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KE_Upgrading
- supersonic speed equation of motion
EFFECTS
- 本文应用重叠网格技术对子母弹分离过程中多体无粘超声速流动进行了数值仿真。采用 NND 格式,通过求解Euler 方程,给出了母弹附近的子弹气动干扰特性。-In this paper, separation of overlapping grid of cluster bombs during the multi-body inviscid supersonic flow of the numerical simulation. With NND format, by solving the
charpt10_4
- 安德森《计算流体力学及其应用》第十章流过平板的超声速流动 10.4节 纳维—斯托克斯方程计算程序的组织。自己编写的matlab源代码。-Anderson the computational fluid mechanics and its application "chapter 10 through the flat of supersonic flow section 10.4- navier stokes equation calculation procedure of the organ
charpt7_5
- 安德森《计算流体力学及其应用》第七章拟一维喷管流动的数值解 7.5节 再论亚声速—超声速等熵喷管流动的CFD解法。自己编写matlab源代码。-Anderson the computational fluid mechanics and its application "chapter 7 quasi one-dimensional nozzle flow numerical solution of section 7.5 then theory subsonic- supersoni
charpt8_3
- 安德森《计算流体力学及其应用》第八章二维超声速流动的数值解——普朗特—迈耶稀疏波 8.3节 普朗特—迈耶稀疏波流场的数值解。自己写的matalb源代码。-Anderson the computational fluid mechanics and its application "chapter 8 two-dimensional supersonic flow of numerical solution- prandtl- meyer rarefaction wave section 8.3
yashengsuchashengsuliudong
- 利用MacCormark算法,解二维拉瓦尔喷管亚声速到超声速流问题-To use MacCormark algorithm, solution Villa Val nozzle subsonic to supersonic flow problem
Lawaer1
- 准一维,拉瓦尔喷管亚-超声速非守恒型方程求解-Quasi one dimensional, sub- Lawal nozzle supersonic non solution of the conservation equations
Lawaer3
- 准一维,拉瓦尔喷管亚-超声速守恒型方程求解-Quasi one dimensional, sub- Lawal nozzle supersonic conservation equation
shouhengxing
- 安德森《计算流体力学及其应用》第七章第五节再论亚声速-超声速等熵喷管流动的CFD解法-Anderson " computational fluid dynamics and its applications," Chapter VII Section V More on subsonic- CFD solution isentropic supersonic nozzle flow
chaoyinsuyixing
- 该程序研究了攻角为2度的条件下超音速翼型的气动力特性。-This program studies the aerodynamic characteristics of of supersonic airfoils under an attack angle of 2 degrees .
MacCormack_shockwave
- Mcmark程序,求解守恒型流动方程,激波捕捉,超声速(亚声速)入口、出口需要自己调节-Mcmark program, Conservative solving flow equations, shock capturing supersonic (subsonic) inlet, an outlet need to regulate their own
