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Helgason S. — Differential Geometry, Lie Groups and Symmetric Spaces
Helgason S. — Differential Geometry, Lie Groups and Symmetric Spaces



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Название: Differential Geometry, Lie Groups and Symmetric Spaces

Автор: Helgason S.

Аннотация:

The present book is intended as a textbook and reference work on three topics in the title. Together with a volume in progress on "Groups and Geometric Analysis" it supersedes my "Differential Geometry and Symmetric Spaces," published in 1962. Since that time several branches of the subject, particularly the function theory on symmetric spaces, have developed substantially. I felt that an expanded treatment might now be useful


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1978

Количество страниц: 634

Добавлена в каталог: 04.06.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Projectable      88
Projective space, complex      452
Projective space, quaternian      455
Projective space, real      243 535
Pseudo-Riemannian connection      48
Pseudo-Riemannian connection, manifold      47
Pseudo-Riemannian connection, manifold of constant curvature      250
Pseudo-Riemannian connection, structure      47
Pseudoalgebraic subgroup      450
Quasi-submanifold      304
Rank of a compact Lie algebra      424
Rank of a complex semisimple Lie algebra      424
Rank of a symmetric space      245
Rank, real      402
Rank, split      429
Ray      60
Real form      180
Reduced root system      456 459
Reflection      455
Regular automorphism      529
Regular element      162 257
Regular mapping      23
Representation adjoint      100 127
Representation of a Lie algebra      100
Restricted root      264
Ricci curvature      360
Riemannian connection      48
Riemannian globally symmetric space      205
Riemannian globally symmetric space, associated with an orthogonal symmetric Lie algebra      244
Riemannian globally symmetric space, compact type      244
Riemannian globally symmetric space, noncompact type      244
Riemannian manifold      47
Riemannian sphere      394
Riemannian structure      47
Riemannian, locally symmetric space      200
Rolling      93
Root      165
Root compact      384
Root of the covering Lie algebra      493
Root, highest      475
Root, maximal      476
Root, noncompact      384
Root, restricted      264
Root, simple      177 291 495
Root, subspace      165
Root, system      456
Satake diagram      531
Schur’s lemma      382
Sectional curvature      65
Sectional curvature of symmetric spaces      241
Semisimple      121
Semisimple element      418 420 430
Semisimple real      430
Semisimple representation      192
Semisimple set of linear transformations      156
Simple Lie algebra      131
Simple Lie group      131
Simple neighborhood      34
Simple restricted root      291
Simple root      177 458 495
Simply closed      327
Singular elements      300
Singular point, order of      304
Singular set      295
Skew derivation      541
Skew Hermitian matrix      444
Skew symmetric matrix      444
Small subgroup      150
solvable      158
Sphere      51
Spherical neighborhood      34
Spherical, normal neighborhood      52
Stable      144
Star-shaped      33
Strongly orthogonal      385
Structural equations      44
Structure constants      137
Subalgebra      99
Subdiagram      466
Submanifold      23
Submersion      87
Subordinate (to a covering)      8
Support      5
Symmetric pair      209
Tangent space      10
Tangent vector      10
Taylor formula      105
Tensor field      13
Topological transformation group      120
Torsion tensor field      44
Torsion tensor field, tensor of an almost complex structure      353
Totally geodesic submanifold      79 224 334
Transitive      120
Transitive, simply      288
Transvection      209
Two-point homogeneous space      535
Type I, II, III, IV of a symmetric space      439
Unconnected      465
Underlying analytic structure      353
Unipotent      430
Unit lattice      305 319
Universal enveloping algebra      100
Unmultipliable      456
Upper triangular      155
Vector field      9
Vector part      420
Vertex      461 465
Volume element      362
wall      293
Weyl basis      421
Weyl basis chamber      287 458
Weyl basis, group      284 456
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