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关注:1 2013-05-23 12:21

求翻译:摘要:高斯积分是多元函数积分学里面的一个经典积分,广泛应用于电磁学理论及工程计算。为直观解释高斯积分,提出内敛曲面的概念,并据此过渡到空间立体角一种度量的定义。应用该定义,从一种全新的观点对空间高斯积分给出简洁的几何解释,能加深人们对高斯积分意义的理解。作为应用,以空间立体角的概念证明了匀密度球壳内物体受万有引力为零的结论。是什么意思?

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摘要:高斯积分是多元函数积分学里面的一个经典积分,广泛应用于电磁学理论及工程计算。为直观解释高斯积分,提出内敛曲面的概念,并据此过渡到空间立体角一种度量的定义。应用该定义,从一种全新的观点对空间高斯积分给出简洁的几何解释,能加深人们对高斯积分意义的理解。作为应用,以空间立体角的概念证明了匀密度球壳内物体受万有引力为零的结论。
问题补充:

  • 匿名
2013-05-23 12:21:38
Abstract: The Gaussian integral is a classical integral of the multi-function calculus inside, widely used in electromagnetic theory and engineering calculations. Visual interpretation of the Gaussian integral, restrained surfaces of the concept, and accordingly the transition to the definition of a
  • 匿名
2013-05-23 12:23:18
Abstract: Gauss points is a multi-million function points pre-school inside of a classic points, and widely applied electromagnetics theory and engineering calculations. An intuitive explanation for Gaussian integral, the concept of curved surfaces without delay, and three-dimensional space to which
  • 匿名
2013-05-23 12:24:58
Abstract: The Gauss integral is inside a function of many variables integral calculus classical integral, widely applies in the electromagnetism scientific theory concerns the engineering calculation.For explained intuitively the Gauss integral, in proposed collects the curved surface the concept, a
  • 匿名
2013-05-23 12:26:38
Abstract: the Gaussian integral is a classical integral of function of many variables integrals, widely used in electromagnetic theory and engineering calculations. For Visual explanation of the Gaussian integral, raised introverted concept of surfaces, and, accordingly, the transition to space meas
  • 匿名
2013-05-23 12:28:18
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