• 基于常用的求解复函数方程根的算法,进行研究探讨。

    This thesis deals with the research of algorithm which is applied to finding roots of complex functional equation.

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  • 在求解背包问题时,采用修复函数来修正不可行编码。

    When solving the knapsack question, repair function was used to repair unfeasible code.

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  • 对单个圆弧裂纹的情形,给出了封闭形式的复函数解和场强度因子。

    Solutions in closed form of the complex potentials and the field intensity factors are given for a single circular-arc crack.

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  • 利用极限理论,给出了复函数积分中值公式的“中值点”的渐近性的简洁证明。

    By using the limit theory, we discuss and prove the asymptotic properties of mean point in integral mean value formula for a complex function.

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  • 利用极限理论,给出了复函数微分中值公式的“中值点”的渐近性的简洁证明。

    By using the limit theory, we discuss and prove the asymptotic properties of mean value point in differential mean value formula for a complex function.

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  • 在可构建的物理电路中,电压或电流波形是关于时间的实函数(和复函数相对)。

    In any physical circuit that can be built, the voltage (or current) waveforms are real functions (as opposed to complex functions) of time.

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  • 文中引用双曲数与双曲复函数,证明了上述边值问题的解在一般区域上的存在性。

    The so called hyperbolic numbers and hyperbolic complex functions are introduced and used, and the existence of solutions for the above problem in the general domains is proved.

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  • 由描述微观体系实物微粒运动的波动方程解得的波函数有实函数和复函数两种形式。

    From the wave equation description the wave motion of substantial particles in microcosmic system, it scan ana lysis that wave function has two forms: real function and complex function.

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  • 在动态情形下所有的介质参数都是依赖于频率的复函数,波也用频率的复函数表示。

    In dynamic state all the medium parameters are complex functions verse frequency, and wave expression is also a complex function verse frequency.

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  • 本文从氢的复函原子轨道出发,构造了氢分子的两类零级波函数集。

    In this paper, two type of wave function of zeroth degree for hydrogen molecule are constructed, starting from atomic orbitals of hydrogen in complex form.

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  • 本文从氢的复函原子轨道出发,构造了氢分子的两类零级波函数集。

    In this paper, two type of wave function of zeroth degree for hydrogen molecule are constructed, starting from atomic orbitals of hydrogen in complex form.

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