ABSTRACT ALGEBRA: AN INTRODUCTION, 3RD EDN

Name: ABSTRACT ALGEBRA: AN INTRODUCTION, 3RD EDN
SKU: 9788131525722
Price: 1116.00 INR
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SKU: 9788131525722

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Master abstract algebraic structures with this essential introduction, highly recommended for Indian university mathematics students. Hungerford’s acclaimed text offers a unique thematic development, organizing concepts around arithmetic and congruence. Progress logically from integers to polynomials, rings, and groups, building a deep understanding of their origins and interconnections. The 3rd edition features a flexible “groups first” option, catering to diverse learning styles. Elevate your grasp of abstract algebra and excel in your undergraduate and postgraduate studies across India.

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Categories: Higher Education Textbooks, Science Education Tag: S. Hungerford

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Description

Thomas W. Hungerford’s Abstract Algebra provides a systematic exploration of modern algebra’s fundamental concepts. With 595 pages of rigorous content, this text covers group theory, ring theory, field theory, and Galois theory with clarity and mathematical precision. Each concept builds methodically toward deeper understanding, making it accessible yet comprehensive. Widely adopted in Indian universities and colleges, it serves both undergraduate honors and graduate students effectively. Excellent for CSIR-NET preparation, competitive examinations, and building strong algebraic foundations required for advanced mathematics courses.

Frequently Asked Questions

What main topics are covered in this book?

The book systematically covers group theory (subgroups, homomorphisms, quotient groups), ring theory (ideals, factorization), field theory (extensions, algebraic elements), and Galois theory with numerous examples and exercises.

Is Hungerford suitable for CSIR-NET Mathematics preparation?

Yes, this book is widely recommended for CSIR-NET Mathematics preparation. It provides rigorous coverage of abstract algebra required for the exam and is popular among Indian mathematics postgraduates preparing for research entrance tests.

What level of mathematics background is needed?

Undergraduate-level mathematical maturity is beneficial. Knowledge of basic sets, functions, and introductory algebra helps. The book builds systematically, making it accessible to motivated students with solid fundamental mathematics knowledge.