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  • A polynomial method for finding the maximum element of the solution set of systems of (max,min)-linear systems of equations with variables on both sides of the equations (published in Kybernetika, volume 46 (2010), Number 3, pp. 405-414) is generalized to distributive lattices and used to propose an iterative method for solving optimization problems, the set of feasible solutions of which is described by such systems. The objective function of the problems is the maximum of several functions, each of which can be a product of monotone or unimodular functions.
  • A polynomial method for finding the maximum element of the solution set of systems of (max,min)-linear systems of equations with variables on both sides of the equations (published in Kybernetika, volume 46 (2010), Number 3, pp. 405-414) is generalized to distributive lattices and used to propose an iterative method for solving optimization problems, the set of feasible solutions of which is described by such systems. The objective function of the problems is the maximum of several functions, each of which can be a product of monotone or unimodular functions. (en)
Title
  • Optimization problems with two-sided systems of linear equations over distrbutive lattices
  • Optimization problems with two-sided systems of linear equations over distrbutive lattices (en)
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  • Optimization problems with two-sided systems of linear equations over distrbutive lattices
  • Optimization problems with two-sided systems of linear equations over distrbutive lattices (en)
skos:notation
  • RIV/00216208:11320/10:10033275!RIV11-MSM-11320___
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  • Z(MSM0021620838)
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  • 277410
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  • RIV/00216208:11320/10:10033275
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  • two-sided systems of linear equations; Optimization Problems (en)
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  • [DB17C872EA24]
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  • České Budějovice
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  • České Budějovice
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  • Proceedings of the 28th International Conference Mathematical Methods in Economics 2010, Part I
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  • Gavalec, Martin
  • Zimmermann, Karel
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  • Jihočeská univerzita, ekonomická fakulta
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  • 978-80-7394-218-2
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  • 11320
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