正则蕴涵算子族G-λ-R_0及其三I支持算法

首先给出了一个新的蕴涵算子族:G-λ-R(0λ∈[0,1])(它包括G觟de(l简称RG)算子与R0算子)。然后重点讨论了G-λ-R0(λ∈[0,1])族算子的伴随算子及其正则性。结果表明,在该算子族中,每一个算子都具有伴随算子且具有正则性。从而说明了此算子是较理想的蕴涵算子。最后讨论了基于此蕴涵算子族的三I支持算法。     

正则蕴涵算子族G-λ-R0及其三Ⅰ支持算法

首先给出了一个新的蕴涵算子族:G-λ-R0(λ∈[0,1])(它包括Gsdel(简称RG)算子与R0算子).然后重点讨论了G-λ-R0(λ∈[0,1])族算子的伴随算子及其正则性.结果表明,在该算子族中,每一个算子都具有伴随算子且具有正则性.从而说明了此算子是较理想的蕴涵算子.最后讨论了基于此蕴涵算子族的三Ⅰ支持算法.     

蕴涵算子族G-λ-0的支持度与三Ⅰ算法

首先给出了一个新的蕴涵算子族G-λ-0(λ∈[0,1]);然后,研究了基于蕴涵算子族G-λ-0的支持度理论;最后,给出了基于蕴涵算子族G-λ-0的三Ⅰ支持算法。     

基于蕴涵算子族L-λ-R0的模糊推理α-三Ⅰ约束算法

提出了基于蕴涵算子族L-λ-R0的模糊推理的思想,这将有助于提高推理结果的可靠性.针对蕴涵算子族L-λ-R0给出了模糊推理的FMP模型及FMT模型的α-三Ⅰ约束算法.     

基于蕴涵算子族L-λ-R_0的模糊推理α-三I约束算法

提出了基于蕴涵算子族L-λ-R0的模糊推理的思想,这将有助于提高推理结果的可靠性。针对蕴涵算子族L-λ-R0给出了模糊推理的FMP模型及FMT模型的α-三I约束算法。     

蕴涵算子族G-λ-0的支持度与三I算法

首先给出了一个新的蕴涵算子族G-λ-0（λ∈[0,1]）;然后,研究了基于蕴涵算子族G-λ-0的支持度理论;最后,给出了基于蕴涵算子族G-λ-0的三I支持算法。     

基于蕴涵算子族L—λ—R0的模糊推理三Ⅰ约束算法

提出了基于蕴涵算子族L-λ-R0的模糊推理的思想,这将有助于提高推理结果的可靠性。针对蕴涵算子族L-λ-R0给出了模糊推理的FMP模型及FMT模型的三Ⅰ约束算法。     

基于含参数蕴涵算子族L-λ-R0的三Ⅰ支持算法——仅就FMP模型进行讨论

提出了基于蕴涵算子族L-λ-R0的模糊推理的思想,这将有助于提高推理结果的可靠性.针对蕴涵算子族L-λ-R0给出了模糊推理的FMP模型的三Ⅰ支持算法、α-三Ⅰ支持算法.     

基于蕴涵算子族的模糊推理的FMP三Ⅰ约束算法

提出了基于蕴涵算子族L-λ-R0的模糊推理的思想,这将有助于提高推理结果的可靠性.针对蕴涵算子族L-λ-R0给出了模糊推理的FMP模型的α-三Ⅰ约束算法、三Ⅰ约束算法,并说明其现实意义.     

基于蕴涵算子族L-λ-Ro的FMT三I约束算法

提出了基于蕴涵算子族L-λ-Ro的模糊推理的思想,这将有助于提高推理结果的可靠性.针对蕴涵算子族L-λ-Ro给出了FMT模型的三I约束算法、α一三I约束算法.给出了FMT模型的三I约束算法、α一三I约束算法计算公式.     

加权模糊聚集算子研究

在数据挖掘、模糊专家系统和多Agent协同决策过程中，要经常面对信息聚集技术和对多个模糊数据来源进行聚集运算，一般用得最多的是合取、析取及加权平均等算子，但是不同的领域有着不同的需求，本文着重对加权聚集算子进行研究。首先，提出了加权平均关系与析取关系结合后的析取-加权平均算子，该算子解决了加权平均算子不能区分析取与合取的关系。然后，提出了一种最大加权平均算子和最小加权平均算子，该算子将最大最小值算子与加权平均算子进行了泛化，解决了同时考虑信息局部性特征与信息整体性特征的问题。理论分析表明，本文提出的加权模糊聚集算子对于模糊信息源的聚集运算起到了很好的补充和完善的功能。     

C语言自增、自减运算符使用中应注意的问题

运算符多,操作灵活是Ｃ文３的一大特色。在诸多运算符中,最难理解,最容易出错的便是自增,自减运算符。本文就这两个运算符使用中应注意的问题进行了分析介绍。     

Ostrowski’s type inequalities for some classes of continuous functions of selfadjoint operators in Hilbert spaces

New Ostrowski’s type inequalities for some classes of continuous functions of selfadjoint operators in Hilbert spaces, under suitable assumptions for the involved operators, are given.     

Optimal local refinable interpolants

In this paper we construct a set of refinable functions that enjoy some useful properties: they have compact support, satisfy suitable interpolation conditions and constitute the basis for constructing a local interpolatory approximant having arbitrary exactness order of polynomial reproduction.     

