We give a self-contained review of the geometry of complex quantum projective spaces. We present original results as well --- on rational Poincar\ue9 duality, positive Hochschild twisted cocycles, the cohomology of the Dolbeault complex and of holomorphic modules ---, and alternative proofs to already established facts
International audienceWe study the quantum cohomology of quasi-minuscule and quasi-cominuscule homog...
Quantum groups are a fertile area for explicit computations of cohomology and support varieties bec...
This dissertation discusses Fano vector bundles on projective space and the quantum cohomology of th...
Various geometrical aspects of quantum spaces are presented showing the possibility of building phys...
In this thesis, we study complex structures of quantum projectivespaces that was initiated in [19] f...
The algebraic approach to bundles in non-commutative geometry and the definition of quantum real wei...
The main theme of this thesis is a study of the geometry of quantum groups and quantum spaces, with ...
We review some of the geometry of the quantum projective plane with emphasis on the construction of ...
We generalize to quantum weighted projective spaces in any dimension previous results of us on K-the...
We generalize to quantum weighted projective spaces in any dimension previous results of us on K-the...
We generalize to quantum weighted projective spaces in any dimension previous results of us on K-the...
The recent result of Brown and Zhang establishing Poincaré duality in the Hochschild (co)homology of...
This book provides a comprehensive account of a modern generalisation of differential geometry in wh...
International audienceWe study the quantum cohomology of quasi-minuscule and quasi-cominuscule homog...
In this paper we compute Stokes matrices and monodromy of the quantum cohomology of projective spac...
International audienceWe study the quantum cohomology of quasi-minuscule and quasi-cominuscule homog...
Quantum groups are a fertile area for explicit computations of cohomology and support varieties bec...
This dissertation discusses Fano vector bundles on projective space and the quantum cohomology of th...
Various geometrical aspects of quantum spaces are presented showing the possibility of building phys...
In this thesis, we study complex structures of quantum projectivespaces that was initiated in [19] f...
The algebraic approach to bundles in non-commutative geometry and the definition of quantum real wei...
The main theme of this thesis is a study of the geometry of quantum groups and quantum spaces, with ...
We review some of the geometry of the quantum projective plane with emphasis on the construction of ...
We generalize to quantum weighted projective spaces in any dimension previous results of us on K-the...
We generalize to quantum weighted projective spaces in any dimension previous results of us on K-the...
We generalize to quantum weighted projective spaces in any dimension previous results of us on K-the...
The recent result of Brown and Zhang establishing Poincaré duality in the Hochschild (co)homology of...
This book provides a comprehensive account of a modern generalisation of differential geometry in wh...
International audienceWe study the quantum cohomology of quasi-minuscule and quasi-cominuscule homog...
In this paper we compute Stokes matrices and monodromy of the quantum cohomology of projective spac...
International audienceWe study the quantum cohomology of quasi-minuscule and quasi-cominuscule homog...
Quantum groups are a fertile area for explicit computations of cohomology and support varieties bec...
This dissertation discusses Fano vector bundles on projective space and the quantum cohomology of th...
DOI
Add to ORKG