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Strong stability measures for multicriteria quadratic integer programming problem of finding extremum solutions




TekijätVladimir Emelichev, Yury Nikulin

KustantajaInstitute of Mathematics and Computer Science of National Academy of Sciences of Moldova

Julkaisuvuosi2018

JournalComputer Science Journal of Moldova

Vuosikerta26

Numero2 (77)

Aloitussivu115

Lopetussivu125

Sivujen määrä11

ISSN1561-4042

Verkko-osoitehttp://www.math.md/en/publications/csjm/issues/v26-n2/12710/

Rinnakkaistallenteen osoitehttps://research.utu.fi/converis/portal/detail/Publication/32483167


Tiivistelmä

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.


Ladattava julkaisu

This is an electronic reprint of the original article.
This reprint may differ from the original in pagination and typographic detail. Please cite the original version.





Last updated on 2024-26-11 at 11:51