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静态解的英文

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"静态解"怎么读用"静态解"造句

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  • steady-state solution

例句与用法

  • The equations defining the zero-order perturbation simply govern the static solution .
    定义零级微扰的方程简单地决定了静态解
  • Existence and uniqueness of steady state solutions for suspension bridge system
    吊桥耦合系统静态解的存在唯一性
  • Therefore , the quasi - static solutions can be recovered from the extreme of dynamic solutions when the mach number goes to zero for the elastic - viscoplastic constitutive model employed in this paper
    因此,对于本文所采用的弹粘塑性本构模型,动态解在马赫数趋于零时的极限情况能够还原为准静态解
  • Furthermore , vector control methods to pmsm are studied with the result that the current vector decouple is actually an approximate static linear decouple control , viz . an incomplete decouple . 3
    研究了pmsm的矢量控制方法,通过分析得出电流矢量解耦实际上一种近似的线性化的静态解耦控制,是一种不完全解耦。
  • These three prejudices led einstein to introduce the cosmological term to construct a static solution that was finite and yet had no boundaries ? his universe curved back on itself like the surface of a balloon [ see illustration on page 74 ]
    这三项偏见使得爱因斯坦引入了宇宙项来建构一个静态解,这个静态宇宙解是有限的也是没有边界的它会弯曲回来,像是气球表面。
  • To investigate the global existence of the smooth solution for landau - lifshitz equation in multidimensions ( n > 2 ) , we study the following four topics in this thesis : first , we prove the existence of the solutions of the static landau - lifshitz equation with multi - direct effective field and with dirichlet boundary condition , and establish the stability of the solution of landau - lifshitz equation
    为了探索多维( n 2 ) landau - lifshitz方程组的整体光滑解的存在性,我们在这篇论文中研究下列四个课题:第一、我们证明具多向效应场和dirichlet边界条件的landau - lifshitz方程静态解的存在性,并建立landau - lifshitz方程解的稳定性。
  • The principle of i d = 0 control method is analyzed systematically based on vector control technique of pmsm . this thesis points out that vector control is more a static decoupling than a full decoupling . in fact , the i d = 0 control method of pmsm , which can realize torque linearization control , is a vector decoupling control
    主要内容概括如下: 1 .对永磁同步电机的矢量控制技术进行了系统的分析,深入地剖析了i _ d = 0控制的机理,指出矢量控制只是一种静态解耦,并非完全解耦,永磁同步电机的i _ d = 0控制实质是一种矢量解耦控制,可以实现转矩线性化控制。
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