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Investigations in Algebraic Theory of Combinatorial Objects (Hardcover, 1994 ed.): I.A. Faradzev, A. A. Ivanov, M. Klin, A.J.... Investigations in Algebraic Theory of Combinatorial Objects (Hardcover, 1994 ed.)
I.A. Faradzev, A. A. Ivanov, M. Klin, A.J. Woldar
R3,735 Discovery Miles 37 350 Ships in 12 - 17 working days

X Kochendorffer, L.A. Kalu: lnin and their students in the 50s and 60s. Nowadays the most deeply developed is the theory of binary invariant relations and their combinatorial approximations. These combinatorial approximations arose repeatedly during this century under various names (Hecke algebras, centralizer rings, association schemes, coherent configurations, cellular rings, etc.-see the first paper of the collection for details) andin various branches of mathematics, both pure and applied. One of these approximations, the theory of cellular rings (cellular algebras), was developed at the end of the 60s by B. Yu. Weisfeiler and A.A. Leman in the course of the first serious attempt to study the complexity of the graph isomorphism problem, one of the central problems in the modern theory of combinatorial algorithms. At roughly the same time G.M. Adelson-Velskir, V.L. Arlazarov, I.A. Faradtev and their colleagues had developed a rather efficient tool for the constructive enumeration of combinatorial objects based on the branch and bound method. By means of this tool a number of "sports-like" results were obtained. Some of these results are still unsurpassed."

Investigations in Algebraic Theory of Combinatorial Objects (Paperback, 1st ed. Softcover of orig. ed. 1992): I.A. Faradzev, A.... Investigations in Algebraic Theory of Combinatorial Objects (Paperback, 1st ed. Softcover of orig. ed. 1992)
I.A. Faradzev, A. A. Ivanov, M. Klin, A.J. Woldar
R3,672 Discovery Miles 36 720 Ships in 10 - 15 working days

X Kochendorffer, L.A. Kalu: lnin and their students in the 50s and 60s. Nowadays the most deeply developed is the theory of binary invariant relations and their combinatorial approximations. These combinatorial approximations arose repeatedly during this century under various names (Hecke algebras, centralizer rings, association schemes, coherent configurations, cellular rings, etc.-see the first paper of the collection for details) andin various branches of mathematics, both pure and applied. One of these approximations, the theory of cellular rings (cellular algebras), was developed at the end of the 60s by B. Yu. Weisfeiler and A.A. Leman in the course of the first serious attempt to study the complexity of the graph isomorphism problem, one of the central problems in the modern theory of combinatorial algorithms. At roughly the same time G.M. Adelson-Velskir, V.L. Arlazarov, I.A. Faradtev and their colleagues had developed a rather efficient tool for the constructive enumeration of combinatorial objects based on the branch and bound method. By means of this tool a number of "sports-like" results were obtained. Some of these results are still unsurpassed."

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