Hamiltonian reduction and Maurer-Cartan equations (Q2912249)
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scientific article; zbMATH DE number 6082527
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Hamiltonian reduction and Maurer-Cartan equations |
scientific article; zbMATH DE number 6082527 |
Statements
14 September 2012
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complex structure
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differential space
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symplectic space
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Poisson reduction
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singular reduction
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stratified space
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Hamiltonian reduction and Maurer-Cartan equations (English)
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A quiver \(Q=(Q_0,Q_1,s,t:Q_1\rightarrow Q_0;\,h:s(h)\rightarrow t(h))\) consists of a finite set of vertices \(Q_0=\{1,...,n\}\) and a finite set \(Q_1\) of oriented arrows together with structural maps \(s,t:Q_1\rightarrow Q_0\) called respectively source and target maps. In this paper a stratified scheme is embedded in the dual of an infinite dimensional Lie subalgebra associated to a Lie super-quiver \(Q\).
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0.7473334670066833
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0.7178000211715698
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0.7108436822891235
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0.7042115926742554
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