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Advanced Algebra plays a key role in modern mathematics and a semiring is one of the important algebraic structure used in advanced algebra. The theory of semiring can be treated as a common generalization of the theories of associative rings and distributive lattices. Over the past several years, semirings have been studied by various researchers either to extend techniques coming from ring theory and semigroup theory or in connection with applications in different branches of applied mathematics and theoretical computer science. In this treatise we present the algebraic theory of semirings…mehr

Produktbeschreibung
Advanced Algebra plays a key role in modern mathematics and a semiring is one of the important algebraic structure used in advanced algebra. The theory of semiring can be treated as a common generalization of the theories of associative rings and distributive lattices. Over the past several years, semirings have been studied by various researchers either to extend techniques coming from ring theory and semigroup theory or in connection with applications in different branches of applied mathematics and theoretical computer science. In this treatise we present the algebraic theory of semirings and study some properties of many important radical classes such as singular, strong, stable, normal radical classes of semirings. We also introduce and study the properties of 2-primal semiring and NI semiring.
Autorenporträt
Dr. Manik Lal Das has obtained his B.Sc. and M.Sc. degree from the university of calcutta in West Bengal. He has been awarded Ph.D. degree on Advanced Algebra from the same University. He is now working as an Assistant Professor in Mathematics of Saldiha College. He has also published several papers on his subject in many reputed journals.