Homological Mirror Symmetry For Open Riemann Surfaces From Pair Of Pants Decompositions Heather Lee

Homological Mirror Symmetry For Open Riemann Surfaces From Pair-of ...
Homological Mirror Symmetry For Open Riemann Surfaces From Pair-of ...

Homological Mirror Symmetry For Open Riemann Surfaces From Pair-of ... View a pdf of the paper titled homological mirror symmetry for open riemann surfaces from pair of pants decompositions, by heather lee. Given a riemann surface with a pair of pants decomposition, we compute its wrapped fukaya category in a suitable model by reconstructing it from those of various pairs of pants.

Free Video: Homological Mirror Symmetry For Theta Divisors From IMSA ...
Free Video: Homological Mirror Symmetry For Theta Divisors From IMSA ...

Free Video: Homological Mirror Symmetry For Theta Divisors From IMSA ... Homological mirror symmetry for open riemann surfaces from pair of pants decompositions heather lee arxiv video, slides from simons collaboration workshop on hms, jan. 2017. As an application, we construct an orbifold landau–ginzburg mirror of a punctured riemann surface given as an abelian cover of the pair of pants, and prove its closed string mirror symmetry using the closed open map twisted by the dual group action. Mikhalkin has shown that any algebraic hypersurface in (c )n 1 can be decomposed into pairs of pants, analogously to the pair of pants decomposition for riemann surfaces. Abstract: we will demonstrate one direction of hms for punctured riemann surfaces — the wrapped fukaya category of a punctured riemann surface is equivalent to the matrix factorization category mf (x,w) of the toric landau ginzburg mirror (x, w).

Homological Mirror Symmetry - Alchetron, The Free Social Encyclopedia
Homological Mirror Symmetry - Alchetron, The Free Social Encyclopedia

Homological Mirror Symmetry - Alchetron, The Free Social Encyclopedia Mikhalkin has shown that any algebraic hypersurface in (c )n 1 can be decomposed into pairs of pants, analogously to the pair of pants decomposition for riemann surfaces. Abstract: we will demonstrate one direction of hms for punctured riemann surfaces — the wrapped fukaya category of a punctured riemann surface is equivalent to the matrix factorization category mf (x,w) of the toric landau ginzburg mirror (x, w). Given a punctured riemann surface with a pair of pants decomposition, we compute its. wrapped fukaya category in a suitable model by reconstructing it from those of various pairs. of pants. the pieces are glued together in the sense that the restrictions of the wrapped. Nts decompositions heather lee abstract. given a punctured riemann surface with a pair of pants decomposition, we compute its wrapped fukaya category in a suitable model by reco. structing. Abstract homological mirror symmetry for open riemann surfaces from pair of pants decompositions by heather ming lee doctor of philosophy in mathematics. Heather ming lee ph.d. university of california, berkeley 2015 dissertation: homological mirror symmetry for open riemann surfaces from pair of pants decompositions mathematics subject classification: 53—differential geometry.

Homological Mirror Symmetry - Clay Mathematics Institute
Homological Mirror Symmetry - Clay Mathematics Institute

Homological Mirror Symmetry - Clay Mathematics Institute Given a punctured riemann surface with a pair of pants decomposition, we compute its. wrapped fukaya category in a suitable model by reconstructing it from those of various pairs. of pants. the pieces are glued together in the sense that the restrictions of the wrapped. Nts decompositions heather lee abstract. given a punctured riemann surface with a pair of pants decomposition, we compute its wrapped fukaya category in a suitable model by reco. structing. Abstract homological mirror symmetry for open riemann surfaces from pair of pants decompositions by heather ming lee doctor of philosophy in mathematics. Heather ming lee ph.d. university of california, berkeley 2015 dissertation: homological mirror symmetry for open riemann surfaces from pair of pants decompositions mathematics subject classification: 53—differential geometry.

Homological mirror symmetry for open Riemann surfaces from pair of pants decompositions| Heather Lee

Homological mirror symmetry for open Riemann surfaces from pair of pants decompositions| Heather Lee

Homological mirror symmetry for open Riemann surfaces from pair of pants decompositions| Heather Lee

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