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- W1887308647 abstract "Let $Gamma$ be a finitely presented group and $G$ a linear algebraic group over $mathbb{R}$. A representation $rho:Gammarightarrow G(mathbb{R})$ can be seen as an $mathbb{R}$-point of the representation variety $mathfrak{R}(Gamma, G)$. It is known from the work of Goldman and Millson that if $Gamma$ is the fundamental group of a compact K{a}hler manifold and $rho$ has image contained in a compact subgroup then $rho$ is analytically defined by homogeneous quadratic equations in $mathfrak{R}(Gamma, G)$. When $X$ is a smooth complex algebraic variety, we study a certain criterion under which this same conclusion holds." @default.
- W1887308647 created "2016-06-24" @default.
- W1887308647 creator A5064317111 @default.
- W1887308647 date "2015-09-09" @default.
- W1887308647 modified "2023-09-25" @default.
- W1887308647 title "A criterion for quadraticity of a representation of the fundamental group of an algebraic variety" @default.
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