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Showing 1 to 2 of 2 for “"GIT quotients"”.
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The inverse limit of GIT quotients of Grassmannians by the maximal torus
There are finitely many GIT quotients of 𝐺(3 𝑛) by maximal torus and between each two there is a birational map. These GIT quotients and the flips between them form an inverse system. This thesis describes this inverse system first and then, describes the inverse limit of this inverse system as a …
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Holomorphic chains on the projective line
… using the Geometric Invariant Theory (GIT) by A. H. W. Schmitt. They studied holomorphic chains on a smooth algebraic curve of genus g ≥ 2. In general it is difficult to describe moduli spaces. The stability of holomorphic chains depends on a real vector parameter in R^n called …