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Ideal Theory of Sum-Ordered Partial Semirings

P. V. Srinivasa rao

Published by LAP LAMBERT Academic Publishing
ISBN 10: 365918957X / ISBN 13: 9783659189579
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Title: Ideal Theory of Sum-Ordered Partial ...

Publisher: LAP LAMBERT Academic Publishing

Binding: Paperback

Book Condition: New

Book Type: Paperback

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Paperback. 160 pages. Dimensions: 8.7in. x 5.9in. x 0.4in.Partially dened innitary operations occur in the contexts ranging from integration theory to programming language semantics. The study of pfn(D;D), Mfn(D;D) and Mset(D;D) play an important role in the theory of computer science, and to abstract these structures Manes and Benson introduced the notion of sum-ordered partial semiring(so-ring). In view of ordering and partial addition in the so-ring, i obtained a phi-representation, developed an ideal theory of so-rings and studied partial semimodules over partial semirings in detail. This text book is helpful to the beginners of Partial semirings. This item ships from multiple locations. Your book may arrive from Roseburg,OR, La Vergne,TN. Bookseller Inventory # 9783659189579

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Synopsis: Partially dened innitary operations occur in the contexts ranging from integration theory to programming language semantics. The study of pfn(D;D), Mfn(D;D) and Mset(D;D) play an important role in the theory of computer science, and to abstract these structures Manes and Benson introduced the notion of sum-ordered partial semiring(so-ring). In view of ordering and partial addition in the so-ring, i obtained a phi-representation, developed an ideal theory of so-rings and studied partial semimodules over partial semirings in detail. This text book is helpful to the beginners of Partial semirings.

About the Author: I am working as an Associate Professor in the Department of S & H, MIC College of Technology, Kanchika Cherla-521180, Krishna(Dt.), Andhra Pradesh. I worked as a research scholar under the guidance of Dr. N. Prabhakara Rao, Head & Professor, Department of Maths, Bapatla Engineering College, Bapatla. My area of interests are Semirings & Algebra.

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