Results 121 to 130 of about 1,372 (214)
From Steklov to Neumann via homogenisation. [PDF]
Girouard A, Henrot A, Lagacé J.
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A Note on the Isoperimetric Inequality
Bayne, Richard E., Kwack, Myung H.
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Higher-Order Lp Isoperimetric and Sobolev Inequalities
Schneider introduced an inter-dimensional difference body operator on convex bodies and proved an associated inequality. In the prequel to this work, we showed that this concept can be extended to a rich class of operators from convex geometry and proved
Haddad, Julián +4 more
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Sharp Cheeger-Buser Type Inequalities in RCD ( K , ∞ ) Spaces. [PDF]
De Ponti N, Mondino A.
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Discrete isoperimetric inequalities [PDF]
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Sharp and Quantitative Isoperimetric Inequalities in Carnot-Carathéodory spaces [PDF]
This thesis is dedicated to the study of isoperimetric inequalities in some Carnot-Carathéodory spaces, related to the Heisenberg geometry. The thesis is organized as follows.
Franceschi, Valentina
core
Local Monotonicity and Isoperimetric Inequality on Hypersurfaces in Carnot groups
Let G be a k-step Carnot group of homogeneous dimension Q. Later on we shall present some of the results recently obtained in [32] and, in particular, an intrinsic isoperimetric inequality for a C2-smooth compact hypersurface S with boundary @S.
Francesco Paolo Montefalcone
doaj
Decay of the Weyl curvature in expanding black hole cosmologies. [PDF]
Schlue V.
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