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混合型对偶    
相关语句
  mixed type dual
    Mixed type dual for generalized fractional programming
    广义分式规划的混合型对偶
短句来源
    A MIXED TYPE DUAL FOR GENERALIZDE FRACTIONAL PROGRAMMING
    广义分式规划的一个混合型对偶
短句来源
    In Section 5, Mond-Weir type dual and Wolfe type dual are introduced and the mixed type dual proposed by Xu Zengkun is discussed.
    第五节介绍了Mond-Weir对偶和Wolfe对偶,并重点讨论了徐增坤教授提出的混合型对偶
短句来源
    Sufficient condition and mixed type dual were pr esented for the generalized fractional programming under (F,ρ)-convexity a ssumptions. The results about weak duality, strong duality and strictly reverse duality were also obtained under more suitable conditions.
    在函数 (F ,ρ) 凸性假设下 ,给出了广义分式规划的最优性充分条件及其混合型对偶 ,并且在适当的条件下 ,给出了相应的弱对偶定理、强对偶定理 ,以及严格逆对偶定理 .
短句来源
    This paper gives one mixed type dual problem for a class of nondifferentiable generalized fractional programmingproblems, and proves weak duality, strong duality, and strict converse duality theorems under the assumptions of generalized(F,ρ) -convexity.
    给出了一类非可微广义分式规划的一个混合型对偶。 在广义(F、ρ)-凸性条件下,证明了弱对偶定理、强对偶定理及严格逆对偶定理。
短句来源
更多       
  mixed dual
    Mixed Dual for Generalized Fractional Programming with (F,α,ρ,d)-Convexity
    具有(F,α,ρ,d)-凸广义分式规划的混合型对偶
短句来源
    In this paper,we give the mixed dual problem a class of generalized fractional programming,and present weak duality,strong duality,and strict converse duality theorems under the assumption of (F,α,ρ,d)- convexity.
    对于一类目标函数中有无限个分式的广义分式规划,给出了一个混合型对偶,并在(F,α,ρ,d)-凸性的条件下,证明了相应的弱对偶定理、强对偶定理及严格逆对偶定理.
短句来源
  mixed type duality
    Mixed type duality for a class of nondifferentiable generalized fractional programming
    一类非可微广义分式规划的混合型对偶
短句来源
  mixed type duality
    Mixed type duality for a class of nondifferentiable generalized fractional programming
    一类非可微广义分式规划的混合型对偶
短句来源

 

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  mixed type dual
Several duality theorems concerning weak, strong, and strict converse duality under the framework in mixed type dual form are proved.
      
  mixed dual
We present as examples of application: the Dirichlet problem for the Laplace operator, in mixed dual formulation, with and without numerical integration.
      
In addition, we formulate a mixed dual problem corresponding to primal problem, and discuss weak, strong and strict converse duality theorems.
      
By Lemma 2.3, this amounts since Xq is shift-invariant to showing that the mixed dual Gramian eG of RXq;Xq is the identity a.e.
      
In this publication, it is shown that the same model fails to predict combustion for partially pre mixed dual-fuel engines.
      
Several properties of the mixed dual Gramian can be proved by carefully modifying the proofs of corresponding results of the dual Gramian.
      
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