000 01690nam a2200301 i 4500
008 010725s2006 enka b 001 0 eng
020 _a1852334703
035 _a(OCoLC)
040 _aBAUN
_beng
_cBAUN
_erda
049 _aBAUN_MERKEZ
050 0 4 _aQA174.2
_b.B35 2006
082 0 0 _221
100 1 _aBaker, Andrew,
_d1953-
245 1 0 _aMatrix groups :
_ban introduction to Lie group theory /
_cAndrew Baker
264 1 _aLondon ;
_aNew York :
_bSpringer,
_c2006.
300 _axi, 330 pages :
_billustrations ;
_c25 cm
336 _2rdacontent
_atext
_btxt
337 _2rdamedia
_aunmediated
_bn
338 _2rdacarrier
_avolume
_bnc
490 1 _aSpringer undergraduate mathematics series
504 _aIncludes bibliographical references (pages 323-324) and index
505 0 0 _tContents
_tPt. I. Basic Ideas and Examples.
_t-- 1. Real and Complex Matrix Groups.
_t-- 2. Exponentials, Differential Equations and One-parameter Subgroups.
_t-- 3. Tangent Spaces and Lie Algebras.
_t-- 4. Algebras, Quaternions and Quaternionic Symplectic Groups.
_t-- 5. Clifford Algebras and Spinor Groups.
_t-- 6. Lorentz Groups.
_tPt. II. Matrix Groups as Lie Groups.
_t-- 7. Lie Groups.
_t-- 8. Homogeneous Spaces.
_t-- 9. Connectivity of Matrix Groups.
_tPt. III. Compact Connected Lie Groups and their Classification.
_t-- 10. Maximal Tori in Compact Connected Lie Groups.
_t-- 11. Semi-simple Factorisation.
_t-- 12. Roots Systems, Weyl Groups and Dynkin Diagrams.
_t-- Hints and Solutions to Selected Exercises.
_t-- Bibliography.
_t-- Index.
650 0 _aMatrix groups
830 0 _9108423
_aSpringer undergraduate mathematics series
900 _a20609
900 _bSatın
942 _2lcc
_cKT
999 _c16786
_d16786