Binary Relation in the Set of Feasible Alternatives

Research output

Abstract

This article extends binary relations from the set of relevant lternatives to the set of pairs of relevant alternatives. The classification is based on a combination of four principles of t the in formalmeaning of the relevant princupbinary relations. The properties of each class of binary relations are described axiomatically by taking into account the in formal meaning of the relevant principle of ordering.
Original languageEnglish
Pages (from-to)5399 - 5405
JournalApplied Mathematical Sciences
Volume8
Issue number109
Publication statusPublished - 2014

Cite this

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title = "Binary Relation in the Set of Feasible Alternatives",
abstract = "This article extends binary relations from the set of relevant lternatives to the set of pairs of relevant alternatives. The classification is based on a combination of four principles of t the in formalmeaning of the relevant princupbinary relations. The properties of each class of binary relations are described axiomatically by taking into account the in formal meaning of the relevant principle of ordering.",
keywords = "binary relations, pairs of relevant alternatives, classification of principles of ordering",
author = "Kolbin, {Vyacheslav V.}",
year = "2014",
language = "English",
volume = "8",
pages = "5399 -- 5405",
journal = "Applied Mathematical Sciences",
issn = "1312-885X",
publisher = "Hikari Ltd.",
number = "109",

}

Binary Relation in the Set of Feasible Alternatives. / Kolbin, Vyacheslav V.

In: Applied Mathematical Sciences, Vol. 8, No. 109, 2014, p. 5399 - 5405.

Research output

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T1 - Binary Relation in the Set of Feasible Alternatives

AU - Kolbin, Vyacheslav V.

PY - 2014

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AB - This article extends binary relations from the set of relevant lternatives to the set of pairs of relevant alternatives. The classification is based on a combination of four principles of t the in formalmeaning of the relevant princupbinary relations. The properties of each class of binary relations are described axiomatically by taking into account the in formal meaning of the relevant principle of ordering.

KW - binary relations

KW - pairs of relevant alternatives

KW - classification of principles of ordering

M3 - Article

VL - 8

SP - 5399

EP - 5405

JO - Applied Mathematical Sciences

JF - Applied Mathematical Sciences

SN - 1312-885X

IS - 109

ER -