Modern Algebra
By: Surjeet Singh and others
Contributor(s): SINGH (Surjeet) | ZAMEERUDDIN (Qazi)Material type: 
TextLanguage: Eng Publisher: New Delhi Vikas Publishing House Pvt Ltd. 2018Edition: Ed 8Description: xi,579 p. PB 21.5x14 cmISBN: 9788125915409Subject(s): Modern AlgebraDDC classification: 512 Summary: For more than thirty years modern algebra has served the student community as a textbook for introductory courses on the subject. The book starts from set theory and covers an advanced course in group theory and ring theory. A detailed study of field theory and its application to geometry is undertaken after a brief and concise account of vector spaces and linear transformations. The last chapter discusses ring with chain conditions and hibert@s famous theorem. The eighth edition is a distinctly improved version of the book incorporating new developments and thinking in the subject. Presentation of the subject matter has been vastly modified. Many results have been re-arranged, and the proofs of many results rewritten. Some more examples have been significant improvements have been made in presenting permutation groups, survey of some groups significant improvements have been made in presenting permutation groups, survey of some groups galois extensions of fields more results have beenSummary: Contents
• Set Theory • Groups • Quotient Groups • Homomorphisms and Permutations • Structure Theory of Groups • Solvable Groups and Jordan-Holder Theorem • Survey of Some Finite Groups • Rings • Homomorphisms and Embedding of Rings • Polynomial Rings • Factorization Theory in Integral Domains • Vector Spaces • Linear Transformations • Fields • Galois Theory • Rings with Chain Conditions • Canonical Forms • Bibliography • Index
| Item type | Current location | Collection | Call number | Status | Date due | Barcode | Item holds |
|---|---|---|---|---|---|---|---|
Book
|
St Aloysius College (Autonomous) | Mathematics | 512 SINM (Browse shelf) | Available | 075308 |
For more than thirty years modern algebra has served the student community as a textbook for introductory courses on the subject. The book starts from set theory and covers an advanced course in group theory and ring theory. A detailed study of field theory and its application to geometry is undertaken after a brief and concise account of vector spaces and linear transformations. The last chapter discusses ring with chain conditions and hibert@s famous theorem. The eighth edition is a distinctly improved version of the book incorporating new developments and thinking in the subject. Presentation of the subject matter has been vastly modified. Many results have been re-arranged, and the proofs of many results rewritten. Some more examples have been significant improvements have been made in presenting permutation groups, survey of some groups significant improvements have been made in presenting permutation groups, survey of some groups galois extensions of fields more results have been
Contents
• Set Theory • Groups • Quotient Groups • Homomorphisms and Permutations • Structure Theory of Groups • Solvable Groups and Jordan-Holder Theorem • Survey of Some Finite Groups • Rings • Homomorphisms and Embedding of Rings • Polynomial Rings • Factorization Theory in Integral Domains • Vector Spaces • Linear Transformations • Fields • Galois Theory • Rings with Chain Conditions • Canonical Forms • Bibliography • Index
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