Activities per year
Abstract
Multidimensional minimax single facility location problems with Chebyshev distance are examined within the framework of idempotent algebra. A new algebraic solution based on an extremal property of the eigenvalues of irreducible matrices is given. The solution reduces both unconstrained and constrained location problems to evaluation of the eigenvalue and eigenvectors of an appropriate matrix.
Original language  English 

Title of host publication  Recent Researches in Applied and Computational Mathematics: Intern. Conf. on Applied and Computational Mathematics (ICACM’11), Lanzarote, Canary Islands, Spain, May 2729, 2011 
Publisher  WSEAS  World Scientific and Engineering Academy and Society 
Pages  195 стр., 157162 
ISBN (Print)  9781618040022 
Publication status  Published  2011 
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Activities

International Conference on Applied and Computational Mathematics
Николай Кимович Кривулин (Participant)
27 May 2011 → 29 May 2011Activity

Algebraic solutions to multidimensional minimax location problems with Chebyshev distance
Николай Кимович Кривулин (Speaker)
28 May 2011Activity