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Feher L. (ed.), Stipsicz A. (ed.), Szenthe J. (ed.) — Topological quantum field theories and geometry of loop spaces
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Название:
Topological quantum field theories and geometry of loop spaces
Авторы:
Feher L. (ed.), Stipsicz A. (ed.), Szenthe J. (ed.)
Язык:
Рубрика:
Физика
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Квантовая теория поля
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Квантовая гравитация
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Статус предметного указателя:
Готов указатель с номерами страниц
ed2k:
ed2k stats
Год издания:
1992
Количество страниц:
112
Добавлена в каталог:
21.08.2005
Операции:
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Предметный указатель
-Jones polynomial
11
-manifold
47
polynomial
51
action
36
46
97
Admissible basis
30
Affine Weyl group
70
Alcove
70
Alexander polynomial
8
Ascending manifold
24
25
Averaging operator
47
Birkhoff factorization
19
Borel — Weil theorem
107
Borel — Weil theory
17
Braid
1
13
Braid group
1
13
Cell decomposition of
25
Central extension
26
Chamber
70
Chern — Simons functional
10
36
Clifford algebra
81
Clifford multiplication
87
Closure of a braid
3
14
Cocycle of a central extension
26
Cocycle of the extension of LGL(n)
33
Complex spin representation
84
conjugate
69
Connes’s cyclic homology
55
Current on LX
52
Cylinder set
91
Descending manifold
25
Determinant bundle
32
Dirac operator
88
Divisor
107
Dominant weight
107
Duistermaat-Heckmann exact integration formula
47
Effective
107
Energy function
24
equivariant Euler class
49
Equivariantly closed form
48
Euler — Lagrange equation
97
Feynman integral
94
98
Feynman — Kac formula
46
92
93
Flag manifold
16
103
Framing of a bundle
11
Framing of a link
11
Fredholm operator
20
Gauge group
10
Hamiltonian vector field on
25
Heat equation on a Riemannian manifold
90
Heat kernel
91
Heat kernel of the twisted Dirac Laplacian
46
Hecke algebra
5
hessian
78
Highest weight
106
Hilbert — Schmidt operator
20
Hochschild boundary operator
55
HOMFLY-polynomial
6
Index of a Fredholm operator
20
44
Index of a geodesic segment
67
Index of the Hessian
78
Induced representation
108
Irreducible representation of LG
14
Isotopy
1
Iterated integral map
54
Jacobi equation
69
Jacobi fields
69
Kahler manifold
25
Lagrangian function
97
Level
10
Link invariant
11
13
Loop group
17
Lowest weight
35
Mapping class group
13
40
96
Marked points
12
Markov move
4
Maxwell equations
99
Mirror image of a knot
8
Moduli space
99
Moduli space of holomorphic
-bundles
12
Monodromy element
10
Monomial groups
108
N-invariant vector
17
Negative spin representation
84
Negative spinor fields
86
Parallel transport
10
Partition function
13
36
Path integral formula
90
Path integral formula for the heat kernel of the Dirac Laplacian
46
Path integral formula for the index of the twisted Dirac operator
46
Periodicity theorem
80
Phase space
97
Pliicker coordinates
34
Poincare series of QG
73
Positive energy
35
Positive spin representation
84
Positive spinor fields
86
Projective representation
26
quantum mechanics
97
Restricted Grassmannian
19
Root spaces
102
Roots
102
Schrodinger equation
93
98
Simple roots
103
Skein rule
8
13
Spin bundle
86
Spin connection
87
Spin manifold
45
Spin structure
85
Spinor fields
86
Spinor group
83
Stiefel — Whitney class
84
Stochastic differential equations
57
Stratification of QU(n)
24
Strictly lower triangular matrices
17
String theory
98
Supersymmetric Feynman — Kac formula
46
Supersymmetric Wiener integral
46
Supertrace
44
Surgery
40
Symmetric representation
35
51
Time ordered exponential formula
58
Topological QFT
12
36
95
Trace class operator
20
44
Trace formula in TQFT
39
Trace norm
30
Trivialization of the principal bundle
10
Twisted Dirac operator
45
89
Vacuum fluctuation
99
Vacuum vector
106
wall
103
Weight
102
Weight space
102
Weyl chambers
103
Weyl group
69
102
Wiener integral
61
Wiener measure
61
91
Witten current
61
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