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首页> 外文期刊>Numerical Heat Transfer, Part B: Fundamentals >Numerical Simulation of Low-Mach-Number Laminar Mixing and Reacting Flows Using a Dual-Purpose Pressure-Based Algorithm
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Numerical Simulation of Low-Mach-Number Laminar Mixing and Reacting Flows Using a Dual-Purpose Pressure-Based Algorithm

机译:基于双重目标压力的低马赫数层流混合和反应流的数值模拟

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Benefitting from an analogy between compressible and incompressible governing equations, a novel dual-purpose, pressure-based finite-volume algorithm is suitably extended to simulate laminar mixing and reacting flows in low-Mach-number regimes. In our test cases, the Mach number is as high as 0.00326. Definitely, such low-Mach-number flows cannot be readily solved by either regular density-based solvers or most of their extensions. To examine the accuracy and performance of the extended formulation and algorithm, we simulate two benchmark cases including the mixing natural-convection flow in a square cavity with strong temperature gradients and the premixed reacting flow through annuli with high, sharp density variations. In both cases, the fluid flow is treated as an ideal gas, whose properties vary with temperature variation assuming Sutherland's law. Additionally, we do not take into account the Boussinesq limit in treating highly thermobuoyant flow fields. The current results are validated against other available benchmarks and reliable numerical solutions. Despite using a pressure-based algorithm, the Mach number and density variations are predicted very accurately.View full textDownload full textRelated var addthis_config = { ui_cobrand: "Taylor & Francis Online", services_compact: "citeulike,netvibes,twitter,technorati,delicious,linkedin,facebook,stumbleupon,digg,google,more", pubid: "ra-4dff56cd6bb1830b" }; Add to shortlist Link Permalink http://dx.doi.org/10.1080/10407790.2011.578018
机译:得益于可压缩和不可压缩控制方程之间的类比,一种新颖的基于压力的双重用途有限体积算法被适当地扩展,以模拟低马赫数状态下的层流混合和反应流。在我们的测试案例中,马赫数高达0.00326。毫无疑问,这种低马赫数的流不能通过基于密度的常规求解器或大多数扩展程序轻松解决。为了检验扩展公式和算法的准确性和性能,我们模拟了两种基准情况,包括在具有强温度梯度的方腔中混合自然对流和通过高,尖锐密度变化的环形预混合反应流。在这两种情况下,流体流均被视为理想气体,假设萨瑟兰定律,其性质会随温度变化而变化。此外,在处理高热力浮力流场时,我们没有考虑Boussinesq限制。当前结果已根据其他可用的基准和可靠的数值解决方案进行了验证。尽管使用了基于压力的算法,但仍可以非常精确地预测马赫数和密度变化。查看全文下载全文相关变量addthis_config = {ui_cobrand:“泰勒和弗朗西斯在线”,servicescompact:“ citeulike,netvibes,twitter,technorati,delicious, linkedin,facebook,stumbleupon,digg,google,更多“,发布ID:” ra-4dff56cd6bb1830b“};添加到候选列表链接永久链接http://dx.doi.org/10.1080/10407790.2011.578018

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