梅塞施密特(Messerschmitt)公司的Me P.1103/I 、P.1103/II、P.1104/I、P.1104/II,Sombold 公司的So 344,以及齐柏林(Zeppelin)公司的“撞锤”(Rammer)。

Ar E381经历了多种设计方案,每种都在最后有了不小的改进之处。

尽管各有区别,但总体而言所有方案基本上都是一根带有装甲的管状结构,安装有一台小型的沃尔特(Walter)509B 型火箭发动机,能够提供有限的动力。

因此,所以Ar E381 的设计方案都需要由Arado 234C-3 四发喷气式轰炸机携带,在飞临被攻击目标(设想为盟军的轰炸机编队)时,将Ar E381 放下,由火箭发动机驱动对目标实施攻击后依靠滑翔着陆,机腹底部安装有着陆滑撬。

放出降落伞,装备进行着陆的Ar E381 IIIAr E381 I 三视图第一种型号Ar E381 I 拥有一个横截面为圆形的机身,机头部位设有一个圆形小窗,为飞行员提供有限的视野。

整个机身拥有一层 5 毫米厚的装甲防护。

由于驾驶舱空间极为狭小,飞行员必须采取俯卧姿势。

在其前方有一块可移去的140 毫米(5.5 英寸)厚的防弹玻璃。

机身内部两侧在驾驶员肘部各设有一块突起,驾驶员两腿边是两个C-液箱,脚后部是T-液箱。

笔直的机翼位于机身中段,机背突出部是航炮的外罩,内部安装有 1 门MK108 型30 毫米航炮,备弹60 发。

Ar E381 I 拥有一个双垂尾,在略靠机尾前部有一台HWK109-509A 型火箭发动机。

机腹有一个可收放式的着陆滑撬,着陆时还可以从机身上部放出一个降落伞。

驾驶员必须通过驾驶舱上方的一个舱盖进出,因此必须在Ar E381 I 被挂载在Arado 234C-3 四发喷气式轰炸机之前就进入驾驶舱。

  1. 1、下载文档前请自行甄别文档内容的完整性,平台不提供额外的编辑、内容补充、找答案等附加服务。
  2. 2、"仅部分预览"的文档,不可在线预览部分如存在完整性等问题,可反馈申请退款(可完整预览的文档不适用该条件!)。
  3. 3、如文档侵犯您的权益,请联系客服反馈,我们会尽快为您处理(人工客服工作时间:9:00-18:30)。

