Pages that link to "Item:Q986568"
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The following pages link to Classification of Lorentzian surfaces with parallel mean curvature vector in pseudo-Euclidean spaces (Q986568):
Displaying 17 items.
- Quasi-minimal Lorentz surfaces with pointwise 1-type Gauss map in pseudo-Euclidean 4-space (Q295755) (← links)
- Classification of Lorentzian surfaces with parallel mean curvature vector in \({\mathbb E}^4_2\) (Q532090) (← links)
- Complete classification of spatial surfaces with parallel mean curvature vector in arbitrary non-flat pseudo-Riemannian space forms (Q1040218) (← links)
- Surfaces in a pseudo-Euclidean space with planar normal sections (Q1124137) (← links)
- On the biconservative quasi-minimal immersions into semi-Euclidean spaces (Q2026825) (← links)
- Pseudo-parallel lorentzian surfaces in pseudo-Riemannian space forms (Q2110270) (← links)
- Complete classification of parallel spatial surfaces in pseudo-Riemannian space forms with arbitrary index and dimension (Q2266914) (← links)
- Biharmonic submanifolds with parallel mean curvature vector in pseudo-Euclidean spaces (Q2436706) (← links)
- On the theory of Lorentz surfaces with parallel normalized mean curvature vector field in pseudo-Euclidean 4-space (Q2821945) (← links)
- COMPLETE CLASSIFICATION OF LORENTZ SURFACES WITH PARALLEL MEAN CURVATURE VECTOR IN ARBITRARY PSEUDO-EUCLIDEAN SPACE (Q3053534) (← links)
- (Q3352063) (← links)
- SOME CLASSIFICATIONS OF LORENTZIAN SURFACES WITH FINITE TYPE GAUSS MAP IN THE MINKOWSKI 4-SPACE (Q3458373) (← links)
- (Q4645361) (← links)
- Surfaces with parallel normalized mean curvature vector field in Euclidean or Minkowski 4-space (Q5080723) (← links)
- Classification of ruled surfaces as homothetic self-similar solutions of the inverse mean curvature flow in the Lorentz-Minkowski 3-space (Q6076764) (← links)
- Timelike surfaces with parallel normalized mean curvature vector field in the Minkowski 4-space (Q6544741) (← links)
- Biconservative surfaces with constant mean curvature in Lorentzian space forms (Q6564795) (← links)