distributive lattice

Some Properties of Finite Distributive Lattice and Its Structure (ⅰ)

有限分配格的性质与结构（Ⅰ）

Semi - Derived Element Operator and Topology on Completely Distributive Lattice

完全分配格上的半导元算子与拓扑

P is proved to be a local finite distributive lattice .

证明了在所定义的序关系及运算下P为局部有限的分配格，给出了该格上链分解及Mobius函数；

The index and period of a matrix over distributive lattice

分配格上矩阵的指数与周期

A Note on " Induced - Mapping on Completely Distributive Lattice "

关于《在完全分配格上诱导映射》的注记

Meanwhile , the isomorphism theorem on the distributive lattice is made clear .

建立了分配格上的中国剩余定理。

Inverse and generalized inverse of matrices over completely distributive lattice

完全分配格上的矩阵的逆及广义逆

It is proved that the family of relatively fuzzy sets is a completely distributive lattice ;

证明了相对Fuzzy集族是完全分配格，以及相关算子f是从I~x到的满广义序同态；

Results Some equivalent statements are obtained concerning a semiring becoming a distributive lattice .

结果给出了该类半环成为分配格的几个等价命题。

Ideal Sets Algebra of P-bounded Distributive Lattice Based on Theory of Residual Lattices

基于剩余格理论的P-有界分配格的理想集代数

In this paper , two fuzzy power lattices are introduced by fuzzy ideals in a distributive lattice are given .

在模糊幂格讨论基础上，给出了由分配格中模糊理想诱导的两种模糊幂格。

Algebraic Structure of Canonical Completely Distributive Lattice

标准完全分配格的代数结构

Since Boolean algebra is a complemented distributive lattice .

因为布尔代数就是一个有补分配格。

The Structures and Congruences of a Distributive Lattice of Semirings with Additional Zero Elements

加法含零半环的分配格的结构和同余

Distributive Lattice Characterized by a Class of Idempotent Semirings

一类幂等半环对分配格的刻画

A distributive lattice structure has been established on the set of perfect matchings of a plane bipartite graph .

关于平面二部图的完美匹配集合上的分配格结构已经被建立。

A strong distributive lattice of quotient semirings

商半环的强分配格

Congruence ideals and congruence relations of pseudocomplemented distributive lattice

伪补分配格的同余理想与同余关系

This paper gives the definitions and some fundamental theorems on the completion and continuous mapping in the topological ∧ weak complete distributive lattice .

本文在作者的∧弱完全分配格的可备并同态扩张定理的基础上，给出了拓扑∧完全分配格的完备化与连续映象的定义与若干基本定理。

We also proved S ∈ + S , S is multiplicative band semirings if and only if S is distributive lattice .

证明了如果半环S的加法半群是半格，则S是乘法带半环当且仅当S是分配格；

Matchable Distributive Lattice J ( Z_n )

匹配分配格J（Zn）

We also obtain THEOREM 2 If Twain ring ∑ is normal , then the lattice Q of δ - congruence of ∑ is a distributive lattice .

我们还有定理2如果Twain环∑是正常的，则∑的δ&合同的格Q是分配格。

In the fourth chapter , we introduce the lattice , the ideal and prove the Chinese remainder theorem in the distributive lattice on which we design a safe communication scheme .

第四章讨论了分配格上的中国剩余定理及应用，介绍了格的预备知识、分配格上的理想和分配格上的中国剩余定理，并由此结论设计了一套新的安全通信方案。

CONGRUENCES ON INVERSE SEMIGROUP THE CLOSURE OF WHOSE SET OF IDEMPOTENTS IS A CLIFFORD SEMIGROUP The Structures and Congruences of a Distributive Lattice of Semirings with Additional Zero Elements

一类幂等元集闭包是Clifford半群的逆半群上的同余加法含零半环的分配格的结构和同余

Then under the framework of the theory of pointwise topology on complete distributive lattice , we discuss the corresponding convergence & ideal basis convergence and prove the equivalence of ideal basis convergence and molecular net convergence .

然后讨论在完全分配格点式拓扑理论中相应的理想式收敛&理想基的收敛，证明了理想基收敛与分子网收敛的等价性。

The Congruences on Bisimple ω - Semigroups Relating to the Green s Equivalence ; The Structures and Congruences of a Distributive Lattice of Semirings with Additional Zero Elements

双单ω-半群上与格林关系有关的同余加法含零半环的分配格的结构和同余

The Rough Approximation of Distributive BZ Lattice

分配BZ-格的粗糙近似

The Weak Density of the Rank One Subalgebra in Completely Distributive Subspace Lattice Algebras and a Characterization of Nest Algebras

完全分配格代数中秩一子代数的弱稠密性和套代数的一个特征

It is proved that a rough algebra can be induced from a distributive BZ lattice by means of rough operator pair denoted by ( ν,μ ) .

该文证明了对于任意给定的一个分配BZ格，都可以由ν和μ这一对近似算子诱导一个粗糙代数。

The following two open problems in the component theory of complete lattices are studied : ( 1 ) In a non distributive complete lattice , is it true that any component of an element with finite width is also finite wide ?

研究了完备格成分理论中两个尚未解决的问题：（ⅰ）在非分配的完备格中，有限宽元素的成分也是有限宽的吗？