Energy, tension and finite type maps
From MaRDI portal
Publication:1085820
DOI10.2996/KMJ/1138037268zbMath0608.53054OpenAlexW2085083796MaRDI QIDQ1085820
Thérèse Nore, Jean-Marie Morvan, Bang-Yen Chen
Publication date: 1986
Published in: Kodai Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2996/kmj/1138037268
Gauss mapspectral decompositionspectral geometryEuler-Lagrange operatork-typesmooth maps of a compact Riemannian manifold
Spectral problems; spectral geometry; scattering theory on manifolds (58J50) Global submanifolds (53C40) Harmonic maps, etc. (58E20)
Related Items (9)
Hypersurfaces with generalized 1-type Gauss maps ⋮ SOME CLASSIFICATIONS OF LORENTZIAN SURFACES WITH FINITE TYPE GAUSS MAP IN THE MINKOWSKI 4-SPACE ⋮ Differential Geometry of 1-type Submanifolds and Submanifolds with 1-type Gauss Map ⋮ Parabolic revolution surfaces of finite type in simply isotropic 3-spaces ⋮ On the marginally trapped surfaces in 4-dimensional space-times with finite type Gauss map ⋮ Minimality and Hamiltonian stability of Lagrangian submanifolds in adjoint orbits ⋮ Invariant surfaces with coordinate finite-type Gauss map in simply isotropic space ⋮ Rotational surfaces with Cheng-Yau operator in Galilean 3-spaces ⋮ Some estimates of total tension and their applications
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On the immersion of manifolds in Euclidean space
- Second fundamental form of a map
- The energy 1 metric on harmonically immersed surfaces
- Extrinsic bounds on \(\lambda_1\) of \(\Delta\) on a compact manifold
- On the first eigenvalue of the Laplacian for compact submanifolds of Euclidean space
- Minimal immersions of Riemannian manifolds
- Le spectre d'une variété riemannienne. (The spectrum of a Riemannian manifold)
- Submanifolds with finite type Gauss map
- Characteristic Classes. (AM-76)
- A Report on Harmonic Maps
- Harmonic Mappings of Riemannian Manifolds
This page was built for publication: Energy, tension and finite type maps
