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目标映射
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  objective mapping
     In this paper,we study the connectedness of ε-super efficient solution set of vector optimization set-value mapping in normed linear spaces. Under the condition that the objective mapping is cone quasiconvex,we obtain the connectedness of the set of ε-super efficient solution to vector optimization.
     研究了赋范线性空间中集值向量优化问题ε-超有效解集的连通性,并证明了目标映射为锥拟凸的向量优化问题的ε-超有效解集是连通的.
短句来源
     The properties of solutions are characterized with the Lagrangian dual problems and scalarization of vector optimization problems. The dual theorems on vector optimization problems, in which the objective mapping is generalized cone subconvex-like, and in which the constraint mapping satisfies generalized Slater constraint qualifications, are given.
     通过对偶问题和向量优化问题的标量化刻画各解之间的关系,给出目标映射是广义锥-次类凸的向量优化问题在其约束映射满足广义Slater约束规格的条件下的对偶定理。
短句来源
     We introduce a new concept of ε efficiency in vector optimization problems for the first time. This concept, proper ε efficiency,is shown to have many desirable properties. In particular, we provide also several scalarization theorems for ε weak efficient solutions and proper ε efficient solutions of the vector optimization problems when the objective mapping is cone subconvexlike.
     在向量优化问题中,我们首次引进ε-有效性的一个新概念,即真ε-有效性,这一概念具有一系列所需性质.当目标映射为锥-次类凸映射时,我们证明了几个有关向量优化问题的ε-弱有效解和真ε-有效解的标量化定理.
短句来源
     This paper study the connectedness of the set of cone efficient solutions for cone quasiconvex multiobjective programming in locally convex Hausdorff topological vector space. By using the generalized saddle theorem, under the condition that the objective mapping is one-for-one and cone quasiconvex, we prove the connectedness results of the set of cone efficient solutions to multiobjective programming.
     本文研究局部凸的Hausdorff拓扑向量空间中锥拟凸多目标规划锥有效解集的连通性问题.利用广义鞍点定理,证明了目标映射为一对一的锥拟凸多目标规划的锥有效解集是连通的.
短句来源
     Under the cone-subconvexlike assumption of the objective mapping,we prove the equivalence of the Benson's properly efflcient solution and the Borwein's properly efficient solution for general vector extremal problems in ordered linear topological spaces. Some scalarization results for properly efficient solutions are al- so presented.
     本文证明了,在序线性拓扑空间中,若目标映射为惟一次类凸时,一般向量极值问题的Renson真有效解和Borwein真有效解概念是等价的,并给出了几个有关真有效解的标量化结果.
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  “目标映射”译为未确定词的双语例句
     This research employed the one-shot mapping technique in both experiments.
     本研究采用单一目标映射技术(one-shot mapping)设计实验考察了相似比较中的加工模型。
短句来源
     In Chapter 3 a study has been made of the stability of a class of the joint cone weakly efficient solution sets for group multiobjective programming problem.
     本章从研究目标映射和约束映射均为连续,约束锥为半连续的条件下,受扰动可达目标集的锥有效点集和锥弱有效点集的闭性、半连续性和锥半连续性入手,得到了约束锥扰动多目标规划问题的锥有效解集和锥弱有效解集的闭性和半连续性。
短句来源
     And then, under the assumption that the objective function is cone-convexlike, we get the results off - Lagrange multiplier,ε - Lagrange duality of the set of ε- proper strict efficient solutions of (SVP).
     其次,在目标映射为锥-类凸的假设条件下,得到了集值优化问题(SVP)的ε-(真)严有效点(解)的ε-Lagrange乘子定理及ε-Lagrange型对偶性结果。
短句来源
     In topological vector spaces,we establish a new ε Lagrange multiplier theorem and an ε saddle point theorem for ε weak minimal solution of the vector optimization problem with cone subconvexlikeness.
     讨论目标映射和约束映射为锥-次类凸条件下的向量最优化问题,对于ε-弱极小解给出一种新的ε-Lagrange乘子定理和一个ε-弱鞍点定理
短句来源
     The paper studies the closedness, semicontinuity and cone semicontinuity of cone efficient point sets and cone weakly efficient point sets of the perturbed attainable objective sets when both the objective maps and constraint maps are continuous and the constraint cone is semicontinuous in topological vector spaces.
     本文研究拓扑向量空间中目标映射和约束映射均为连续,约束映射的约束锥为半连续的条件下,受扰动可达目标集的锥有效点集和锥弱有效点集的闭性、半连续性和锥半连续性.
短句来源
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  相似匹配句对
     F-Mappings
     F映射(I)
短句来源
     THE MAP FORM OF GOAL PROGRAMMING ALGORITHM
     目标规划算法的映射变换形式
短句来源
     Problem about the compactness of the maps for the Heisenberg group target
     目标流形为Heisenberg群映射的紧性问题
短句来源
     On K Mappings
     关于K-映射
短句来源
     The Aim of Translation
     翻译的目标
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  objective mapping
In this note, we prove that the efficient solution set for a vector optimization problem with a continuous, star cone-quasiconvex objective mapping is connected under the assumption that the ordering cone is a D-cone.
      
