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Jacobi相关的网络例句

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与 Jacobi 相关的网络例句 [注:此内容来源于网络,仅供参考]

As applications of Riemannian surface and algebraic curve theory in integrable system, Abel-Jacobi coordinates are introduced suitably by the Lax matrix, from which straightening out of the flows are given.

作为Riemann面和代数曲线理论在可积系统中的应用,利用Lax矩阵合适地引入Abel-Jacobi坐标,使得对应的流拉直。

Asapplications of Riemannian surface and algebraic curve theory in integrablesystem,Abel-Jacobi coordinates are introduced suitably by the Lax matrix,from which straightening out of the flows are given.

作为Riemann面和代数曲线理论在可积系统中的应用,利用Lax矩阵合适地引入Abel-Jacobi坐标,使得对应的流拉直。

A class of inverse eigenvalue problem for sub-periodic Jacobi matrices, as well as its properties, were discussed.

讨论了一类由谱数据构造子周期Jacobi矩阵的特征值反问题,以及子周期Jacobi矩阵的相关性质。

Although the merit function introduced here is the sum of squares of overdetermined equations, by using the special structure of it, we successfully form the Newton equation by avoiding the product of Jacobi matrices and using only the Jacobi matrix of the function defining NCP.

对非线性互补问题,利用所构造价值函数具有的特殊非线性最小二乘结构,成功实现了具有一般意义的构造Newton方程时仅利用价值函数的一阶导数且无须计算相应残量函数Jacobi矩阵乘积的Newton法。

Based on a relationship between the RF and Jacobi matrix, a novel method which is independent of the forward modeling for a fast algorithm of Jacobi matrix employing the RF was advanced.

通过建立二维非均质反演Jacobi矩阵与响应函数的关系,开辟了Jacobi矩阵快速算法构造的有效途径。

We introduce the iterative method of Jacobi type to solve the discrete problem of the quasivariational inequality system. A new proof for the monotone convergence of the iterative method is given under appropriate conditions.

我们首先介绍求解Hamilton-Jacobi-Bellman方程的近似拟变分不等式组离散问题的一类Jacobi型迭代算法,在一定假设条件下,对这类算法的单调收敛性给出了一个新的证明。

Established a series of results on the Jacobi approximation, and proposed the Jacobi spectral method for singular problems, which produces the possibility of using spectral mcthod for problems in a ball.

最近,郭本瑜教授等建立了一套相当完整的Jacobi正交逼近理论,并提出了适合于一类奇异问题的Jacobi谱方注。

Based on polynomial-interpolation and curve-fitting theory, this paper presents a special feed-forward neural network using Jacobi orthogonal polynomial activation-functions, which exploits a group of order-increased Jacobi orthogonal polynomial functions as the activation-function of hidden-layer neurons.

根据多项式插值与逼近理论,以一组零阀值特例 Jacobi 正交多项式(第二类 Chebyshev 正交多项式)作为隐层神经元的激励函数,构造一种基于 Jacobi 正交基的前向神经网络模型。

The Jacobi matrix rank one update problems, given either their mix-type eigenpairs or their pricinpal submatrix and defective eigenpairs(the eigenvalues of the matrix and some elements of the corresponding eigenvectors) are also discussed.

n阶对称箭形矩阵与n阶Jacobi矩阵一样只有2n-1个非零元素,类似Jacobi矩阵逆特征值问题的提法,本文提出并讨论了六类对称箭形矩阵逆特征值问题,研究了这类矩阵的结构性质,得到了问题有解的充分必要条件及求解的数值算法和数值算例。

In the third chapter,We study some geometric properties and spectral propertiesof the Jacobi operator on a solvable extension G of Heisenberg groups H.In the firstsection,we give the definition of G and some fundamental geometric properties on G.Inthe second section,we discuss the Integrability of certain subbundles and the geometricstructure of the induced foliations in case of integrability.In the third section,we studythe spectral properties of the Jacobi operator of G.

可解李群与类对称空间亦密切相关,Damcek-Ricci空间即是广义Heisenberg的一可解扩张李群,在第三章中,我们构造且研究了Heisenberg群的一可解扩张李群G的几何性质,第一节讨论了G的曲率,李指数映射,整体坐标等基本几何性质;第二章研究了TG的某些子丛的可积性及可积时诱导叶片的几何结构;第三节给出了G的Jacobi算子的特征值和相应的特征子空间。

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