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Difference from other algebraic structures which are introduced for some logic system, Implication Algebra is a abstraction of one logic connective, i. e. implicative operator, and other operators in it are all introduced by implicative operator.

特别值得提出的是,与其它为研究逻辑系统而引入的代数结构不同,蕴涵代数是对一个逻辑联结词,即蕴涵算子抽象而得到的,其它算子均是由蕴涵算子诱导而得到。

Lattice implication algebra is a kind of algebraic structure combined with lattice and implication algebra. It is an important method in the research of lattice-valued logic.

格蕴涵代数是将格与蕴涵代数结合起来的一种代数结构,是研究格值逻辑系统及其性质的一个重要途径。

The develop-algebraic structure defined in this can be regarded as a model of a open and complex system. Research of the structure aims at to construct new algebraic structure and establish a relation among intelligent science, system science and management and decision.

文中定义的拓代数结构,可以看作是开放复杂系统的模型,研究它旨在导出新的代数结构并建立其与系统科学、智能科学、管理及决策的联系。

And algebraic decoding based on the algebraic structure, and probability decoding includes sequence decoding and Viterbi decoder.

卷积码的译码算法可以分为代数译码和概率译码,代数译码基于代数结构,概率译码有序列译码与维特比译码。

The algebraic system uses the method of algebra to study the properties and characteristics of various things in the world.

代数结构主要从系统宏观的代数方法去研究客观事物的各种性质与特征。

The problem of when there is a Hopf structure on generalized path coalgebra is settled.

关于一个广义路余代数上什么时候具有Hopf代数结构的问题也被解决。

Based on the Lie algebra that describes the symmetries, it is proved in this dissertation that a sufficiently large class of control Hamiltonians can be provided by the universal enveloping algebra of the Lie algebra, on which the quantum mechanical control systems can be modelled.

基于描述量子力学系统对称性的李代数结构,本文证明该李代数的泛包络代数提供了足够大的一类控制哈密顿量,因而可以在其上建立量子力学控制系统的模型。

In [3], Kassel gaveHopf *-algebra structures on GL_q(2) and SL_q (2), and also described those on thequantum enveloping algebra U_qsl(2 in detail.

Kassel在[3]中给出了GL_q(2)和SL_q(2)上的Hopf *-代数结构,并且对量子化包络代数U_q sl

The weighted Moore-Penrose inverse is a special generalized inverse which is an important basic tool in many branches of mathematics and has extensive applications in other fields such as economics, information processing, automatic control, etc. Recently, the study of generalized inverse of matrices associating with more general algebra such as ring, semiring and so on generalize the theory and methods of generalized inverse deeply and characterize the structure of algebra as well.

加权Moore-Penrose逆是一种特殊的广义逆,它不仅是许多数学分支的基本工具,而且在经济学、信息处理、自动控制等其他领域有着广泛的应用,近年来,结合环、半环等更一般的代数系统的矩阵广义逆的研究,不仅将广义逆的理论和方法作了更加深入的推广,而且也成了刻画代数结构的有力工具。

Two morphological operations with addition and multiple algebra structure for binary image-dilationa and erosion operation are proposed firstly.

通过在目标空间中引入加性及乘性代数结构的方法,提出了基于目标空间不同代数结构的加性及乘性膨胀和腐蚀运算、以及以此为基础所建立的形态滤波,并通过对于其性质的讨论研究了形态滤波的算法及性能。

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