1) V semigroup
∨半群
2) Semigroups
半群
1.
Pseudo-T-norms L-Fuzzy Regular Semigroups;
伪T模L-Fuzzy正则半群
2.
On ColAut_S (G)-vertex-transitive Cayley graphs of semigroups;
半群Cayley图的保色点传递性
3.
Pseudo-T-norm L-Fuzzy Semigroups;
半群上伪T模L-Fuzzy半群
3) semigroup
[英]['semiɡru:p] [美]['sɛmi,ɡrup, 'sɛmaɪ-]
半群
1.
Connectivity of Julia sets of transcendental semigroups;
超越整函数半群的Julia集的连通性
2.
Bi-filters, Bi-ideal subsets and semilattice deco mpositions of semigroups;
双滤子、双理想子集与半群的半格分解
3.
On the Euler-fermat Formula of the Semigroup of the Boolean Matrices;
关于布尔方阵半群的Euler—Fermat公式
4) hemigroup
半群
1.
This paper establishes a global attractor of hemigroup produced by the initial boundary value problem of generalized convection and expansion equation.
从动力系统角度,建立了广义对流扩散方程初边值问题所产生半群的一个全局吸引子。
2.
It proves that the posterior probability about experiments makes up hemigroup then proves that the posterior probability of the order experiments and the accumulation experiments are the same.
证明了后验概率关于试验构成半群 ,从而序贯试验与累积试验具有相同的后验概率 。
3.
The model shows that the available permission set together with multi-permission combination operator is a hemigroup.
模型表明,有效权限集合与多重权限合并运算具有半群结构。
5) semi-group
半群
1.
The Properties of Rough Ideals in a Semi-Group;
半群上的粗糙理想的性质
2.
Rough primary ideals and rough fuzzy primary ideals in semi-groups
半群中的粗准素理想与粗模糊准素理想
3.
the formula of semi-group,which generated by iΔ,is obtained by using the Fourier transformation.
用Fourier变换,得到在有界区域上iΔ所生成的半群表达式,并用它引进了受控Schrdinger方程的温和解,证明了解的存在唯一性及解对初值和控制的连续依赖性。
6) semi group
半群
1.
The semi group algebraic property of balance function is obtained,which offers new construction methods of balance function.
对均衡函数的性质进行讨论,得出了均衡函数具有半群的代数性质,由此可得均衡函数新的构造方法,将均衡函数进行等效性分类,选取不在同一等价类中的均衡函数,经过代数运算得到与原有均衡函数不等效的均衡函数,解决了均衡函数构造困难的问题。
2.
Let P n (R)be the semi group of all n by n positively definite matrices and let P n (A) be the set of all n by n real matrices such that AB+BA are positively definite.
对正定矩阵A证明了Pn(A)是Pn(R)的子半群 ,作为半群二者同
补充资料:∨
∨ 逻辑或或并运算 若 a 或 b(或都)为真,则命题 a ∨ b 为真;若两者都假则命题为假。 n ≥ 4 ∨ n ≤ 2 ⇔ n ≠ 3,当 n 是自然数
或
命题逻辑,格理论
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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