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Strong stability measures for multicriteria quadratic integer programming problem of finding extremum solutions
Authors: Vladimir Emelichev, Yury Nikulin
Keywords: Multicriteria problem, extremum solutions, strong stability radius, Holder's norms.
– 0.11 Mb
Keywords: Multicriteria problem, extremum solutions, strong stability radius, Holder's norms.
Abstract
We consider a wide class of quadratic optimization problems with integer and Boolean variables. In this paper, the lower and upper bounds on the strong stability radius of the set of extremum solutions are obtained in the situation where solution space and criterion space are endowed with various Hölder's norms.Vladimir Emelichev,
Belarusian State University
Nezavisimosti 4,
220030 Minsk, Belarus
E-mail:
Yury Nikulin (corresponding author)
University of Turku
Vesilinnantie 5,
20014 Turku, Finland
E-mail:
Belarusian State University
Nezavisimosti 4,
220030 Minsk, Belarus
E-mail:
Yury Nikulin (corresponding author)
University of Turku
Vesilinnantie 5,
20014 Turku, Finland
E-mail:
Fulltext
– 0.11 Mb
Contents
- Efficiency and Penalty Factors on Monoids of Strings
- Strong stability measures for multicriteria quadratic integer programming problem of finding extremum solutions
- Invertible Graphs of Finite Groups
- Degree subtraction eigenvalues and energy of graphs
- Prediction of the Survival of Kidney Transplantation with imbalanced Data Using Intelligent Algorithms
- The application of Mathematica to research the restricted eight bodies problem
- 100 Romanian Authors in Theoretical Computer Science (presentation of the book)
