associated Legendre polynomials 连带的勒让德多项式
constrained Legendre polynomials 约束Legendre多项式
jacobi and legendre polynomials jacobi和legendre正交多项式
derivatives of legendre polynomials 勒让德导数多项式
addition theorem of legendre polynomials 勒让德多项式的加法定理
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This paper demonstrates the generalized Rolle theorem and discussed the zero of Legendre polynomials.
对广义罗尔定理进行了证明，并应用广义罗尔定理讨论了勒让德多项式的零点。
The angular coordinate used a DVR based on Legendre polynomials and the radial coordinates utilized a DVR based on sine basis functions.
角度部分的DVR基组选择勒让德多项式形式，而径向坐标采用正弦函数形式。
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.
根据计算精度要求，确定福里哀级数和勒让德多项式的项数，从而得到实用简化公式。
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