WebSymplectic geometry of homological algebra Maxim Kontsevich June 10, 2009 Derived non-commutative algebraic geometry With any scheme X over ground field k we can associate a k-linear trian-gulated category Perf(X) of perfect complexes, i.e. the full subcategory of the unbounded derived category of quasi-coherent sheaves on X, … WebMar 22, 2024 · 4 - Derived Stacks in Symplectic Geometry from Part II - Symplectic Geometry Published online by Cambridge University Press: 22 March 2024 By Damien …
Three lectures on derived symplectic geometry and …
WebDerived algebraic geometry is a branch of mathematics that generalizes algebraic geometry to a situation where commutative rings, which provide local charts, are … WebFeb 26, 2024 · This is a survey paper on derived symplectic geometry, that will appear as a chapter contribution to the book "New Spaces for Mathematics and Physics", edited by … ereatronic 60i/p kopen
Quantitative symplectic geometry - Mathematical Sciences …
Webdilations and the symplectic form on M has weight 2. One of thegoals of this paperis toshowthat Theorem1.3 is a simple consequenceof some very general results of derived symplectic geometry. 2. DERIVED SYMPLECTIC GEOMETRY Let n be an integer and Y a stack equipped with an n-shifted symplectic structure in the sense of [PTVV]. WebMar 22, 2024 · 4 - Derived Stacks in Symplectic Geometry from Part II - Symplectic Geometry. Published online by Cambridge University Press: 22 March 2024 By. Damien Calaque. Edited by. Mathieu Anel and. Gabriel Catren. Show author details. Mathieu Anel Affiliation: Carnegie Mellon University, Pennsylvania. WebJan 15, 2024 · A derived n-plectic structure is a derived and categorified generalisation of a symplectic structure, where the usual closed 2-form is replaced by a shifted closed (n+1)-form on a derived space. telegram carola javid kistel