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residue theorem中文是什么意思

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用"residue theorem"造句"residue theorem"怎么读"residue theorem" in a sentence

中文翻译手机手机版

  • 残数定理
  • 留数定理
  • 剩余定理

例句与用法

  • Summation to calculate a class infinite series by using residue theorem
    应用留数定理计算一类级数求和问题
  • Cauchy residue theorem
    柯涡数定理
  • Generalized residue theorem for vector - valued generalized m - analytic function and their applications
    解析函数的广义留数定理及其应用
  • Besides , the covariance of a single exponent function deduced according to residue theorem , which provides the correctness of the formula of zhou and hu
    此外,还用留数定理推导了单指数函数的时变自相关方差表达式,证明了该公式的正确性。
  • Internal and external stability conditions for fractional order linear time - invariant systems are given using laplace transform and residue theorem
    运用拉普拉斯变换和留数定理,给出并证明了分数阶线性定常系统的内部和外部稳定性条件,并讨论了其相互关系。
  • Using riemann - schwarz ' s symmetry principle of complex functions , the above problems are transformed into riemann - hilbert boundary problems . by combining the analysis of singularity of complex functions , generalized liouville ' s theorem , cauchy model integral and residue theorem , the general solutions of above problems are presented
    创造性运用复变函数解析延拓原理,将上述问题转化为riemann - hilbert边值问题,结合复应力函数奇性主部分析方法、广义liouville定理、 cauchy型积分和留数定理,获得了上述问题的一般解答。
  • The main work and achievements are summarized as follows : according to the spectrum analysis theory , the simple formula of the power spectrum between the excitation and the response is obtained . then the time - domain statistical properties of the structural response are acquired through fourier inverse transform , and cauchy ' s residue theorem is applied to solving the integral of fourier inverse transform , the structural dynamic reliability is calculated in terms of possion hypothesis based on first passage failure
    主要研究内容如下:从谱分析理论出发,得到了激励与响应功率谱之间的简明关系式,由fourier逆变换得到响应的时域特征,利用cauchy留数理论处理fourier逆变换的积分式,基于首超破坏的possion假设计算结构系统的动力可靠性,并在此基础上进行结构优化设计,奠定了确定性模型的基础。
用"residue theorem"造句  

百科解释

In complex analysis, a field in mathematics, the residue theorem, sometimes called Cauchy's residue theorem (one of many things named after Augustin-Louis Cauchy), is a powerful tool to evaluate line integrals of analytic functions over closed curves; it can often be used to compute real integrals as well. It generalizes the Cauchy integral theorem and Cauchy's integral formula.
详细百科解释
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