Efficacy of the comprehensive objective mapping, precise image guided injection, Anti-reflux positioning and sequential scleroth
      
In the previous study, merged sea surface temperature (SST) dataset called "New Generation SST" has been produced from several infrared and microwave satellite SSTs through an objective mapping.
      
In the previous study, merged sea surface temperature (SST) dataset called "New Generation SST" has been produced from several infrared and microwave satellite SSTs through an objective mapping.
      
The techniques developed allow more objective mapping of yield zones, which are an important data layer in algorithms for prescribing variable rates of production inputs.
      
更多          
  target mapping
If a particular combination of configuration option along with the target mapping set delivers similar QoS properties, it is good candidate solution.
      
Software is used to analyse the data and data formats being matched from the source to target mapping process.
      
Their guidance works off GPS and would best served fixed targets and those identified by radar target mapping.
      


Give a nonempty arcwise-connected set X in R~n, an objective mapF: X-R~l and a nonempty set Ain R~l, we can define the A-optimal solution,A-efficient solution, A-subefficient solution, A-Weak efficient solution andA-strong efficient solution about X and Y = F (X) .The paper we discussthe relations and operational properties of nondominated solution onX and Y.

设决策空间X是R中一个非空弧式连通集,目标映射为F:X→R~l,控制集Λ是R~l中的一个非空集合,那么我们可以对决策空间X和目标空间Y定义Λ—最优解,有效解,次有效解,弱有效解,强有效解等非控解,本文的目的是讨论这些非控解之间的关系及运算性质,并举例说明〔2〕、〔6〕中有二个运算性质并不成立,

This paper deals with parametrized vector optimization in which the objective mapping is set-valued mapping. Lipschitzian properties of solution mapping are emphatically studied. This paper shows that solution map is pseudoLipschitzian if the only victors y=0, z=0 hold following constraint qualification (z,0)∈y· f(ū,■+N_E(ū,y) and set-valued mapping Y(u)=F(x(u).u)(x(u) is constraint set) is locally Lipschitzian if Y(u) is strong order convex and N(u) is lower semi-continuous. Order convex peoperties of solution...

This paper deals with parametrized vector optimization in which the objective mapping is set-valued mapping. Lipschitzian properties of solution mapping are emphatically studied. This paper shows that solution map is pseudoLipschitzian if the only victors y=0, z=0 hold following constraint qualification (z,0)∈y· f(ū,■+N_E(ū,y) and set-valued mapping Y(u)=F(x(u).u)(x(u) is constraint set) is locally Lipschitzian if Y(u) is strong order convex and N(u) is lower semi-continuous. Order convex peoperties of solution mapping are also studied

本文对参数规划问题的目标映射F(x,u)为集值映射的情况进行了研究。着重讨论了解集映射的李普希兹连续性。得到了在集值映射Y(u)=F(X(u),u)(X(u)是约束集合)是局部李普希兹连续,只有y=0,z=0才满足约束品性。 (z,0)∈y· f(ū,■+N_E(ū,y)等条件下,解集映射N(u、v)是伪李普希兹连续的,以及在Y(u)是强序凸的,N(u)是下半连续等条件下,证明了解象映射是局部李普希兹连续的。本文还考虑了解集映射的序凸性。

Under the cone-subconvexlike assumption of the objective mapping,we prove the equivalence of the Benson's properly efflcient solution and the Borwein's properly efficient solution for general vector extremal problems in ordered linear topological spaces.Some scalarization results for properly efficient solutions are al- so presented.

本文证明了,在序线性拓扑空间中,若目标映射为惟一次类凸时,一般向量极值问题的Renson真有效解和Borwein真有效解概念是等价的,并给出了几个有关真有效解的标量化结果.

 
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