For targets
For targets
For discrete targets
For targets
For targets extending the
(such as the , the )
Chern-Simons-
for higher abelian targets
for targets
for the $L_\infty$-structure on the of the closed :
,
,
topological AdS7/CFT6-sector
, ,
,
,
, ,
, , , ,
,
,
,
,
Axiomatizations
-theorem
Tools
,
,
Structural phenomena
Types of quantum field thories
,
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examples
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Every symplectic Lie n-algebroid $(\mathfrak{P},\omega)$ carries a specified invariant polynomial $\omega$. The action functional induced by the corresponding Chern-Simons element in ∞-Chern-Simons theory defined the corresponding AKSZ theory sigma model.
For a Courant algebroid $(\mathfrak{P}, \omega)$ this is called the Courant $\sigma$-model .
Courant sigma-model
from binary and non-degenerate
$n \in \mathbb{N}$ | = of of $(n+1)$-d | $(n+1)$d | / | = | of in $(n+1)$ | discussed in: | ||
---|---|---|---|---|---|---|---|---|
0 | – | ordinary | ||||||
1 | (of underlying ) | brane of Poisson sigma-model | = over | |||||
2 | in | |||||||
$n$ | $d = n+1$ |
(adapted from )
The action functional was first deduced in
As an example of an AKSZ sigma-model it was later re-derived in
Further discussion is in
The interpretation in terms of infinity-Chern-Weil theory is discussed in
Relations to generalized complex geometry is discussed in
Last revised on February 8, 2013 at 02:09:04. See the history of this page for a list of all contributions to it.