Some integral inequalities for \(\mathfrak{L}\) operator and their applications on self-shrinkers
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Publication:1747057
DOI10.1016/J.JMAA.2018.03.038zbMath1388.53067OpenAlexW2794292735MaRDI QIDQ1747057
Publication date: 3 May 2018
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2018.03.038
Poincaré-type inequalitymean curvaturefirst eigenvalueself-shrinkerReilly-type inequality\(\mathfrak{L}\) operator
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Cites Work
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- The singular set of mean curvature flow with generic singularities
- Generic mean curvature flow. I: Generic singularities
- Smooth compactness of self-shrinkers
- Extension of Reilly formula with applications to eigenvalue estimates for drifting Laplacians
- Construction of complete embedded self-similar surfaces under mean curvature flow. III
- Asymptotic behavior for singularities of the mean curvature flow
- Isoperimetric and concentration inequalities: equivalence under curvature lower bound
- A first eigenvalue estimate for minimal hypersurfaces
- Compact hypersurfaces with constant higher order mean curvatures
- On extensions of the Brunn-Minkowski and Prekopa-Leindler theorems, including inequalities for log concave functions, and with an application to the diffusion equation
- Mean curvature self-shrinkers of high genus: non-compact examples
- Reinforcement of an inequality due to Brascamp and Lieb
- Uniqueness theorems on conformal deformation of metrics, sobolev inequalities, and an eigenvalue estimate
- FROM THE BRUNN–MINKOWSKI INEQUALITY TO A CLASS OF POINCARÉ-TYPE INEQUALITIES
- Computation of Self-Similar Solutions for Mean Curvature Flow
- Volume estimate about shrinkers
- Gaussian Harmonic Forms and two-dimensional self-shrinking surfaces
- Self-shrinkers to the mean curvature flow asymptotic to isoparametric cones
- Geometric Analysis
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