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格林公式的英文

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"格林公式"怎么读用"格林公式"造句

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  • green theorem
  • green's theorem

例句与用法

  • Green ' s formula of nonsmooth functions
    非光滑函数的格林公式
  • Stokes ' formula is a generalization of green ' s formula to three - space
    斯托克斯公式是格林公式在三维空间中的推广。
  • We derive a foundational equation in the virtual boundary method , and essential conditions that the virtual boundary must satisfy
    摘要以位势问题为分析对象,从格林公式出发严格导出了虚边界元法的基本积分方程。
  • Chapter 5 directly sets out from the green formulae of velocity potential due to the existence of lifting force , adopts an approximate kutta condition and firstly calculates the maneuvering hydrodynamics of a wigley ship with an attack angle using the present method of b spline
    由于有升力的存在,第5章直接从速度势格林公式出发,并采用了一种近似的kutta条件,首次采用b样条边界元方法对作斜航船武汉理} _人学博十学位论文体的操纵水动力开展了数值计豹
  • The boundary integral equation for elasticity is derived through the general green ’ s formula and the corresponding fundamental solution . the paper represents the contact conditions , which are essential for the coupling of the boundary integral equations of the two different elastic contact bodies , in a local coordinate system properly chosen
    利用广义格林公式和基本解得出弹性问题的边界积分方程,采用循环迭代的方法,通过寻求与接触条件相协调的接触边界位移及面力增量来确定接触区域的大小。
  • Lbie , based on the local boundary equation , adopts the traditional moving least squares ( mls ) approximation which depends on only the values of the nodes in the domain of the problem or along its boundary . the whole process of integration is carried on over a local domain or its local boundary centered at the node in question . the local boundary equation can be rewritten to represent the values of the unknown function at the point of interest , and the essential boundary conditions can be directly and easily enforced by using the green formula and the characters of the dirac function
    它以局部边界积分方程为基础,采用移动最小二乘近似函数,从而只需要分布在问题域内及其边界上的节点的信息值,无需划分单元;整个积分是在以节点为中心的局部域及其边界上实现,所以不需要背景积分网格;借助于格林公式及dirac函数的性质,将局部边界积分方程转化为所考虑点的未知函数的边界积分表达式,便于直接施加本质边界条件。
用"格林公式"造句  

其他语种

百科解释

在物理学与数学中, 格林定理连结了一个封闭曲线上的线积分与一个边界为??且平面区域为??的双重积分。
详细百科解释
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