Artikel
Open Access
Gauss-Manin Connections for Boundary Singularities and Isochore Deformations
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Konstantinos Kourliouros
Veröffentlicht/Copyright:
5. Juni 2015
Received: 2014-4-16
Revised: 2015-1-7
Published Online: 2015-6-5
Published in Print: 2015-6-1
© by Konstantinos Kourliouros
Artikel in diesem Heft
- Preface by the Editors for the Special Issue "Geometric Singularity Theory''
- A Note on Peter Giblin
- A Note on Stanisław Janeczko
- Symplectic Singularities and Solvable Hamiltonian Mappings
- Evolutes and Involutes of Frontals in the Euclidean Plane
- Centre Symmetry Sets of Families of Plane Curves
- Duality on Geodesics of Cartan Distributions and Sub-Riemannian Pseudo-Product Structures
- Flat Approximations of Surfaces Along Curves
- Polynomial Mappings with Small Degree
- Gauss-Manin Connections for Boundary Singularities and Isochore Deformations
- On the Links of Simple Singularities, Simple Elliptic Singularities and Cusp Singularities
- CT-Right Equivalence Of Analytic Functions
- Symplectic U7,U8 and U9 Singularities
Schlagwörter für diesen Artikel
boundary singularities;
Gauss-Manin connections;
relative de Rham cohomology;
volume forms;
isochore geometry;
normal forms
Creative Commons
BY-NC-ND 3.0
Artikel in diesem Heft
- Preface by the Editors for the Special Issue "Geometric Singularity Theory''
- A Note on Peter Giblin
- A Note on Stanisław Janeczko
- Symplectic Singularities and Solvable Hamiltonian Mappings
- Evolutes and Involutes of Frontals in the Euclidean Plane
- Centre Symmetry Sets of Families of Plane Curves
- Duality on Geodesics of Cartan Distributions and Sub-Riemannian Pseudo-Product Structures
- Flat Approximations of Surfaces Along Curves
- Polynomial Mappings with Small Degree
- Gauss-Manin Connections for Boundary Singularities and Isochore Deformations
- On the Links of Simple Singularities, Simple Elliptic Singularities and Cusp Singularities
- CT-Right Equivalence Of Analytic Functions
- Symplectic U7,U8 and U9 Singularities
