• 另一个重要的概念积分区域

    There is another thing which is the region over which you integrate.

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  • 这个图像表达式用来描述积分区域

    This is how I want to describe the surface on which I will be integrating.

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  • 通常转换坐标系下,有可能积分区域容易建立

    I mean usually you will switch to polar coordinates either because the region is easier to set up.

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  • 通过这边的时候,我就可以进入积分区域

    Well, I enter it when I go through this side.

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  • 积分区域被积函数结构函数积分两个关键点

    The integral range and the integrand structure are the two key points of the function integral.

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  • 积分确定重点就是确定积分区域坐标面上投影

    The limits of integration definite key is needs to determine the range of integration on coordinate plane projection .

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  • 如果给出了积分区域就要找出积分边界也许通过选择适当坐标系做。

    If it is the region of integration then it will go into the bounds of the integral and maybe in the choice of the coordinate system that you use for integrating.

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  • 相对简单找出边界的办法,就是uv坐标系下积分区域

    And to find the bounds perhaps the easiest is to draw a picture of a region in u, v coordinates.

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  • 给出一种代数法交换积分次序方法,避免了作积分区域图的麻烦。

    The article introduces a method in which the order of quadratic integral can be exchanged with the knowledge of elementary.

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  • 题目给出积分条件,必须清楚,什么积分函数,什么是积分区域

    When you are given a piece of data in the statement of a problem, you have to figure out whether that is part of a function to be integrated or whether that is part of the region of integration.

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  • 为了克服上述困难根据各个夹杂积分区域相似性本文提出了边界相似域法。

    In order to overcome the above-mentioned difficulty, similar subdomain BEM scheme is presented in this paper, based on the similarity of the integral area of inclusion phases.

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  • 本文中,给出方形积分区域面积解析极限条件下验证解析解的合理性

    In this paper, we give an analytical solution of the spherical area in the rectangular integral domain, and verify the validity of the solution under a limit condition.

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  • 数值算例结果表明该法能够明显提高计算效率显式积分区域精细积分区域很高精度

    Numerical examples demonstrate that the proposed method can obviously increase computation efficiency and has higher accuracy in both kinds of integration regions.

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  • 积分计算是高等数学的重要内容之一,但在积分计算时可以结合积分区域对称性被积函数的奇偶性来简化计算。

    Optimal calculation of definite integral can be obtained by combination of the odevity of function and the symmetry of integral domain.

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  • 积分计算是高等数学的重要内容之一,但在积分计算时可以结合积分区域对称性被积函数的奇偶性来简化计算。

    Optimal calculation of definite integral can be obtained by combination of the odevity of function and the symmetry of integral domain.

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