Matrix groups for undergraduates /

"Matrix groups touch an enormous spectrum of the mathematical arena. This textbook brings them into the undergraduate curriculum. It makes an excellent one semester course for students familiar with linear and abstract algebra and prepares them for a graduate course on Lie groups." "M...

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Bibliographic Details
Main Author: Tapp, Kristopher, 1971-
Format: Book
Language:English
Published: Providence, R.I. : American Mathematical Society, [2005], ©2005
Providence, R.I. : c2005
Providence, R.I. : [2005]
Series:Student mathematical library, v. 29
Student mathematical library ; v. 29
Student mathematical library v. 29
Student mathematical library v. 29
Student mathematical library v. 29
Subjects:
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100 1 |a Tapp, Kristopher,  |d 1971-  |1 http://viaf.org/viaf/17502764 
100 1 |a Tapp, Kristopher,  |d 1971- 
245 1 0 |a Matrix groups for undergraduates /  |c Kristopher Tapp 
260 |a Providence, R.I. :  |b American Mathematical Society,  |c [2005], ©2005 
260 |a Providence, R.I. :  |b American Mathematical Society,  |c c2005 
264 1 |a Providence, R.I. :  |b American Mathematical Society,  |c [2005] 
264 4 |c ©2005 
300 |a 166 p. :  |b ill. ;  |c 22 cm 
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440 0 |a Student mathematical library,  |x 1520-9121 ;  |v v. 29 
490 1 |a Student mathematical library,  |x 1520-9121 ;  |v v. 29 
500 |a This WorldCat-derived record is shareable under Open Data Commons ODC-BY, with attribution to OCLC  |5 CTY 
504 |a Includes bibliographical references (p. 163) and index 
504 |a Includes bibliographical references (page 163) and index 
504 |a Includes bibliographical references and index 
505 0 |a Matrices -- All matrix groups are real matrix groups -- The orthogonal groups -- The topology of matrix groups -- Lie algebras -- Matrix exponentiation -- Matrix groups are manifolds -- The lie bracket -- Maximal tori 
505 0 0 |a note:  |t Why study matrix groups? --  |g Ch. 1  |t Matrices --  |g Ch. 2  |t All matrix groups are real matrix groups --  |g Ch. 3  |t orthogonal groups --  |g Ch. 4  |t topology of matrix groups --  |g Ch. 5  |t Lie algebras --  |g Ch. 6  |t Matrix exponentiation --  |g Ch. 7  |t Matrix groups are manifolds --  |g Ch. 8  |t Lie bracket 
505 0 0 |t Why study matrix groups? --   |g Ch. 1  |t Matrices --   |g Ch. 2.  |t All matrix groups are real matrix groups --   |g Ch. 3.  |t The orthogonal groups --   |g Ch. 4.  |t The topology of matrix groups --   |g Ch. 5.  |t Lie algebras --   |g Ch. 6.  |t Matrix exponentiation --   |g Ch. 7.  |t Matrix groups are manifolds --   |g Ch. 8.  |t The Lie bracket --   |g Ch. 9.  |t Maximal tori. 
505 0 0 |t Why study matrix groups? --  |g Ch. 1  |t Matrices --  |g Ch. 2.  |t All matrix groups are real matrix groups --  |g Ch. 3.  |t The orthogonal groups --  |g Ch. 4.  |t The topology of matrix groups --  |g Ch. 5.  |t Lie algebras --  |g Ch. 6.  |t Matrix exponentiation --  |g Ch. 7.  |t Matrix groups are manifolds --  |g Ch. 8.  |t The Lie bracket --  |g Ch. 9.  |t Maximal tori. 
505 0 0 |t Why study matrix groups?  |t Chapter 1. Matrices  |t Chapter 2. All matrix groups are real matrix groups  |t Chapter 3. The orthogonal groups  |t Chapter 4. The topology of matrix groups  |t Chapter 5. Lie algebras  |t Chapter 6. Matrix exponentiation  |t Chapter 7. Matrix groups are manifolds  |t Chapter 8. The Lie bracket  |t Chapter 9. Maximal tori 
520 1 |a "Matrix groups touch an enormous spectrum of the mathematical arena. This textbook brings them into the undergraduate curriculum. It makes an excellent one semester course for students familiar with linear and abstract algebra and prepares them for a graduate course on Lie groups." "Matrix Groups for Undergraduates is concrete and example driven, with geometric motivation and rigorous proofs. The story begins and ends with the rotations of a globe. In between, the author combines tigor and intuition to describe basic objects of Lie theory, Lie algebras, matrix exponentiation, Lie brackets, and maximal tori."--BOOK JACKET 
520 1 |a "Matrix groups touch an enormous spectrum of the mathematical arena. This textbook brings them into the undergraduate curriculum. It makes an excellent one semester course for students familiar with linear and abstract algebra and prepares them for a graduate course on Lie groups." "Matrix Groups for Undergraduates is concrete and example driven, with geometric motivation and rigorous proofs. The story begins and ends with the rotations of a globe. In between, the author combines tigor and intuition to describe basic objects of Lie theory, Lie algebras, matrix exponentiation, Lie brackets, and maximal tori."--Jacket 
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650 0 |a Lie groups 
650 0 |a Linear algebraic groups 
650 0 |a Matrix groups 
650 6 |a Groupes compacts 
650 6 |a Groupes linéaires algébriques 
650 6 |a Lie, Groupes de 
650 6 |a Matrices, Groupes de 
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650 7 |a Lie groups  |2 fast 
650 7 |a Linear algebraic groups  |2 fast 
650 7 |a Matrix groups  |2 fast 
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