Article
Open Access
A Dual of the Chow Transformation
-
Michel Méo
Published/Copyright:
October 5, 2018
Received: 2018-03-08
Accepted: 2018-09-11
Published Online: 2018-10-05
Published in Print: 2018-09-01
© by Michel Méo, published by De Gruyter
Articles in the same Issue
- A generalized Schwarz lemma for two domains related to μ-synthesis
- Group actions, non-Kähler complex manifolds and SKT structures
- Contact manifolds, Lagrangian Grassmannians and PDEs
- A Family of Complex Nilmanifolds with in finitely Many Real Homotopy Types
- Examples of solvmanifolds without LCK structures
- Benenti Tensors: A useful tool in Projective Differential Geometry
- On the stability of harmonic maps under the homogeneous Ricci flow
- Convexity theorems for the gradient map on probability measures
- Picard Group and Fundamental Group of the Moduli of Higgs Bundles on Curves
- Complex structures on the complexification of a real Lie algebra
- A Dual of the Chow Transformation
- Stable Higgs bundles over positive principal elliptic fibrations
Keywords for this article
Complex projective space,Homogeneous space;
Chow divisor;
Cycle space;
Radon transform;
John differential equations;
Closed positive current;
Slicing;
Dual subvariety
Creative Commons
BY-NC-ND 4.0
Articles in the same Issue
- A generalized Schwarz lemma for two domains related to μ-synthesis
- Group actions, non-Kähler complex manifolds and SKT structures
- Contact manifolds, Lagrangian Grassmannians and PDEs
- A Family of Complex Nilmanifolds with in finitely Many Real Homotopy Types
- Examples of solvmanifolds without LCK structures
- Benenti Tensors: A useful tool in Projective Differential Geometry
- On the stability of harmonic maps under the homogeneous Ricci flow
- Convexity theorems for the gradient map on probability measures
- Picard Group and Fundamental Group of the Moduli of Higgs Bundles on Curves
- Complex structures on the complexification of a real Lie algebra
- A Dual of the Chow Transformation
- Stable Higgs bundles over positive principal elliptic fibrations
