Minimum-Entropy Optimal Control of Electromechanical Linkages for Energy Harvesting. [PDF]
Fathizadeh M, Richter H.
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Convergence Rates for the Constrained Sampling via Langevin Monte Carlo. [PDF]
Zhu Y.
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Cheeger's constant in balls and isoperimetric inequality on Riemannian manifolds
We prove isoperimetric inequality on a Riemannian manifold, assuming that the Cheeger constant for balls satisfies a certain ...
core
A Sharp Quantitative Alexandrov Inequality and Applications to Volume Preserving Geometric Flows in 3D. [PDF]
Julin V, Morini M, Oronzio F, Spadaro E.
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Different pathways for engulfment and endocytosis of liquid droplets by nanovesicles. [PDF]
Ghosh R, Satarifard V, Lipowsky R.
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A Hölder-type inequality for the Hausdorff distance between Lagrangians. [PDF]
Chassé JP, Leclercq R.
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On the Isoperimetric and Isodiametric Inequalities and the Minimisation of Eigenvalues of the Laplacian. [PDF]
Farrington S.
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Minimizing Movements for the Generalized Power Mean Curvature Flow. [PDF]
Bellettini G, Kholmatov SY.
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Sharp Cheeger-Buser Type Inequalities in RCD ( K , ∞ ) Spaces. [PDF]
De Ponti N, Mondino A.
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The isoperimetric inequality on Euclidean space and on surfaces
This master’s thesis focuses on the analysis of the isoperimetric problem, which involves finding shapes that enclose the maximum volume with a given boundary area. We examine this problem both in Euclidean space and on hypersurfaces. In the Euclidean
Codina Baró, Gerard
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