【摘 要】
：
This is a joint work with Marcos Jardim and Alexander Tikhomirov.We construct new components of the moduli space M(n)of rank two stable sheaves on P3 with C
【机 构】
：
University of Lille 1,France
【出 处】
：
Workshop on Moduli Spaces in Algebraic Geometry and Mathemat
论文部分内容阅读
This is a joint work with Marcos Jardim and Alexander Tikhomirov.We construct new components of the moduli space M(n)of rank two stable sheaves on P3 with Chern classes(c1,c2,c3)=(0,n,0),n ≥ 2.
其他文献
In a series of papers with A.Buryak(and more recently with B.Dubrovin and J.Guéré)we studied the intersection theory of the double ramification cycle in t
We study the monodromy varieties of confluented Painlevé transcendants and propose an interpretation of it in terms of ”decorated” character varieties.
For a fixed Calabi-Yau threefold X,Donaldson-Thomas(DT)theory,roughly,is the study of certain Euler characteristics of Hilbert schemes of curves in X.
In geometric representation theory,a certain Nekrasov partition function was interpreted by Braverman as the generating function Z of integrals of the tange
I will briefly explain my proposal of a mathematical definition of Coulomb branches of 3-dimensional gauge theories in arXiv:1503.03676.Then I explain how t
In the paper “Monads for framed sheaves on Hirzebruch surfaces”(Adv.Geom.15(2015)55-76),Bartocci,Bruzzo,and Rava provide a description of moduli spaces of
My recent work on NC Painlevé Ⅱ equations involves the derivation its Darboux transformations(DT)and also for the non-commutative Toda solutions at n = 1
We present a mirror theorem for the elliptic quasimap invariants for smooth Calabi-Yau complete intersections in projective spaces.
I will report on recent progress in understanding the cohomological Hall algebra associated to an arbitrary quiver with potential,in joint work with Sven Me
We model space-time with noncompact 3 manifold ∑ × R with space being a compact Riemann surface ∑ and time taking values in R.