This study presents an analytic solution for an asymmetrical fast propagating semiinfinite crack in a strip.

用复变函数方法得到了弹性狭长体中含有一非对称半无限裂纹的动力学问题的分析解.

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Further , by double FOURIER series expansion and intricate derivation, strict output analytic solution is acquired.

针对模型, 通过双FOURIER级数展开和繁琐的数学推导, 求得了输出电压的严格解析表达式.

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The analytic solution is given by defining Generalized Krylov Function with the state space moted.

采用状态空间法,并定义了一类广义克雷洛夫函数,给出了问题的解析解.

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Furthermore, the paper emphasizes the problem of ductile crack model and its analytic solution.

特别强调了讨论钝裂纹问题及其分析解的重要理论意义.

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Because the energy function has the exponential form, it is difficult to derive an analytic solution.

由于能量函数具有指数形式, 很难获得解析解最小化能耗函数.

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Based on the diffusion equations, we get a semi - analytic solution of further transport of waste water.

根据基本的扩散方程,以污染物质输入量为已知条件, 给出了一种近区稀释的半解析解.

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