Raul Epure
Abstract
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Let ( V , 0 ) ⊂ ( ℂ n , 0 ) be a quasi-homogeneous isolated hypersurface singularity. In this paper we prove under certain weight conditions a relation between the property of ( V , 0 ) being of Thom–Sebastiani type and the dimension of toral Lie subalgebras contained in the Yau algebra L ( V ) .
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Let ( V , 0 ) ⊂ ( ℂ n , 0 ) be a quasi-homogeneous isolated hypersurface singularity. In this paper we prove under certain weight conditions a relation between the property of ( V , 0 ) being of Thom–Sebastiani type and the dimension of toral Lie subalgebras contained in the Yau algebra L ( V ) .
Key concepts: Hypersurface, Mathematics, Homogeneous, Isolated singularity, Singularity, Gravitational singularity, Property (philosophy), Dimension (graph theory)