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Dynamic analysis of oscillating flames

机译:振荡火焰的动态分析

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Turbulent diffusion flames are inherently complex due to the coupling of highly nonlinearchemical kinetics and turbulence. In order to understand this interdependency oftransport and kinetic mechanisms, acoustically forced flames are useful because theyexhibit a larger range of combustion conditions than those observed in steady flames. Amathematical model was developed to simulate oscillating, counter flow diffusionflames. This model solves the unsteady conservation equations of mass, momentum,energy and species which are discretized using a non uniform grid. The structure of theresulting large DAE system is a tridiagonal block, because of spatial discretization.Most of the equations are devoted to the chemical species involved in the detailedkinetic scheme. The overall number of DAEs ranges between ~20,000 and ~30,000,depending on the number of grid points. The possibility of exploiting the tridiagonalblock structure is of crucial importance in drastically reducing CPU time. The solutionof the whole system of equations requires specific attention because of the numericalcomplexity, mainly related to the stiff nature of the kinetic mechanisms and to the hightemperature gradients. The flame behavior at extinction resulted more complex underunsteady conditions.
机译:由于高度非线性的耦合,湍流扩散火焰本来就很复杂 化学动力学和湍流。为了了解这种相互依存 在运输和动力学机制方面,声传火焰是有用的,因为它们 与在稳定火焰中观察到的燃烧条件相比,其燃烧条件范围更大。一种 建立了数学模型来模拟振荡,逆流扩散 火焰。该模型解决了质量,动量, 使用非均匀网格离散化的能量和物质。的结构 由于空间离散化,因此产生的大型DAE系统是一个三对角块。 大多数方程式专门用于详细说明中涉及的化学物质。 动力学方案。 DAE的总数介于20,000至30,000之间, 取决于网格点的数量。利用对角线的可能性 块结构对于大幅减少CPU时间至关重要。解决方案 由于数值原因,整个方程组需要特别注意 复杂性,主要与动力学机制的刚性和高 温度梯度。灭绝时的火焰行为导致更复杂的 不稳定的条件。

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