confluent hypergeometric function

confluent hypergeometric function的基本解释

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合流超线几何函数

与confluent hypergeometric function相关的网络例句 [注：此内容来源于网络，仅供参考]

The quasi-analytical expressions of the relative concentrations at the mobile region and the immobile region are deduced respectively by using hypergeometric equation, hypergeometric function and the method of Laplace transform under the initial concentration zero and the first or second boundary condition of a semi-infinite one-dimensional space.

并分别在初始浓度为零，半无限一维空间内第一类边界条件和第二类边界条件下，利用超几何方程、超几何函数和Laplace变换法推导出了可动区和不动区溶质相对浓度的准解析表达式。

Therefore, a new hypergeometric distribution method is proposed for testability estimation and demonstration. Based on hypergeometric distribution, the maximum likelihood estimate method is applied in point estimation, and the Bayes formula is applied for interval estimation, hence a testability demonstration rule is provided.

基于故障检测成功数的超几何分布，利用极大似然法思想研究了RR(上标 FIC指标的点估计方法，利用贝叶斯公式研究了区间估计方法，并给出了测试性验证规则。

Also, the theory of Gel'fand hypergeometric functions and the theory of multivariate hypergeometric series associated to Clebsch--Gordan coefficients of the unitary group U is given.

另外，Gel'fand超几何函数理论和多元几何关联克勒布什系列理论-的酉群U的戈尔丹马尔系数给出。

与confluent hypergeometric function相关的网络解释 [注：此内容来源于网络，仅供参考]

confluent hypergeometric function：合连几何函数

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confluent hypergeometric function：合流超几何函数;合流超比函数

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confluent hypergeometric function：汇合超几何函数

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confluent hypergeometric function：合流超线几何函数

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contiguous confluent hypergeometric function：连接合连几何函数

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