مرور Volume 42, Issue 7 (Special Issue) بر اساس عنوان
در حال نمایش موارد 1 - 7 از 7
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Bulletin of the Iranian Mathematical Society
(Springer and the Iranian Mathematical Society (IMS), 2016-12-01)
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Convergence in a sequential two stages decision making process
(Springer and the Iranian Mathematical Society (IMS), 2016-12-01)We analyze a sequential decision making process, in which at each step the decision is made in two stages. In the rst stage a partially optimal action is chosen, which allows the decision maker to learn how to improve it ...
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First step immersion in interval linear programming with linear dependencies
(Springer and the Iranian Mathematical Society (IMS), 2016-12-01)We consider a linear programming problem in a general form and suppose that all coefficients may vary in some prescribed intervals. Contrary to classical models, where parameters can attain any value from the interval ...
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An improved infeasible interior-point method for symmetric cone linear complementarity problem
(Springer and the Iranian Mathematical Society (IMS), 2016-12-01)We present an improved version of a full Nesterov-Todd step infeasible interior-point method for linear complementarityproblem over symmetric cone (Bull. Iranian Math. Soc., 40(3), 541-564, (2014)). In the earlier ...
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Operations Research and Optimization Conference (ORO2013)
(Springer and the Iranian Mathematical Society (IMS), 2016-12-01)
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Optimality conditions for approximate solutions of vector optimization problems with variable ordering structures
(Springer and the Iranian Mathematical Society (IMS), 2016-12-01)We consider nonconvex vector optimization problems with variable ordering structures in Banach spaces. Under certain boundedness and continuity properties we present necessary conditions for approximate solutions of ...
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Solving multiobjective linear programming problems using ball center of polytopes
(Springer and the Iranian Mathematical Society (IMS), 2016-12-01)Here, we aim to develop a new algorithm for solving a multiobjective linear programming problem. The algorithm is to obtain a solution which approximately meets the decision maker's preferences. It is proved that the ...