X-38 Experimental Aeroheating at Mach 10Scott A. Berry,∗ Thomas J. Horvath,∗ K. James Weilmuenster,∗ Stephen J. Alter,∗ and N. Ronald Merski, Jr.∗ABSTRACTThis report provides an update of the hypersonic aerothermodynamic wind tunnel test program conducted at the NASA Langley Research Center in support of the X-38 program. Global surface heat transfer distributions were measured on 0.0177 and 0.0236 scale models of the proposed X-38 configuration at Mach 10 in air. The parametrics that were investigated primarily include freestream unit Reynolds numbers of 0.6 to 2.2 million per foot and body flap deflections of 15, 20, and 25 deg. for an angle-of-attack of 40-deg. The model-scale variance was tested to obtain laminar, transitional, and turbulent heating levels on the deflected body flaps. In addition, a limited investigation of forced boundary layer transition through the use of discrete roughness elements was performed. Comparisons of the present experimental results to computational predictions and previous experimental data were conducted. Laminar, transitional, and turbulent heating levels were observed on the deflected body flap, which compared favorably to the computational results and to the predicted heating based on the flight aerothermodynamic database.NOMENCLATUREh heat transfer coefficient (lbm/ft2-sec),=˙q/(H aw-H w) where H aw = H t2H enthalpy (BTU/lbm)k trip height (in)L reference length taken from nose to end of body M free stream Mach numberP pressure (psia)˙q heat transfer rate (BTU/ft2-sec)Re unit Reynolds number (1/ft)T temperature (°R)t time (sec)αangle of attack (deg)δBF Body flap deflection (deg)Subscripts∞free-stream conditionst1reservoir conditionst2stagnation conditions behind normal shockw wallINTRODUCTIONThe Crew Return Vehicle (CRV), as envisioned by NASA, will provide emergency return-to-earth capability from the International Space Station (ISS) in the event of medical or mechanical problems and Shuttle non-availability (see Brown, 1998). Figure 1 provides an ∗ Aerospace Technologist, Aerothermodynamics Branch, Aerodynamics, Aerothermodynamics, and Acoustics Competency, NASA Langley Research Center, Hampton, VA 23681.Copyright 2001 by the American Institute of Aeronautics and Astronautics, Inc. No copyright is asserted in the United States under Title 17, U.S. Code. The U.S. Government has a royalty-free license to exercise all rights under the copyright claimed herein for government purposes. All other rights are reserved by the copyright owner.artist’s rendering of the CRV docked to the ISS for use in an emergency. The X-38 program led by NASA Johnson Space Center (JSC) seeks to fly a full-scale technology demonstrator to validate key design and operational aspects for the CRV (see Asker, 1996). The X-38 technology demonstrator mission, planned for the early 2003 timeframe, calls for a 28.5 ft long vehicle (designated as V201) to be released by a Shuttle from a high inclination orbit. Following the jettison of a de-orbit engine module, the X-38 will return unpowered (similar to the Space Shuttle) and then use a steerable parafoil, a technology first developed by the Army, for its final descent (discussed by Smith, 1997). Landing will be accomplished on skids rather than wheels. Consistent with the X-38 program’s goal to take advantage of available equipment and technology to reduce vehicle development costs by an order of magnitude(see Kandebo, 1998, and Covault, 1998), the shape of the X-38 draws upon a synthesis of work performed by the U.S. government and industry over the last few decades (see Reed, 1997, and Barret, 1999). The initial X-38 shape proposed by NASA JSC was based upon a lifting body concept originally developed and flown during the U.S. Air Force's PRIME (X-23/SV-5D) and PILOT (X-24A) projects in the mid-1960s and early 70’s (see Hallion, 1987). The X-24A lifting body shape was initially selected for the CRV mission due to its relatively high hypersonic lift-to-drag ratio (L/D) and volumetric efficiency, and was designated as the X-38 Rev 3.1. The higher L/D translates to larger cross range capability and shorter loiter times in orbit. The current shape (Rev 8.3) departs from the X-23/X-24A and the initial Rev 3.1 in that it reflects changes to the vehicle upper surface to provide for more internal volume and structural stiffness to satisfy launch loads (for possiblelaunch on top of an expendable rocket). High approach speeds and long rollout distances associated with the low subsonic L/D from this lifting body requires that the landing be augmented with a steerable parafoil (see Dornhiem, 1998). Critical for injured or incapacitated crew, this method permits the CRV to land within closeproximity of medical facilities with minimal g-loads. Figure 1. X-38 as a lifeboat for the International SpaceStation.Under a NASA/European partnership, Daussault Aviation serves as prime contractor for the development of X-38 flight databases. Labbe, et al. (1999) and Tribot, et al. (1999a and 1999b) are recent examples of this joint effort to derive the X-38 aerothermodynamic database (ATDB). The role of the NASA Langley Research Center (LaRC) Aerothermodynamics Branch (AB) has been to provide hypersonic laminar and turbulent global surface heating and force and moment (F&M) data for CFD validation, and to complement data obtained in European facilities. Results from early LaRC wind tunnel heating tests on Rev 3.1 compared favorably to CFD computations, as detailed by Campbell, et al. (1997b) and Loomis, et