Lie-Cartan differential invariants and Poincaré-Moser normal forms: Conflunces
From MaRDI portal
Publication:6057143
DOI10.21915/bimas.2023202zbMath1523.32061OpenAlexW4385256760MaRDI QIDQ6057143
Joël Merker, The-Anh Ta, Wei-Guo Foo, Zhangchi Chen
Publication date: 4 October 2023
Published in: Bulletin of the Institute of Mathematics Academia Sinica NEW SERIES (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.21915/bimas.2023202
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The sphere in \(\mathbf{C}^2\) as a model surface for degenerate hypersurfaces in \(\mathbf{C}^3\)
- Affine rigidity of Levi degenerate tube hypersurfaces
- Reduction of five-dimensional uniformly Levi degenerate CR structures to absolute parallelisms
- Normal forms for hypersurfaces of finite type in \(\mathbb C^2\)
- Erratum to: ``A new example of a uniformly Levi degenerate hypersurface in \(\mathbb C^3\)
- Classification of Levi degenerate homogeneous CR-manifolds in dimension 5
- Poincaré's program as an alternative to Klein's (Centenary of the publication)
- Symmetries of Cauchy-Riemann spaces
- Normal form and two-dimensional chains of an elliptic CR manifold in \(\mathbb{C}^4\)
- Several complex variables II. Function theory in classical domains. Complex potential theory. Transl. from the Russian by P.M. Gauthier and J.R. King
- Real hypersurfaces in complex manifolds
- Convergent normal form for real hypersurfaces at a generic Levi-degeneracy
- Determination of a homogeneous strictly pseudoconvex surface from the coefficients of its normal equation
- Finite type hypersurfaces with divergent normal form
- On convergent Poincaré-Moser reduction for Levi degenerate embedded 5-dimensional CR manifolds
- A complete normal form for everywhere Levi-degenerate hypersurfaces in \(\mathbb{C}^3\)
- Zero CR-curvature equations for Levi degenerate hypersurfaces via Pocchiola's invariants
- CR-manifolds of finite Bloom-Graham type: the model surface method
- Explicit absolute parallelism for 2-nondegenerate real hypersurfaces \(M^5 \subset \mathbb{C}^3\) of constant Levi rank 1
- Addendum to: ``Explicit absolute parallelism for 2-nondegenerate real hypersurfaces \(M^5 \subset {\mathbb{C}}^3\) of constant Levi rank 1
- Normal forms for rigid \(\mathfrak{C}_{2,1}\) hypersurfaces \(M^5 \subset \mathbb{C}^3\)
- Lie symmetries and CR geometry
- Normal forms for submanifolds under group actions
- On the CR-curvature of Levi degenerate tube hypersurfaces
- On the local geometry of generic submanifolds of \(\mathbb C^n\) and the analytic reflection principle. I.
- Rigid Levi degenerate hypersurfaces with vanishing CR-curvature
- Rationality in Differential Algebraic Geometry
- The Equivalence Problem for Five-dimensional Levi Degenerate CR Manifolds
- Normal forms in Cauchy-Riemann geometry
- CR-manifolds of dimension 5: A Lie algebra approach
- INVARIANTS OF ELLIPTIC AND HYPERBOLIC CR-STRUCTURES OF CODIMENSION 2
- Homogeneous strictly pseudoconvex hypersurfaces in $ \mathbb C^3$ with two-dimensional isotropy groups
- Holomorphically homogeneous real hypersurfaces in $\mathbb {C}^3$
- On differential invariants of parabolic surfaces
- Classification of Simply-Transitive Levi Non-Degenerate Hypersurfaces in ℂ3
- Differentiall $ {e} $-structures for equivalences of $ 2 $-nondegenerate Levi rank $ 1 $ hypersurfaces $ M_5 ⊂ \mathbb{C} $
- Structure equations of Levi degenerate CR hypersurfaces of uniform type
- Normal forms and symmetries of real hypersurfaces of finite type in $\\mathbb C^2$
- Rigid biholomorphic equivalences of rigid \(\mathfrak{C}_{2 , 1}\) hypersurfaces \(M^5 \subset \mathbb{C}^3\)
This page was built for publication: Lie-Cartan differential invariants and Poincaré-Moser normal forms: Conflunces
