theory of functions of complex variable

[ˈθɪəri ɒv ˈfʌŋkʃnz ɒv ˈkɒmpleks ˈveəriəbl]
  • 释义

    复变函数论

数据更新时间:2026-04-19 14:43:43
1、

Exact Solution of Navier-Stokes Equations& The Theory of Functions of a Complex Variable under Dirac-Pauli Representation and Its Application in Fluid Dynamics(ⅱ)

Navier-Stokes方程的精确解&Dirac-Pauli表象的复变函数理论及其在流体力学中的应用(Ⅱ)

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2、

Line integrals are used extensively in the theory of functions of a complex variable.

在复变量函数理论中广泛使用线积分。

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3、

For this reason, this paper deduces a set of new, simple and convenient calculation formulas on the basis of double projection and theory of functions of a complex variable.

为此,本文应用复变函数理论采用双重投影方法推导出一组新的、简单且方便的计算公式。

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4、

Discussion of Several Problems in "Theory of Functions of a Complex Variable"

对《复变函数论》书中几个问题的商榷

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5、

The Theory of Functions of a Complex Variable under Dirac-Pauli Representation and Its Application in Fluid Dynamics ( I)

Dirac-Pauli表象的复变函数理论及其在流体力学中的应用(Ⅰ)

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6、

We apply the theory of functions of a complex variable under Dirac-Pauli representation and the Legendre transformation, transform these equations of two problems from physical space into velocity space, and obtain two general Chaplygin equations in this paper.

我们应用Dirac-Pauli表象的复变函数理论并采用Legendre变换,将此两类问题的方程组变换到速度空间,从而得到了两种推广的Chaplygin方程。

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7、

In this article, principle of compactness and theory normal family in the theory of functions of a complex variable are popularized to the family of solution of Бичазе equation.

本文将复变函数论中的致密性原理和正规族理论推广到Бичaзе方程的解族中去。

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