al. (1997). Boundary layer transition data was obtained, reported by Berry, et al. (1997), which could be compared to similar Shuttle measurements (see Berry, et al., 1998) in orderto support the use of a Reθ/M e transition criterion. Thiscriterion is intended for assessment of manufacturing tolerances (step and gaps) of the Thermal Protection System (TPS) tiles, as discussed by Tribot, et al (1999b). Hypersonic aerodynamic screening studies on Rev 3.1 were conducted at LaRC to assess the potential for real gas effects and were reported in Campbell, et al. (1997a). Horvath, et al. (2000) recently provided an overview of LaRC’s contributions to the X-38 program. Since the time of these publications, additional aeroheating tests have been completed specifically to characterize the heating levels on the deflected body flaps under laminar, transitional and turbulent conditions.The thermal environment associated with the X-38 body flaps is considered a challenge from a design perspective due to the complex three-dimensional flowfield and resulting high surface temperatures anticipated in flight. The heating on the X-38 body flap will likely be influenced by three-dimensional flow separations and reattachments, shear layer transition, multiple shock processing of the flow (bow, separation, reattachment), flow expansion and acceleration over the flap edges and through the split gap, etc. As the X-38 flaps are designed as a hot structure (see Muhlrazer, et al., 1999 and Trabandt, et al., 1999), the windward surface temperatures will produce a significant radiative heating exchange between the backside of the flap and aft cavity surfaces. The presence of critical component hardware in this region (flap actuator rod, flap seal) requires an accurate prediction of the environment to insure proper performance and adequate thermal protection.Early estimates of flap thermal loads at nominal conditions were based upon fully catalytic, turbulent flow (see Campbell, et al., 1996). The actual flap design thermal environment that evolved from these early estimates accounted for additional factors such as vehicle weight growth and higher heating levels associated with a transitional reattaching boundary layer (the “transitional overshoot”). Based upon nominal conditions it was felt that adequate margins existed. These thermal margins were significantly reduced when the operational environment was updated to include trajectory dispersions.The X-38 program has undertaken a comprehensive computational and experimental effort to more accurately predict the heating environment associated with the windward surface of the deflected body flaps and to insure thermal margins are not exceeded. Under the present NASA/European partnership, previous Mach 6 windward flap heating measurements provided by LaRC were utilized to compliment test results obtained in European facilities. The heating distributions on the flap windward surface were used for developing a thermal design model and flight scaling factors applicable to this localized region, as detailed by Tribot (1999a). The present Mach 10 experimental measurements and corresponding numerical simulations are intended for refinement of this model and to reduce uncertainties.The purpose of this paper is to present an update of the LaRC experimental program for characterizing the X-38 hypersonic aerothermodynamic environment. Over 50 tunnel runs have been completed in the LaRC 31-Inch Mach 10 Air Tunnel to characterize the state of thereattaching boundary layer on the deflected body flaps ofRev 8.3 models. The thermographic phosphor technique, which provides global surface heating images, was used to determine heating levels on the body flaps for angles-of-attack and body-flap deflections representative of flight. Parametrics presented here include a range of unit Reynolds numbers (Re) of 0.6 to 2.2 million/ft and body flap deflections (δBF) of 15, 20, and 25 deg for an angle of attack (α) of 40 deg. These experimental results were complimented with laminar and turbulent computational predictions at wind tunnel conditions of Re=0.6x106/ft and 2.2x106/ft for α=40-degand δBF=20-deg.EXPERIMENTAL METHOD Model DescriptionA sketch of the X-38 Rev 8.3 vehicle is shown in Fig. 2. Three model scales have been built: 0.0177, 0.0236, and 0.0295, which correspond to 6, 8, and 10-in length models, respectively. A rapid prototyping technique was used to build resin stereolithography (SLA) models for each scale with detachable body flaps. The SLA models were then assembled with the desired body flap settings and used as a pattern to create molds from which the ceramic heating models were cast. Symmetric body flaps of 15, 20 and 25-deg were selected based on consideration of the expected deflections in flight. To minimize conduction effects, the body flaps were thickened on the backside to 0.25-in. The flow-through gap between the port and starboard body flaps was maintained. In order to obtain accurate heat transfer data using the one-dimensional heat conduction equation, the cast models were made of a silica ceramic material with low thermal diffusivity and well defined, uniform, isotropic thermal properties. The models were then coated with a mixture of phosphors suspended in a silica-based colloidal binder. The coatings typically do not require refurbishment between runs in the wind tunnel and have been measured to be approximately 0.001 inches thick.BFFigure 2. Sketch of X-38 Rev 8.3 model.Facility DescriptionThe models were tested in the 31-Inch Mach 