• 另外代数多项式正弦级数组成满足角点条件

    Moreover, the solution composed by algebraic polynomial with double sine series is used to satisfy the corner conditions.

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  • 利用广义拉盖尔多项式级数表达式分步积分法,给出了各向同性谐振径向矩阵另一种表达式。

    Another expression of the radial matrix elements for isotropic harmonic oscillator is obtained by using progressional expression of the generalized Laguerre polynomial and the partial integration.

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  • 根据计算精度要求,确定级数让德多项式从而得到实用简化公式

    According to the desired accuracy, we determine the number of terms in the Fourier series and Legendre polynomials, then the Practical simplified formulae are obtained.

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  • 作者以前应用三角级数多项式方法解决了悬臂对称三角形均布载荷作用下弯曲问题

    The authors used the method of trigonometric series and polynomial to solve the problem for the bending of a cantilever plate in a symmetric triangular shape under uniform load.

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  • 本文正弦级数多项式加作为位移函数。把有限单元端部角点视为节点,并把它们的位移作为未知待定参数。

    The selected displacement functions of the finite strip method suggested in this paber art functions iterated by sine series and polynomial.

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  • 本文推导正弦级数多项式函数可以满足固定自由各种边界条件

    In this paper, sine series and polynomial beam functions are derived. They can satisfy various boundary conditions of beams such as the simply supported ends, fixed ends and free end.

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  • 多项式系数表示入射角余弦另一个级数

    The polynomial coefficients are expressed as another power series of cosine of incident angle.

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  • 一般多项式可以展开正交多项式级数形式,勒让德多项式厄米特多项式拉盖尔多项式都是典型的正交多项式

    All ordinary polynomials have series expansion of orthogonal polynomials, while Legendre polynomials, Hermite polynomials and Laguerre polynomials are special orthogonal polynomials.

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  • 方法级数多项式拟合传感器非线性模型,多项式系数神经网络学习算法得到。

    The response of the sensor is expressed in terms of its output by a power series. The coefficients of the power series can be learned and determined by a simple neural algorithm.

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  • 方法级数多项式拟合传感器非线性模型,多项式系数神经网络学习算法得到。

    The response of the sensor is expressed in terms of its output by a power series. The coefficients of the power series can be learned and determined by a simple neural algorithm.

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