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operator algebra相关的网络例句

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

Opeator theory is one of the most important fields in functional analysis. In recentyears, Generalized Inverse and Effect Algebra have been live topics in operator theory.

算子论是泛函分析中一个极其重要的研究领域,算子的广义逆及效应代数是近年来算子论中比较活跃的研究课题。

With the operator language introduced by Baaj and Skandalis, we shall discuss the existence of Haar measure. on a C*-algebra in this paper.

采用法国数学家 Baaj 和 Skandalis 引进的算子语言讨论了C*-双代数中的 Haar 测度的存在性。

In this paper the quantum mechanical algebra, the Moyal-Weyl multiplication and the Bopp transition are introduced, and the Hamiltonian operator of the charged particle in electromagnetic field is also discussed.

首先扼要介绍了非对易相空间中的量子力学代数、Moyal-Weyl乘法和广义Bopp变换,然后讨论了电磁场中带电粒子的Hamiltonian算符,最后给出了其在非对易相空间中的能级情况。

Whenever calculus is brought in, or higher algebra, you could take it as a warning that the operator was trying to substitute theory for experience, and usually also to give to speculation the deceptive guise of investment.

一旦引入了微积分或者高等代数,你可以把这看作是一个警告,这意味着使用数学者是在用理论代替经验。通常这给了投机欺骗性的伪装,变得好像是投资一样。

Whenever calculus is brought in, or higher algebra, you could take it as a warning that the operator was trying to substitute theory for eperience, and usually also to give to speculation the deceptive guise of investment.

一旦引入了微积分或者高等代数,你可以把这看作是一个警告,这意味着使用数学者是在用理论代替经验。通常这给了投机欺骗性的伪装,变得好像是投资一样。

" "Mathematics is ordinarily considered as producing precise and dependable results; but in the stock market the more elaborate and abstruse the mathematics the more uncertain and speculative are the conclusions we draw there from … Whenever calculus is brought in, or higher algebra, you could take it as a warning that the operator was trying to substitute theory for experience, and usually also to give to speculation the deceptive guise of investment.

格雷厄姆对数学在投资中的作用认为数学一般被认为是能產生精确和可信赖的结果。但是在股票市场,所用的数学越复杂深奥,其从中得出的结果也就越不确定,越具有投机性。一旦引入了微积分或者高等代数,你可以把这看作是一个警告,这意味著使用数学者是在用理论代替经验。通常这给了投机欺骗性的偽装,变得好像是投资一样。

Starting with diagrammatic methods in linear algebra,this paper reviews the mathematical basis for spin network s,proves again loop operator and binor identity,and computes some formulas about spin network s.

从线形代数的图解方法出发,对自旋接网圈的数学基础做出回顾,并重新推证了圈算符和双元恒等式,计算了关于自旋接网圈的一些计算公式。

The research of this thesis focuses on spectral complements of operator matrices, the Moore-Penrose inverse and Drazin inverse of projections in a C~*-algebra, Weyl theorem and infimum and generalized infimum of quantum effects on a Hilbert space.

本文研究内容涉及Hilbert空间中算子矩阵的谱补、C~*代数上投影算子的Drazin逆及Moore-Penrose逆、Banach空间上算子的Browder定理和Weyl定理、Hilbert空间中量子效应的下确界和广义下确界四个方面的内容。

The generalized Jordan derivable mappings at zero point on von Neumann algebra are the sum of an inner derivation and identical mapping produced at a fixed operator,and the similar result is obtained on B.

受此启发,在本文中引入了零点广义Jordan可导映射的概念,并在此基础上对von Neumann代数上的

Process algebra, operator, fixed-point, compositional invariant property, constructive property, absolute security

进程代数,算子,不动点,复合不变性质,可构造性质,绝对安全性质

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