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Near rings, fuzzy ideals, and graph ...
~
Satyanarayana, Bhavanari.
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Near rings, fuzzy ideals, and graph theory /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Near rings, fuzzy ideals, and graph theory // Bhavanari Satyanarayana, Kuncham Syam Prasad.
作者:
Satyanarayana, Bhavanari.
其他作者:
Prasad, Kuncham Syam.
出版者:
Boca Raton :CRC Press, Taylor & Francis Group, : c2013.,
面頁冊數:
xi, 468 p. :ill. ;24 cm.
標題:
Near-rings. -
ISBN:
9781439873106
Near rings, fuzzy ideals, and graph theory /
Satyanarayana, Bhavanari.
Near rings, fuzzy ideals, and graph theory /
Bhavanari Satyanarayana, Kuncham Syam Prasad. - Boca Raton :CRC Press, Taylor & Francis Group,c2013. - xi, 468 p. :ill. ;24 cm.
Includes bibliographical references (p. 453-458) and index.
"'Nearrings, Fuzzy Ideals and Graph Theory' is a very fascinating course to learn and show. Nearring Theory has enormous applications in different subject areas like digital computing, sequential mechanics, automata theory, graph theory and combinatorics. The first step towards nearrings was an axiomatic research done by Dickson in 1905. He exhibited that there do exist "fields with only one distributive law". Nearrings arise in a natural way, take the set M(G) of all mappings of a group (G, +) into itself, define addition '+' and point-wisely and 'o' as composition of mappings. Another example is that set of all polynomials with addition and substitution"--
ISBN: 9781439873106UK65.99
LCCN: 2012043212Subjects--Topical Terms:
1639882
Near-rings.
LC Class. No.: QA251.5 / .S28 2013
Dewey Class. No.: 512/.46
Near rings, fuzzy ideals, and graph theory /
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"'Nearrings, Fuzzy Ideals and Graph Theory' is a very fascinating course to learn and show. Nearring Theory has enormous applications in different subject areas like digital computing, sequential mechanics, automata theory, graph theory and combinatorics. The first step towards nearrings was an axiomatic research done by Dickson in 1905. He exhibited that there do exist "fields with only one distributive law". Nearrings arise in a natural way, take the set M(G) of all mappings of a group (G, +) into itself, define addition '+' and point-wisely and 'o' as composition of mappings. Another example is that set of all polynomials with addition and substitution"--
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