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Global Convergence of an Extended Descent Algorithm without Line Search for Unconstrained Optimization 被引量:1
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作者 cuiling chen Liling Luo +1 位作者 Caihong Han Yu chen 《Journal of Applied Mathematics and Physics》 2018年第1期130-137,共8页
In this paper, we extend a descent algorithm without line search for solving unconstrained optimization problems. Under mild conditions, its global convergence is established. Further, we generalize the search directi... In this paper, we extend a descent algorithm without line search for solving unconstrained optimization problems. Under mild conditions, its global convergence is established. Further, we generalize the search direction to more general form, and also obtain the global convergence of corresponding algorithm. The numerical results illustrate that the new algorithm is effective. 展开更多
关键词 UNCONSTRAINED Optimization DESCENT Method Line SEARCH Global CONVERGENCE
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Global Convergence of Conjugate Gradient Methods without Line Search
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作者 cuiling chen Yu chen 《Journal of Mathematical Research with Applications》 CSCD 2018年第5期541-550,共10页
In this paper, a new steplength formula is proposed for unconstrained optimization,which can determine the step-size only by one step and avoids the line search step. Global convergence of the five well-known conjugat... In this paper, a new steplength formula is proposed for unconstrained optimization,which can determine the step-size only by one step and avoids the line search step. Global convergence of the five well-known conjugate gradient methods with this formula is analyzed,and the corresponding results are as follows:(1) The DY method globally converges for a strongly convex LC^1 objective function;(2) The CD method, the FR method, the PRP method and the LS method globally converge for a general, not necessarily convex, LC^1 objective function. 展开更多
关键词 unconstrained optimization conjugate gradient method line search global conver-gence
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Some Properties of Solution to Semidefinite Complementarity Problem
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作者 Yu chen cuiling chen Caihong Han 《Journal of Applied Mathematics and Physics》 2018年第1期122-129,共8页
In this paper, we discuss the nonemptyness and boundedness of the solution set for P*-semidefinite complementarity problem by using the concept of exceptional family of elements for complementarity problems over the c... In this paper, we discuss the nonemptyness and boundedness of the solution set for P*-semidefinite complementarity problem by using the concept of exceptional family of elements for complementarity problems over the cone of semidefinite matrices, and obtain a main result that if the corresponding problem has a strict feasible point, then its solution set is nonemptyness and boundedness. 展开更多
关键词 SEMIDEFINITE Complementarity PROBLEM P*-Mapping Nonemptyness BOUNDEDNESS
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