Pdf Relative Calabi Yau Structures Ii Shifted Lagrangians In The Moduli Of Objects

Calabi-Yau Manifold PDF | PDF | Algebraic Geometry | Geometric Topology

Calabi-Yau Manifold PDF | PDF | Algebraic Geometry | Geometric Topology View a pdf of the paper titled relative calabi yau structures ii: shifted lagrangians in the moduli of objects, by christopher brav and tobias dyckerhoff. Com bined with our main theorem, this gives many examples of shifted symplectic moduli spaces and lagrangians in them coming from non commutative calabi–yaus.

(PDF) Relative Calabi–Yau Structures II: Shifted Lagrangians In The Moduli Of Objects

(PDF) Relative Calabi–Yau Structures II: Shifted Lagrangians In The Moduli Of Objects New series relative calabi–yau structures ii: shifted lagrangians in the moduli of objects christopher brav 1·tobias dyckerhoff2 accepted: 20 january 2021 / published online: 1. We introduce relative noncommutative calabi–yau structures defined on functors of differential graded categories. examples arise in various contexts such as topology, algebraic geometry, and representation theory. Sel. math., new ser. 27, no. 4, paper no. 63, 45 p. (2021). ptvv) introduced the so called shifted symplectic structures. they constructed such structures on derived moduli stacks of perfect complexes of quasi coherent sheaves on calabi yau man ifolds. this result vastl generalizes mukai’s work on k3 surfaces [. In corollary 6.5, we shall show that the notion of relative calabi yau structure and its relation tolagrangian structures allows us to construct lagrangian correspondences between moduli spaces of quiverrepresentations, generalising examples known to experts.

(PDF) Real Lagrangians In Calabi-Yau Threefolds

(PDF) Real Lagrangians In Calabi-Yau Threefolds Sel. math., new ser. 27, no. 4, paper no. 63, 45 p. (2021). ptvv) introduced the so called shifted symplectic structures. they constructed such structures on derived moduli stacks of perfect complexes of quasi coherent sheaves on calabi yau man ifolds. this result vastl generalizes mukai’s work on k3 surfaces [. In corollary 6.5, we shall show that the notion of relative calabi yau structure and its relation tolagrangian structures allows us to construct lagrangian correspondences between moduli spaces of quiverrepresentations, generalising examples known to experts. We extend a recent result of pantev toen vaquie vezzosi, who constructed shifted symplectic structures on derived mapping stacks having a calabi yau source and a shifted symplectic target. January 1, 2019 abstract of degree 2−d on ‘the moduli space of objects’ mc. we show moreover that a relative calabi yau structure on a dg functor c → d compatible with the absolute calabi yau structure on c induces a lagrangia. We show moreover that a relative calabi–yau structure on a dg functor c → d c → d compatible with the absolute calabi–yau structure on c induces a lagrangian structure on the corresponding map of moduli m d → m c md → mc. We introduce relative noncommutative calabi–yau structures defined on functors of differential graded categories. examples arise in various contexts such as topology, algebraic geometry, and representation theory.

Calabi–Yau Manifold - HandWiki

Calabi–Yau Manifold - HandWiki We extend a recent result of pantev toen vaquie vezzosi, who constructed shifted symplectic structures on derived mapping stacks having a calabi yau source and a shifted symplectic target. January 1, 2019 abstract of degree 2−d on ‘the moduli space of objects’ mc. we show moreover that a relative calabi yau structure on a dg functor c → d compatible with the absolute calabi yau structure on c induces a lagrangia. We show moreover that a relative calabi–yau structure on a dg functor c → d c → d compatible with the absolute calabi–yau structure on c induces a lagrangian structure on the corresponding map of moduli m d → m c md → mc. We introduce relative noncommutative calabi–yau structures defined on functors of differential graded categories. examples arise in various contexts such as topology, algebraic geometry, and representation theory.

Ted Spaide - 01-28-2017 - Calabi-Yau structures, spherical functors, and shifted symplectic ...