超几何的

基本解释 (translations)

hypergeometric

与超几何的相关的网络例句 [注：此内容来源于网络，仅供参考]

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。

In this paper we define the concept of Projective Blaschke manifolds and extend the theory of equiaffine differential geometry to the projective Blaschke manifolds. We prved that if M be a complete projective Blaschke n-sphere and its universal covering manifold is isometric to a complete (n+1) dimensional parabolic, elliptic or hyperbolic affine hypersphere, then M is a quotient space of E^n, S^n or D^n by a isometric subgroup of its corresponding spaces.

在这篇文章中我们定义了射影Blaschke流形的概念，将等仿射微分几何的理论推广到了射影Blaschke流形，并证明：如果n维完备射影Blaschke 超球面 M 的通用覆盖流形分别是完备的抛物型、椭圆型或双曲型仿射球，则M分别是n维欧氏空间、n维超球面或n维单位圆盘关于各自空间的一个等距离散子群的商，从而对完备射影Blaschke 超球面进行了分类。

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。

In Chapter 1,we first look back the history of hypergeometric series and basic hy-pergeometric series,and then introduce some necessary concepts and notations.

第一章首先回顾超几何级数与基本超几何发展的历史，然后引进一些必要的概念和记号。

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。

The Teukolsky equation is transformed to Heun eqution by variable substitution, and the Heun eqution is a known mathematical function, its solutions is in the form of series of hypergeometric functions.

Hisao Suzuk等通过一系列参量变换转化Teukolsky方程为Heun方程，而Heun方程是已知的数理方程，其解的形式是超几何函数级数。

In this paper, we give explicit constructions and formulations for harmonic maps from R1,1 into classical real semisimple Lie groups by using Darboux transformation. We also discuss pluriharmonic maps from complex manifoldsinto symmetric spaces and Willmore surfaces in Sn. By converting geometric conditions satisfied by these maps into integrable systems, and using the the-ory of integrable systems, we give explicit constructions for pluriharmonic maps from complex manifolds into symmetric spaces and the Willmore surfaces in Sn respectively. Finally, we classify hypersurfaces in Sn+1 with three distinct prin-ciple curvatures and zero Mobius form using the theory of Mobius geometry. The paper consists of four chapters.

本文首先利用Darboux变换的方法给出了从Lorentz平面R~(1，1)到经典实半单Lie群的调和映照的具体构造，并给出其显式表示；其次研究了复流形到对称空间的多重调和映照及球空间S~n中Willmore曲面，将这些映照所满足的几何条件转化为可积系统，然后利用可积系统理论分别给出复流形到对称空间的多重调和映照与S~n中Willmore曲面的构造；最后利用Mōbius几何的理论给出S~(n+1)中具有三个不同主曲率且Mōbius形式为零的超曲面的分类。

In part II,we consider the recurrence formula of double hypergeometric terms.

在文章的第二部分，我们考虑了双超几何项的递推公式。

In the frame of quantum mechanics, Schrodinger equation has been deduced to the hypergeometric equati...

在量子力学框架内，利用这一相互作用势成功地将系统的Schrodinger方程化为超几何方程，从而简化了系统本征值和本征态问题的计算和讨论。

Multivariate hypergeometric functions, multivariate Jacobi polynomials and h-harmonic polynomials connected with root systems and Coxeter groups are introduced.

多元超几何函数，多元Jacobi多项式和h与根系考克斯特集团有关的调和多项式介绍。

与超几何的相关的网络解释 [注：此内容来源于网络，仅供参考]

badland：劣地

超细结构地区的河网密度,每平方公里内河道超过200公里,劣地(badland)就以这种河网密度著称. 河网(包括主流和全部支流)的几何排列样式,也就是流域内河流分布的空间轮廓. 水系型有许多种. 树枝状水系型其状如树,河网中的分支排列零乱,

positive definite：正定的

正相关 positive correlation | 正定的 positive definite | 正超几何分布;正超几何分配 positive hypergeometric distribution

generating function：生成函数

除了高中所学的组合排列公式,计数中常用的方法有生成函数(generating function)、递回、差分方程、超几何函数(hypergeometic functions),群论导出的Polya公式,排容原理(Inclusion Exclusion Principle)等等.

hypergeometric distribution：超几何分布

如上所述,质量数据分类可以概括如下: 计件值 计数值 离散型随机变量 质量特性值 计点值 计量值 连续型随机变量 (2)计数值的变异规律及度量 1.超几何分布(hypergeometric distribution) 超几何分布的研究对象是有限总体无放回抽样,

positive hypergeometric distribution：正超几何分布;正超几何分配

正定的 positive definite | 正超几何分布;正超几何分配 positive hypergeometric distribution | 正递回状态 positive recurrent state

hypergeometric function：超几何函数, 超比函数

crossover gasoline valve 重叠的汽油阀 | hypergeometric function 超几何函数, 超比函数 | aluminography [印]铝版术

hypergeometric：超几何

超几何(Hypergeometric)分布的累积分布函数. pop表示产品总数,g是正品数. 从所有产品中任意取出n(n≤pop)件. pop,g,n和x都可以是非整数,这时采用线性插值进行计算.