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Hilbert相关的网络例句

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与 Hilbert 相关的网络例句 [注:此内容来源于网络,仅供参考]

In chapter 2, we study a kind of operator algebra acted on the Hilbert space H which is called the closed weakly reducible maximal triangular algebra, denoted by S.

第二章我们研究了一个作用在Hilbert空间Η上的闭弱可约极大三角代数S,证明了S的系数在Β中的任意阶完全有界Hochschild上同调群H_~nS,Β(Η(n≥1)是平凡的。

Hilbet-type inequality is important in analysis and its applications. In recent years, by improving the way of weight coefficient, some research on the extensions and applications of this type of inequalities are developed. In this paper, we give a Hilbert infinite series inequality with the best constant factor whose kernel is a negative quadratic form by applying the method of weight coefficients. And an equivalent form is considered.

Hilbert型不等式在分析中有重要作用,近年来,由于改进权系数的方法,发展了这类不等式,并进一步推广应用和研究,应用权系数方法给出的一个带有最佳常数的核为负二次型齐次的Hibert型无穷级数不等式,同时考虑了它的等价形式。

The frame is a special Besselsequence, which extends the Parseval equality of orthonormal basis in Hilbert space tothe two-sided inequality in general sequence.

框架是一类特殊的Bessel序列,框架是把Hilbert空间中的规范正交基满足的Parseval等式推广到比较一般的序列所满足的双边不等式的结果。

On this base,we discuss a class of singular integral equation with Hilbert kernel having solutions with singularity of order one, the solvable conditions for general equation are given and solutions for responding characteristic eq...

在以上工作的基础之上,我们提出了一类不同于文献[13]的解具一阶奇性的Hilbert核奇异积分方程,给出了完全方程的Noether定理和特征方程的解和可解条件。

By introducing a weight function, a best extension of Hilbert integral inequlity and the reverse form are given. The constant factor of the two inequalities is proved to be the best.

引入单参数及估算权函数,给出一个核为-λ齐次的新的Hilbert型积分不等式及与之对应的逆向积分不等式,并证明这两个不等式的常数因子是最佳的。

It is one form of Hilbert's Nullstellensatz.

它是Hilbert零点定理的一个形式。

Then, we investigate iterative methods in Hilbert spaces for solving such problems in the second part.

本文在第二部分讨论了Hilbert空间中均衡问题的近似迭代解。

An improved method using two pairs of Hilbert filters can solve these problems.

基于2对相同Hilbert移相滤波器的改进方法能够解决这些问题。

Nonlinear Riemann boundary value problems and nonlinear Hilbert boundary value problems will be studied in this paper, because they have been researched seldom.

对于非线性的Riemann边值问题和非线性的Hilbert边值问题研究很少,本文试图在这些方面做一些工作。

Hilbert boundary value problems of non-normal type for bianalytic functions are investigated.

研究双解析函数的非正则型Hilbert边值问题,给出该问题的可解性定理。

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