A course in algebra

By: E. B. VinbergMaterial type: TextTextSeries: Graduate Studies in Mathematics ; Volume 56Publication details: Rhode, Island: American Mathematical Society, [c2003]Description: 511 pISBN: 9780821848586Subject(s): MathematicsLOC classification: QA154.3
Contents:
Chapter 1. Algebraic structures Chapter 2. Elements of linear algebra Chapter 3. Elements of polynomial algebra Chapter 4. Elements of group theory Chapter 5. Vector spaces Chapter 6. Linear operators Chapter 7. Affine and projective spaces Chapter 8. Tensor algebra Chapter 9. Commutative algebra Chapter 10. Groups Chapter 11. Linear representations and associative algebras Chapter 12. Lie groups
Summary: This is a comprehensive textbook on modern algebra written by an internationally renowned specialist. It covers material traditionally found in advanced undergraduate and basic graduate courses and presents it in a lucid style. The author includes almost no technically difficult proofs, and reflecting his point of view on mathematics, he tries wherever possible to replace calculations and difficult deductions with conceptual proofs and to associate geometric images to algebraic objects. The effort spent on the part of students in absorbing these ideas will pay off when they turn to solving problems outside of this textbook. --- summary provided by publisher
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Item type Current library Collection Shelving location Call number Status Notes Date due Barcode Item holds
Book Book ICTS
Mathematic Rack No 4 QA154.3 (Browse shelf (Opens below)) Available Billno:IN 003 582; Billdate: 2018-01-11 00859
Total holds: 0

Chapter 1. Algebraic structures
Chapter 2. Elements of linear algebra
Chapter 3. Elements of polynomial algebra
Chapter 4. Elements of group theory
Chapter 5. Vector spaces
Chapter 6. Linear operators
Chapter 7. Affine and projective spaces
Chapter 8. Tensor algebra
Chapter 9. Commutative algebra
Chapter 10. Groups
Chapter 11. Linear representations and associative algebras
Chapter 12. Lie groups

This is a comprehensive textbook on modern algebra written by an internationally renowned specialist. It covers material traditionally found in advanced undergraduate and basic graduate courses and presents it in a lucid style. The author includes almost no technically difficult proofs, and reflecting his point of view on mathematics, he tries wherever possible to replace calculations and difficult deductions with conceptual proofs and to associate geometric images to algebraic objects. The effort spent on the part of students in absorbing these ideas will pay off when they turn to solving problems outside of this textbook. --- summary provided by publisher

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