10 AirTunnel of the LaRC Aerothermodynamic Facilities Complex. Miller (1992) and Micol (1995) present a detailed description of this blowdown facility, which utilizes dried, heated, and filtered air as the test gas. Typical operating conditions for the Mach 10 tunnel are stagnation pressures ranging from 350 to 1450 psia andstagnation temperatures from 1350 to 1450 °F yielding freestream unit Reynolds from 0.6 to 2.2x106/ft. The tunnel has a closed 31- by 31-in. test section with a contoured three-dimensional water-cooled nozzle to provide a Mach number range from 9.6 to 10. A side-loading, hydraulically operated model injection mechanism can place the model into the flow in 0.6 seconds. Figure 3 provides a photograph of the sting-mounted 0.0236-scale X-38 model in the tunnel. Figure 3. Photograph of the X-38 model installed andinjected into the LaRC 31-Inch Mach 10 Tunnel. Test ConditionsFlow conditions for the 31-Inch Mach 10 Air Tunnel were based on measured reservoir pressures and temperatures and a recent unpublished calibration of the facility. The different model configurations (with varying model scale and body flap deflections) were tested at α=40 deg. A laser alignment system in conjunction with the fiducial marks located along the centerline of the model was used to ensure that sideslip was maintained at zero. Also, a limited number of runs were completed with boundary layer trips, as shown in Fig. 4. These runs were made to ensure fully turbulent boundary layer reattachment on the deflected body flaps utilizing a tripping method similar to that discussed by Berry, et al (1997, 1998). The final trip configuration consisted of a row of 7 diamond-oriented trips, 0.0075-in. high by 0.1-in. square, placed nearly tip-to-tip at the x/L = 0.368 location (see Fig. 2). The nominal flow conditions for the 31-Inch Mach 10 Air Tunnel are listed in Table 1.Figure 4. Photograph of the model showing theboundary layer trips on the windward surface. Test TechniquesThe rapid advances in image processing technology occurring in recent years have made digital optical measurement techniques practical in the wind tunnel. One such optical acquisition method is two-color relative-intensity phosphor thermography, which is currently being applied to aerothermodynamic testing in the hypersonic wind tunnels of LaRC. Buck (1989, 1991), and Merski (1998) provide details about the phosphor thermography technique and Berry, et al. (1997, 1998) and Horvath, et al. (2000) provide recent examples of the application of this technique to wind tunnel testing. With this technique, ceramic wind tunnel models are fabricated and coated with phosphors, which fluoresce in two regions of the visible spectrum when illuminated with ultraviolet (UV) light. (Note the UV lights in Fig. 3 used to illuminate the side of the model.) The fluorescence intensity is dependent upon the amount of incident UV light and the local surface temperature of the phosphors. By acquiring fluorescence intensity images with a color video camera of an illuminated phosphor model exposed to flow in a wind tunnel, surface temperature mappings can be calculated on the portions of the model, which are in the camera field of view. (In this case, the camera is located below the tunnel along with several UV lights to illuminate the model windward surface.) A temperature calibration of the system conducted prior to the study provides the look-up tables, which are used to convert the ratio of the green and red intensity images to global temperature mappings. With temperature images acquired at different times during a wind tunnel run, global heat transfer images are computed assuming one-dimensional heat conduction. Phosphor thermography is routinely used in Langley's hypersonic facilities as models that can be fabricated much quicker and more economically than the more conventional techniques provide quantitative global information.Data Reduction and UncertaintyHeating rates were calculated from the global surface temperature measurements using one-dimensional, semi-infinite, solid heat-conduction equations, as discussed by Buck (1991) and Merski (1998). Based on Merski (1998), the heat transfer measurements are believed to be accurate to better than ±15 percent. Heating distributions are presented in terms of a normalized heat-transfer. Repeatability for the normalized centerline heat transfer measurements was found to be generally better than ±8 percent.COMPUTATIONAL METHOD Prediction TechniqueThe Langley Aerothermodynamic Upwind Relaxation Algorithm (LAURA) as discussed in detail by Gnoffo, et al. (1989a,1989b,1990) is used for the computations presented in this paper. The LAURA code provided laminar and turbulent solutions of the thin-layer Navier-Stokes equations. The inviscid first-order flux is constructed using the flux-difference splitting scheme of Roe (1981) and entropy fix of Harten (1983) with second-order corrections based on the symmetric total variation diminishing (TVD) scheme of Yee (1985).Turbulence ModelThe turbulence model utilized in LAURA for the present study is based on the two-equation, k-ω model of Wilcox (1993). The equations are fully coupled to the equations for conservation of mass, momentum, and energy. They are implemented to the surface boundary; wall functions are not used. The grid adaptation routine within LAURA is applied to properly resolve the near wall region. The ratio of production to dissipation in the model is limited from above and below by 20 and .05, respectively.Boundary