Submanifolds in Carnot groups.pdf

Submanifolds in Carnot groups

Davide Vittone

Sfortunatamente, oggi, domenica, 26 agosto 2020, la descrizione del libro Submanifolds in Carnot groups non è disponibile su sito web. Ci scusiamo.

Rectifiable sets in Carnot groups Raul Serapioni AErmannoLanconelli,amicoemaestro Abstract1. A general definition of intrinsic C1 submanifolds and of Lipschitz subman-ifolds in Carnot groups is proposed. Intrinsic rectifiable sets, of general dimension and codimension, are consequently defined. 1. …

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Submanifolds in Carnot groups.pdf

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Note correnti

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Sofi Voighua

measure theory in Carnot groups. First of all, I would like to thank the organizers of the ”Geome- try, Analysis and Dynamics on sub-Riemannian Manifolds” ...

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Mattio Mazio

Submanifolds in Carnot Groups von Davide Vittone - Englische Bücher zum Genre Mathematik günstig & portofrei bestellen im Online Shop von Ex Libris.

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Noels Schulzzi

15 Sep 2018 ... Carnot groups; compactness results; subelliptic critical equations. ... [36] D. Vittone; Submanifolds in Carnot groups, Thesis, Scuola Normale ... 20 Aug 2016 ... Euclidean spaces are tangent to manifolds (see, for instance, [22] for details). ... subelliptic equations on Carnot groups and in particular, on the ...

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Jason Statham

Search form. Search . Login; Join; Give; Shops The book is devoted to the study of submanifolds in the setting of Carnot groups equipped with a sub-Riemannian structure; particular emphasis is given to the case of Heisenberg groups. A Geometric Measure Theory viewpoint is adopted, and features as intrinsic perimeters, Hausdorff measures,

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Jessica Kolhmann

The aim of the school is to offer glimpses on the present state of research on geometric measure theory in Carnot-Caratheodory groups and in more general metric spaces. Analysis and Geometry on these structures has been object of extensive research in the last years, with applications ranging from degenerate elliptic equations to optimal control theory and differential 01/11/2012 · We study the class of transversal submanifolds. We characterize their blow-ups at transversal points and prove a negligibility theorem for their "generalized characteristic set", with respect to the Carnot-Carathéodory Hausdorff measure. This set is made by all points of non-maximal degree. Observing that C^1 submanifolds in Carnot groups are generically transversal, the previous results