Adaptation of a general program to calculate angular momentum integrals in atomic structure: Inclusion of the one-electron part of the Hamiltonian

Title of adaptation: ADAPT WEIGHTS FOR ONE-ELECT Adaptation number: 0001 Reference to original program:

     

16.

Mathematical Theory of Duality Quantum Computers   总被引：1，自引：0，他引：1  

Stan Gudder 《Quantum Information Processing》2007,6(1):37-48

We present a mathematical theory for a new type of quantum computer called a duality quantum computer that has recently been proposed. We discuss the nonunitarity of certain circuits of a duality quantum computer and point out a paradoxical situation that occurs when mixed states are considered. It is shown that a duality quantum computer can measure itself without needing a separate measurement apparatus to determine its final state.      

17.

基于矩阵编码的遗传算法研究   总被引：2，自引：0，他引：2       下载免费PDF全文

刘鲭洁  陈桂明  刘小方 《计算机工程》2011,37(13):160-162

分析遗传算法求解矩阵函数的局限性,提出一种基于矩阵编码的遗传算法。定义该算法的选择算子、交叉算子、变异算子,编写各算子的Matlab函数,通过仿真求解二矩阵变量函数。实例证明,该算法能确保矩阵染色体的结构完整性,提高遗传算法的速度和寻优 精度。     

18.

Stabilization of hereditary distributed parameter control systems     

Hernn R. Henríquez 《Systems & Control Letters》2001,44(1)

In this paper, we study the asymptotic stabilization of semilinear distributed parameter control systems with delay. Assuming that the semigroup of operators associated with the uncontrolled and undelayed equation is compact we prove that a well known rank condition, which implies the feedback stabilization for lumped systems, can be extended to this type of systems.     

19.

Some realizations and instances of Yager prioritized preference frame with application in evaluation and decision making     

RouJian Yang  XingTing Pu  Radko Mesiar  Ronald R. Yager  LeSheng Jin 《国际智能系统杂志》2020,35(3):557-568

This study first revamps Yager prioritized ordered weighted averaging operators, and condenses them into a conceptual frame with putting aside one realization from Yager's original proposal. Then, based on elicited conceptual frame called Yager prioritized preference conceptual frame, this article proposes three distinct realizations to the conceptual frame with corresponding different instances, in which some evaluation models with weights determination methods are provided. Numerical examples are also presented immediately after every instance. Lastly, this study proposes the concepts of outer monotonic, inner monotonic, and global monotonic weights functions, and discusses some related properties, which are often embodied in preferences of decision makers.     

20.

Nonmonotonic OWA operators     

R. R. Yager 《Soft Computing - A Fusion of Foundations, Methodologies and Applications》1999,3(3):187-196

 The basic properties of the Ordered Weighted Averaging (OWA) operator are recalled. The role of these operators in the formulation of multi-criteria decision functions, using the concept of quantifier guided aggregation, is discussed. An extended class of OWA operators, one based upon a relaxation of the requirements on the OWA operators, is introduced. This relaxation allows us to consider a new branch of OWA operators, NOMOWA operators, which have negative weights and which exhibit nonmonotonicity. Some special cases of these operators are discussed and then we investigate the role of these nonmonotonic operators in the formulation of multi-criteria decision functions.     

Catal. number:	Title:	Ref. in CPC:
ACQV	WEIGHTS NEW VERSION	2 (1971) 180.

Mathematical Theory of Duality Quantum Computers

We present a mathematical theory for a new type of quantum computer called a duality quantum computer that has recently been proposed. We discuss the nonunitarity of certain circuits of a duality quantum computer and point out a paradoxical situation that occurs when mixed states are considered. It is shown that a duality quantum computer can measure itself without needing a separate measurement apparatus to determine its final state.      

基于矩阵编码的遗传算法研究

分析遗传算法求解矩阵函数的局限性,提出一种基于矩阵编码的遗传算法。定义该算法的选择算子、交叉算子、变异算子,编写各算子的Matlab函数,通过仿真求解二矩阵变量函数。实例证明,该算法能确保矩阵染色体的结构完整性,提高遗传算法的速度和寻优 精度。     

Stabilization of hereditary distributed parameter control systems

In this paper, we study the asymptotic stabilization of semilinear distributed parameter control systems with delay. Assuming that the semigroup of operators associated with the uncontrolled and undelayed equation is compact we prove that a well known rank condition, which implies the feedback stabilization for lumped systems, can be extended to this type of systems.     

Some realizations and instances of Yager prioritized preference frame with application in evaluation and decision making

This study first revamps Yager prioritized ordered weighted averaging operators, and condenses them into a conceptual frame with putting aside one realization from Yager's original proposal. Then, based on elicited conceptual frame called Yager prioritized preference conceptual frame, this article proposes three distinct realizations to the conceptual frame with corresponding different instances, in which some evaluation models with weights determination methods are provided. Numerical examples are also presented immediately after every instance. Lastly, this study proposes the concepts of outer monotonic, inner monotonic, and global monotonic weights functions, and discusses some related properties, which are often embodied in preferences of decision makers.     

Nonmonotonic OWA operators

 The basic properties of the Ordered Weighted Averaging (OWA) operator are recalled. The role of these operators in the formulation of multi-criteria decision functions, using the concept of quantifier guided aggregation, is discussed. An extended class of OWA operators, one based upon a relaxation of the requirements on the OWA operators, is introduced. This relaxation allows us to consider a new branch of OWA operators, NOMOWA operators, which have negative weights and which exhibit nonmonotonicity. Some special cases of these operators are discussed and then we investigate the role of these nonmonotonic operators in the formulation of multi-criteria decision functions.