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A global relaxation Navier Stokes algorithm for finite rate chemistry calculations in scramjets.

机译:用于超燃冲压发动机中有限速率化学计算的全局松弛Navier Stokes算法。

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Global relaxation solution procedures for finite-rate chemistry calculations using the steady-state compressible Reduced Navier Stokes (RNS) or full Navier Stokes (NS) equations have been developed. The current work represents the first application of a finite rate chemistry model within the RNS relaxation framework. A hydrogen/air chemistry model is incorporated, allowing for calculations of combustion and non- reacting mixing. The procedure is quite general, however, and can be extended to other chemical reaction systems.; A computational fluid dynamic (CFD) code is developed to implement a hierarchy of flow solution tools. The code can solve the Parabolized Navier Stokes (PNS) equations using a single-sweep procedure, or the RNS or NS equations using a multiple-pass, global relaxation procedure. Based on analysis of the flow physics, desired level of accuracy, and CPU time constraints, an appropriate technique can be chosen.; An operator splitting of the NS equations is performed such that the RNS equations, which may be efficiently solved by relaxation procedures, are used as the implicit operator. The terms which represent the difference between the NS and RNS equations, namely the streamwise and higher order cross-flow diffusion terms, are included in the form of a Deferred Corrector (DC). The boundary conditions and discretization are not affected by the retention of the DC terms. At the outflow, only a boundary condition on pressure must be imposed, the same as for RNS solutions.; A pressure-based flux vector splitting, combined with a global relaxation procedure, is applied to the RNS implicit operator to allow for a stable, multiple sweep solution procedure. The pressure in subsonic regions and the velocities in reversed flow regions are relaxed from the previous sweep. This algorithm provides a solution technique which has advantages over traditional space-marching PNS and time-marching NS algorithms. Unlike PNS codes, the current relaxation method is able to solve fully subsonic flows and flows with recirculation. Compared to time-marching NS codes, the current method is more computationally efficient.; Numerical results are presented for a backward facing step and scramjet combustor models with parallel injection and transverse injection. These numerical results are compared with appropriate experimental and computational results.
机译:已经开发了使用稳态可压缩的降低的Navier Stokes(RNS)或完整的Navier Stokes(NS)方程进行有限速率化学计算的整体弛豫求解程序。当前的工作代表了RNS弛豫框架内有限速率化学模型的首次应用。并入了氢/空气化学模型,可用于计算燃烧和非反应混合。然而,该程序是非常通用的,并且可以扩展到其他化学反应系统。开发了计算流体动力学(CFD)代码以实现流解决方案工具的层次结构。该代码可以使用单扫描过程来求解Parabolized Navier Stokes(PNS)方程,或者使用多遍全局松弛过程来求解RNS或NS方程。基于对流物理学的分析,所需的精度水平和CPU时间限制,可以选择适当的技术。执行NS方程的算子分解,使得可以通过松弛过程有效求解的RNS方程用作隐式算子。代表NS和RNS方程之差的项,即流向和更高阶的错流扩散项,以Deferred Corrector(DC)的形式包括在内。边界条件和离散化不受DC项保留的影响。与RNS解决方案一样,在流出时,仅必须施加压力的边界条件。将基于压力的磁通矢量分裂与全局松弛过程相结合,应用于RNS隐式算子,以实现稳定的多次扫描求解过程。亚音速区域中的压力和逆流区域中的速度从之前的扫掠中释放出来。该算法提供了一种解决方案技术,该技术优于传统的空间行进PNS和时间行进NS算法。与PNS代码不同,电流松弛方法能够完全解决亚音速流和带再循环的流。与时间行进的NS代码相比,当前方法的计算效率更高。数值结果显示了带有平行喷射和横向喷射的后向台阶和超燃冲压燃烧器模型。将这些数值结果与适当的实验和计算结果进行比较。

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