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Numerical Model Development for Laser Cavity Flowfields

机译:激光腔流场的数值模型研究

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A recently developed subroutine package for the integration of systems of differential-algebraic equations by implicit methods is used to compute solutions to Burger's equation. Burger's equation is discretized in space by finite difference methods to produce the differential-algebraic system. The finite differencing scheme provides for the continous automatic variation of the finite difference mesh during the course of the integration. A varity of numerical examples is presented and comparison is made with previously computed fixed mesh solutions. (Author)

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