Quantum K-theory is as quantum cohomology a generalisation of the classical coho-mology algebra of a variety X. In this talk I will explain the connection between the geometry of the moduli space of stable maps, in particular rational connectedness properties, and the computation of structure constants for X a rational homogeneous space. This is based on a joint work with A. Buch, P.-E. Chaput and L. Mihalcea
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group wit...
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group wit...
AbstractWe propose a new point of view on quantum cohomology, motivated by the work of Givental and ...
Quantum K-theory is as quantum cohomology a generalisation of the classical coho-mology algebra of a...
The geometry of moduli spaces of stable maps of genus 0 curves into a complex projective manifold X ...
Given a finite group G acting on a smooth projective variety X, there exists a G -algebra qA*(X,G) w...
This is the first monograph dedicated to the systematic exposition of the whole variety of topics re...
Given a closed symplectic manifold $X$, we construct Gromov-Witten-type invariants valued both in (c...
Given a closed symplectic manifold $X$, we construct Gromov-Witten-type invariants valued both in (c...
In this work, I present the Gromov-Witten theory, quantum cohomology and stable maps and use these t...
International audienceLet X be any generalized flag variety with Picard group of rank one. Given a d...
International audienceLet X be any generalized flag variety with Picard group of rank one. Given a d...
International audienceLet X be any generalized flag variety with Picard group of rank one. Given a d...
In this thesis we consider questions arising in Gromov-Witten theory, quantum cohomology and mirror ...
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group wit...
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group wit...
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group wit...
AbstractWe propose a new point of view on quantum cohomology, motivated by the work of Givental and ...
Quantum K-theory is as quantum cohomology a generalisation of the classical coho-mology algebra of a...
The geometry of moduli spaces of stable maps of genus 0 curves into a complex projective manifold X ...
Given a finite group G acting on a smooth projective variety X, there exists a G -algebra qA*(X,G) w...
This is the first monograph dedicated to the systematic exposition of the whole variety of topics re...
Given a closed symplectic manifold $X$, we construct Gromov-Witten-type invariants valued both in (c...
Given a closed symplectic manifold $X$, we construct Gromov-Witten-type invariants valued both in (c...
In this work, I present the Gromov-Witten theory, quantum cohomology and stable maps and use these t...
International audienceLet X be any generalized flag variety with Picard group of rank one. Given a d...
International audienceLet X be any generalized flag variety with Picard group of rank one. Given a d...
International audienceLet X be any generalized flag variety with Picard group of rank one. Given a d...
In this thesis we consider questions arising in Gromov-Witten theory, quantum cohomology and mirror ...
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group wit...
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group wit...
The Satake isomorphism identi es the irreducible representations of a semisimple algebraic group wit...
AbstractWe propose a new point of view on quantum cohomology, motivated by the work of Givental and ...