Pages that link to "Item:Q1931526"

The following pages link to Hypersurfaces of type \(M^3_2\) in \(E^4_2\) with proper mean curvature vector (Q1931526):

Displaying 15 items.

• Hypersurfaces in \(\mathbb{E}_s^{n + 1}\) satisfying \(\operatorname{\Delta} \overrightarrow{H} = \lambda \overrightarrow{H}\) with at most two distinct principal curvatures (Q517934) (← links)
• Hypersurfaces of \(E_s^4\) with proper mean curvature vector (Q996132) (← links)
• Hypersurfaces of \(\bar\mathbb{E}^ 4\) satisfying \(\Delta\vec H=\lambda\vec H\) (Q1371329) (← links)
• Hypersurfaces satisfying \(\tau_2(\phi)=\eta\tau (\phi)\) in pseudo-Riemannian space forms (Q1663505) (← links)
• Hypersurfaces satisfying \(\Delta H=\alpha H\) in \(\mathbb{E}^5\) (Q2041719) (← links)
• Hypersurfaces in pseudo-Euclidean space with condition \(\Delta\mathbf{H}=\lambda\mathbf{H}\) (Q2048997) (← links)
• On \(\eta\)-biharmonic hypersurfaces with constant scalar curvature in higher dimensional pseudo-Riemannian space forms (Q2084865) (← links)
• On \(\eta\)-biharmonic hypersurfaces in pseudo-Riemannian space forms (Q2085782) (← links)
• A class of hypersurfaces in \(\mathbb{E}^{n+1}_s\) satisfying \(\Delta \vec{H} = \lambda\vec{H} \) (Q2129704) (← links)
• Hypersurfaces in \(\mathbb E_s^{n+1}\) satisfying \(\Delta\overrightarrow H=\lambda\overrightarrow H\) with at most three distinct principal curvatures (Q2252488) (← links)
• Minimality on biharmonic space-like submanifolds in pseudo-Riemannian space forms (Q2347270) (← links)
• Classification of \(f\)-biharmonic submanifolds in Lorentz space forms (Q2669066) (← links)
• Hypersurfaces of E4 with Harmonic Mean Curvature Vector (Q4227961) (← links)
• (Q4466485) (← links)
• Hypersurfaces satisfying \(\triangle \overrightarrow{H} = \lambda \overrightarrow{H}\) in \(\mathbb{E}_s^5\) (Q6044188) (← links)