ConditionsThe usual no-slip boundary condition for viscous flow is applied at the wall. The wall temperature is set at a constant value of 540 °R, while freestream conditions are set at points on the outer boundary of the computational domain. The exit plane is set so that the outflow is supersonic.Grid GenerationThe X-38 Rev 8.3 surface grid was constructed from CAD surfaces provided by NASA JSC using GRIDGEN (Steinbrenner, et al., 1989) and VGM (Alter, 1997) and is shown in Fig. 5 along with the body cut locations used for experimental and computational comparisons. The volume grid was constructed using 3DGRAPE/AL(Sorenson and Alter, 1995). The 20-deg body flap deflection case was selected for computations. The nominal range of body flap deflections during the hypersonic portion of re-entry is 14 to 21-deg and of the two experimental cases within this range, the 20-deg case was more likely to need verification against laminar computations. To simplify the grid geometry, the body flap was modeled as a wedge in order to eliminate the complexity behind the flap. However, due to the flow-through gap between the port and starboard flaps, a large number of grid points were concentrated near the centerline (as shown in Fig. 5) on the forebody in order to adequately define the gap region. Because slideslip is not considered in this report, only half the configuration is used in the computations. Grid sensitivity studies were carried out. The grid as used in these computations is sufficient to resolve the separation region at the flap hinge line and the viscous layer at the wall where the cell Reynolds number is of the order (1). The cell stretching at the edge of the viscous layer is less than 1.2.CL-StationBF-StationSW-Station1SW-Station2SW-Station3 Figure 5. Surface grid and body cut locations. Computational ConditionsFor laminar solutions, the freestream conditions for the 31-Inch Mach 10 Tunnel (see Table 1) for both Re = 0.6 and 2.2 million/ft were used. A turbulent solution was obtained for the Re = 2.2 million/ft freestream conditions starting at x/L=0.07 on the body. Computations of wind-tunnel conditions are based on the assumption of air as a perfect gas.RESULTS AND DISCUSSION Global Heating ImagesThe effect of Reynolds number and boundary layer trips on the windward surface heating images for the 0.0236 scale model for an angle-of-attack of 40-deg is shown in Figs 6, 7, and 8 for body flap deflections of 15, 20, and 25-deg., respectively. For the non-trip cases, the heating levels on the forebody, as well as the size of the separation region in front of the deflected body flaps, remain essentially constant as the Reynolds number is increased for each body flap configuration. This is an indication that the attached forebody flow is laminar. However, for a given body-flap deflection, the heating levels on the deflected body flap generally increase as the Reynolds number is increased. This suggests that the reattaching flow is mostly non-laminar. For instance, for δBF=20-deg (Fig. 7), the heating level on the body flap is nearly identical for the two lowest Reynolds numbers (suggesting laminar reattachment), but has increased significantly at the highest Reynolds number (suggesting non-laminar reattachment). In order to ensure turbulent heating levels on the deflected body flaps, boundary layer trips were used to force transition on the forebody ahead of the flap separation region. These trip cases, shown in Fig. 6d, 7d, and 8d for k=0.0075-in trips and a Reynolds number of 2.2 million per foot, clearly show the non-laminar flow downstream of the trips, and the resulting reduction in the separation region size due to the energized boundary layer. Also, the body flap reattachment heating appears to move closer to the hinge line. Note that for the largest body flap deflection tested, the trips appear to lower the heating on the body flaps as compared to the untripped case (compare Figs 8c and 8d). This was also observed in the LaRC 20-In Mach 6 Tunnel, as shown in Berry, et al. (1997), where the larger body flap deflections tested provided evidence of a "transitional overshoot." Specifically, the body flap heating was highest when the forebody remained laminar and transition occurred in the shear layer in front of the deflected body flap just prior to reattachment. Forebody Heating DistributionsThe LAURA code was used to provide laminar and turbulent heating predictions for the α=40-deg and δBF=20-deg case. A comparison of these predictions to the experimental measurements on the X-38 forebody is provided in Fig. 9. The experimental data corresponds to Reynolds numbers of 0.6, 1.1, and 2.2 million/ft and the trip case (k=0.0075-in at x/L=0.368) at Re=2.2x106/ft. A ±10% error bar has been place on the experimental data in order to assess the comparisons. The centerline distribution (Fig. 9a) shows the experimental heating levels to be within 10% of the laminar predictions for the cases without a boundary layer trip. For the tripped case, the turbulent computational results downstream of the trip location are slightly higher than the 10% error bar on the experimental data. Similar results are shown in the comparisons at the spanwise locations (SW-Stations 1 and 2 in Fig. 5). Figure 9b provides the heating distribution at SW-Station 1, which is ahead of the boundary layer trips, and shows all four experimental results to be within 10% of the laminar computation.At SW-Station 2 (Fig 9c), which is just ahead of theseparated flow region, the laminar solution