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Topics in abstract algebra

By: Sen, M. K.
Contributor(s): Ghosh , Shamik | Mukhopadhyay, Parthasarathi | Maity,Sunil kumar.
Material type: materialTypeLabelBookPublisher: Himayatnagar : Universities Press, 2022Edition: 4th ed.Description: xii, 524 p. ; ill., 24 cm.ISBN: 9789393330246.Subject(s): Bijective function | Commutative ring | Cyclic group | Epimorphism | Equivalence relation | Euclidean domain | Integral domain | Irreducible element | Normal subgroup | Positive integer | Zero divisorsDDC classification: 512 Summary: Replete with thought-provoking examples, worked-out exercises and a new section on Automorphism of Groups, this fourth edition of Topics in Abstract Algebra is designed in accordance with the new Choice Based Credit System (CBCS) syllabus of Abstract Algebra and Advanced Abstract Algebra prescribed by UGC for all Indian universities at the UG Honours/Advanced level. Students appearing for competitive entrance examinations such as NET, JAM, ISI, IISc., TIFR, NBHM, GATE, SET or MCA will benefit immensely from the carefully selected exercises that include MCQs added at the end of each section. Well-supported by precisely laid-out online resources, the book also provides interesting insights to the history of mathematics to enable readers understand the concepts in the right perspective.
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Includes index.

Replete with thought-provoking examples, worked-out exercises and a new section on Automorphism of Groups, this fourth edition of Topics in Abstract Algebra is designed in accordance with the new Choice Based Credit System (CBCS) syllabus of Abstract Algebra and Advanced Abstract Algebra prescribed by UGC for all Indian universities at the UG Honours/Advanced level. Students appearing for competitive entrance examinations such as NET, JAM, ISI, IISc., TIFR, NBHM, GATE, SET or MCA will benefit immensely from the carefully selected exercises that include MCQs added at the end of each section. Well-supported by precisely laid-out online resources, the book also provides interesting insights to the history of mathematics to enable readers understand the concepts in the right perspective.

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