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integral operator相关的网络例句

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

The main subjects of the volume include:- spectral analysis of periodic differential operators and delay equations, stabilizing controllers, Fourier multipliers;- multivariable operator theory, model theory, commutant lifting theorems, coisometric realizations;- Hankel operators and forms;- operator algebras;- the Bellman function approach in singular integrals and harmonic analysis, singular integral operators and integral representations;- approximation in holomorphic spaces.

卷包括:主要课程-定期微分算子和延迟方程谱分析,稳定控制器,傅立叶乘数;-多变量算子理论,模型论,换位解除定理,coisometric变现;- Hankel算子和形式;-算子代数;-在奇异积分和谐波分析,奇异积分算子和积分表示贝尔曼函数方法;-在全纯空间近似。

A complete boundary integral formulation for incompressible Navier Stokes equations with time discretization by operator splitting is developed by using the fundamental solutions of the Helmhotz operator equation with different orders.

利用不同阶次的Helmhotz算子方程的基本解,建立了时间离散不可压缩Navier-Stokes方程的完全边界积分表示式。

A integral equation formulation is derived based on modified Green's operator with norm less or equal to one. The integral equation is convergent for any conductivity distribution and frequency if iterative solvers are used.

利用范数小于或等于1的修正Green算子得到各向异性地层中的新积分方程,由于满足压缩映射条件,该积分方程在任意参数条件下总是迭代收敛的。

In this course we shall develop theoretical methods suitable for the description of the many-body phenomena, such as Hamiltonian second-quantized operator formalism, Greens functions, path integral, functional integral, and the quantum kinetic equation.

在本课程中,我们将会建立一种适合描述多体问题的理论方法,诸如哈密顿二次量子化算子形式、格林函数、路径积分、泛函积分和量子动力方程等。

In this PhD thesis, we first study the following BVP for first-order dynamic equation on time scaleThe corresponding integral operator is constructed and its completely continuity is proved.

本文首先研究了测度链T上的一阶动力方程边值问题构造了相应的积分算子并证明了其全连续性。

Second, we employ a integral operator A_a~b of second-order nonlinear dif-ferential equation (3.1.1) in this section.

3.1.1在第一节中,主要通过运用平均函数H∈C,我们将给出方程(3.1.1)的区间振动准则。

In this paper, a new technique (so-called large-step wavefield depth extrapolation method), that is based on the Lie algebraic integral of operator's phase to compute depth extrapolation operator efficiently, is proposed.

本文提出一种基于"算子相位"李代数积分的快速计算延拓算子的方法,称为大步长波场延拓方法。

In this paper, a new technique (socalled largestep wavefield depth extrapolation method), that is based on the Lie algebraic integral of operator's phase to compute depth extrapolation operator efficiently, is proposed.

本文提出一种基于"算子相位"李代数积分的快速计算延拓算子的方法,称为大步长波场延拓方法。

Along with the developing of the molecole characterization of the weighted Herz type Hardy space, the study of the singular integral operator get a plentiful harvest.

本文首先解决了加权Herz型Hardy空间的分子刻画,作为应用,给出了强奇异积分算子T_b在加权Herz型Hardy空间上的有界性的证明。

Coifman etc proved that the commutator T_f = f = T -bT is bounded on Lp if and only if b BMO, where T is a classical singular integral operator.

Coifman等人得到了交换子T_bf=f=T-bT在L~p(1<p<∞)上有界当且仅当b∈BMO,其中T是经典的奇异积分算子。C。

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这两个团体间的分歧难以掩饰。

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这种做法不仅鼓励了更多的反应,而且减少跟风的可能性。

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