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(Q3651)
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math0006201.7
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Statements
defining formula
G
q
(
V
(
T
M
⊗
C
,
g
⊗
C
)
N
S
=
q
−
dim
T
16
⊗
n
>
0
S
q
n
(
T
M
⊗
C
)
⊗
n
>
0
Λ
q
n
−
1
2
(
T
M
⊗
C
)
{\displaystyle G_{q}(V(TM\otimes {\mathbb {C} },g\otimes {\mathbb {C} })_{NS}=q^{-{\frac {\dim T}{16}}}\otimes _{n>0}S_{q^{n}}(TM\otimes {\mathbb {C} })\otimes _{n>0}\Lambda _{q^{n-{\frac {1}{2}}}}(TM\otimes {\mathbb {C} })}
0 references
in defining formula
n
{\displaystyle n}
symbol represents
integer
0 references
a
{\displaystyle a}
symbol represents
state
0 references
M
{\displaystyle M}
symbol represents
manifold
0 references
g
{\displaystyle g}
symbol represents (string)
Kähler metric
0 references
N
{\displaystyle N}
symbol represents (string)
Level
0 references
V
{\displaystyle V}
symbol represents (string)
Vertex algebra
0 references
T
M
{\displaystyle TM}
symbol represents
tangent bundle
0 references
V
(
T
M
⊗
C
,
g
⊗
C
)
N
S
{\displaystyle V(TM\otimes {\mathbb {C} },g\otimes {\mathbb {C} })_{NS}}
symbol represents (string)
Vertex bundle
0 references
q
{\displaystyle q}
symbol represents (string)
U(1) charge
0 references
c
{\displaystyle c}
symbol represents (string)
Central Charge
0 references
G
{\displaystyle G}
symbol represents (string)
Odd element of conformal weight 2
0 references
h
{\displaystyle h}
symbol represents (string)
Conformal weight
0 references
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