Global ETD Search
Search theses and dissertations gathered from participating repositories worldwide. Every result links back to the library that holds it. No account is needed.
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Showing 1 to 6 of 6 for “"Geometric Invariant Theory"”.
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Del Pezzo surfaces with irregularity and intersection numbers on quotients in geometric invariant theory
… that compares intersection numbers on the geometric invariant theory quotient of the variety by the reductive group with intersection numbers on the geometric invariant theory quotient of the variety by a maximal torus, in the case where all semi-stable points are properly stable. These …
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Geometric Invariant Theory Quotient of the Hilbert Scheme of Six Points on the Projective Plane
… plane, and provide a description of its geometric invariant theory (GIT) quotient.
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Toric mirror symmetry and GIT windows
… for toric varieties from the perspective of geometric invariant theory. We translate GIT constructions of toric varieties into skeletal terms and study them in the context of wrapped Fukaya categories and wrapped constructible sheaves. We explain how the mirror image of the …
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Moduli Spaces of Dynamical Systems on Pn
… change. First, we construct the quotient using geometric invariant theory, proving that it is a geometric quotient and that the stabilizer group in PGL(n+1) of each morphism is finite and bounded in terms of n and d. We then show that when n = 1, the quotient space is rational over a field of …
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Holomorphic flexibility properties of complements and mapping spaces.
… outlines the historical development of Oka theory, gives an overview of the remaining chapters, and suggests some directions for future research. Chapter 2 is a paper entitled Oka properties of some hypersurface complements, to appear in Proceedings of the American Mathematical Society. …
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Holomorphic chains on the projective line
… of holomorphic chains were constructed 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 …