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math0006201.18
(Q3662)
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English
math0006201.18
No description defined
Statements
defining formula
a
(
z
)
=
∑
n
∈
Z
a
(
n
)
z
−
n
−
1
∈
End
(
V
)
[
[
z
,
z
−
1
]
]
{\displaystyle a(z)=\sum _{n\in {\mathbb {Z} }}a_{(n)}z^{-n-1}\in \operatorname {End} (V)[[z,z^{-1}]]}
0 references
in defining formula
n
{\displaystyle n}
symbol represents
integer
0 references
a
{\displaystyle a}
symbol represents
state
0 references
a
(
n
)
{\displaystyle a_{(n)}}
symbol represents (string)
Symmetric Contraction Product
0 references
a
(
z
)
{\displaystyle a(z)}
symbol represents
field
0 references
V
{\displaystyle V}
symbol represents (string)
Vertex algebra
0 references
n
∈
Z
{\displaystyle n\in {\mathbb {Z} }}
symbol represents
integer
0 references
Z
{\displaystyle \mathbb {Z} }
symbol represents (string)
Integer Set
0 references
E
{\displaystyle E}
symbol represents
vector bundle
0 references
h
{\displaystyle h}
symbol represents (string)
Conformal weight
0 references
Sitelinks
⧼wikibase-sitelinks-mathematics⧽
(0 entries)
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Concept URI
![{\displaystyle a(z)=\sum_{n\in{\mathbb{Z}}}a_{(n)}z^{-n-1}\in\operatorname{End}(V)[[z,z^{-1}]]}](https://wikimedia.org/api/rest_v1/media/math/render/svg/d60999e281e002cf18818ecd5bdfde97972bc958)