is within 10% of the untripped cases, while the tripped case remains below the turbulent prediction. The boundary layer trips appear to be effective, as transition onset is immediate. Furthermore, the plateau of the heating level downstream of the trip would suggest that fully turbulent conditions were reached. However, without further evidence of the validity of either the experimental or computational results, the only conclusion that can be reached about the tripped case is that the flow is non-laminar on the forebody. Note that both the laminar and turbulent computations at SW-Station 2 provide evidence of perturbations near centerline that appear to be related to the high concentration of grid points noted earlier and shown in Fig. 5.Body Flap Heating DistributionsA comparison of the body flap heating is provided through distributions at BF-Station and SW-Station 3 (as shown in Fig. 5). Figure 10 provides a comparison of the experimental results to predictions at these locations for the δBF=20-deg case. The measured heating for the Re=0.6x106/ft case is shown to agree in both magnitude and distribution to the laminar predictions on the body flap in both the longitudinal cut (Fig. 10a) and the spanwise cut (Fig. 10b). The heating associated with highest Reynolds number case (w/o trips) approaches the level of the turbulent predictions towards the end of the body flap, while the tripped case nearly matches the predictions (within 10%) over the entire body flap, including the location of the reattachment heating. These comparisons suggest that laminar, transitional, and turbulent heating levels have been obtained for the nominal deflected body flap case of 20-deg in the 31-Inch Mach 10 Air Tunnel. Other body flap deflections were also tested, although computational results from LAURA were not available for these cases. Figures 11 and 12 provide the experimental body flapheating levels for the δBF=15 and 25-deg cases, respectively. For the lowest body flap deflection tested (Fig 11), flow over the body flap appears laminar for all three Reynolds number cases without the trips as the heating distributions roughly collapse, while the tripped case nearly triples the heating level on the body flap.As shown in Fig. 12 for δBF=25-deg, the heating on the body flap increased with Reynolds number for the untripped cases with the 0.0236 scale model; the tripped result closely matches the highest Re case on the body flap. In order to establish that laminar heating levels were obtained on the body flap, a limited number of runs were conducted with the 0.0177 scale model and these results are also included in Fig. 12. Note that the two Re=0.6x106/ft cases are within the experimental scatter of each other, which may be an indication that theheating levels on the body flap are laminar for these cases. As further evidence that the flow is laminar for these cases, experimental surface streamlines in the vicinity of the body flap for δBF=25-deg and Re=1.1x106/ft are presented in Fig. 13. (The oil-flow technique had been utilized in an earlier entry into the 31-Inch Mach 10 Tunnel for a very limited combinationof α, Re, and δBFwith a 0.0177 scale Rev 3.1 model of the X-38.) These surface streamlines can be qualitatively compared to the computed streamlines, shown in Fig. 14 and 15 for the laminar (Re=0.6x106/ft) and turbulent (Re=2.2x106/ft) cases, respectively. Even though the body flap deflection angles are not the same, the experimental results, in terms of the extent of separation, the location of reattachment, the highly curved flow towards the outboard regions of the flap, more closely resemble the streamlines of the laminar solution.The X-38 body flap design heating environment for flight is being defined by the program mainly based on experimental results obtained in the 20-Inch Mach 6 Tunnel. Horvath, et al (2000), has presented an overview of these earlier LaRC studies. A comparison of the present measurements at Mach 10 to the Mach 6 results, in terms of heating on the body flap as referenced to a laminar value on the forebody, is provided in Fig. 16. The Mach 6 measurements shown in Fig.16 include early results that have been provided to the program, and more recently measured results not yet reported. While the turbulent/tripped results between the two tunnels are shown to have excellent agreement, the original results from the Mach 6 tunnel that were thought to be laminar are slightly higher than the Mach 10 results. The earlier Mach 6 tunnel entry utilized the 0.0295 scale model and did not obtained results at the lowest Re available from the tunnel. The more recent Mach 6 results utilized the 0.0177 scale model and many runs at a low enough Re to ensure laminar heating levels agreed well on the body flap. The newer Mach 6 results are shown in Fig. 16 to more closely match the Mach 10 results, which provides stronger evidence of the validity of the laminar, transitional, and turbulent results provided to the X-38 program.Currently, the nominal body flap deflection angle that is required to trim the vehicle in hypersonic flight is smaller than the deflections that had been tested in the aeroheating studies performed in the LaRC 20-In Mach 6 Air Tunnel and incorporated in the body flap design specification. To provide body flap heating at operational deflections, the X-38 ATDB utilizes a correlation technique that takes advantage of the well-documented interdependence between heating and pressure for flows experiencing shock/boundary-layer。

相关文档
最新文档