1) regular value
正则值
1.
The properties of the operator and the necessary and sufficient conditions for the regular value to exist were studied using the concept and properties of normal operators in Hilbert space, the spectrum mapping principle and analogy.
应用希尔伯特空间上正规算子的概念、性质、谱映射定理和类推的方法,研究了该类算子的性质及正则值存在的充要条件。
2.
The main purpose of this paper is to find out the regular value of coefficient matrix of Kolmogorov(differential) equations under some specific conditions and it shows that the operator has a eigenvalue with nonnegative eigenfunction.
研究了在一定条件下Kolmogorov微分方程组系数矩阵算子的正则值,并证明了算子有一本征值具有非负本征函数。
3.
The Definition of the type of γ operator and h-quasi-total Collectivelly Compact operator is given,and the regular values of approximation for two classes of operator are discussed.
给出了γ型算子和一类幂级数的拟总体列紧算子的定义,并对这两类算子逼近的正则值进行了讨论。
2) Generalized regualr value
广义正则值
3) set valued regular martingales
集值正则鞅
4) lattice-valued regular language
格值正则语言
1.
Algebraic properties on the lattice-valued regular languages
格值正则语言的代数性质
2.
The concepts of (deterministic) lattice-valued regular grammars(DLRG and LRG, respectively) and (deterministic) lattice-valued regular languages are formulated.
给出了(确定)格值正则文法与(确定)格值正则语言的定义。
5) lattice-valued regular grammar
格值正则文法
1.
The concepts of (deterministic) lattice-valued regular grammars(DLRG and LRG, respectively) and (deterministic) lattice-valued regular languages are formulated.
给出了(确定)格值正则文法与(确定)格值正则语言的定义。
6) L-valued regular substitution
格值正则代换
补充资料:凡事豫则立,不豫则废
1.谓做任何事情,事先谋虑准备就会成功,否则就要失败。
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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