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Titlebook: Geometric Measure Theory and Real Analysis; Luigi Ambrosio Conference proceedings 2014 Scuola Normale Superiore Pisa 2014 Heisenberg group

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發(fā)表于 2025-3-21 16:05:02 | 只看該作者 |倒序?yàn)g覽 |閱讀模式
書目名稱Geometric Measure Theory and Real Analysis
編輯Luigi Ambrosio
視頻videohttp://file.papertrans.cn/384/383534/383534.mp4
概述Covers very recent developments, partially unpublished at the time of the school.Covers the most exciting developments in this research area
叢書名稱Publications of the Scuola Normale Superiore
圖書封面Titlebook: Geometric Measure Theory and Real Analysis;  Luigi Ambrosio Conference proceedings 2014 Scuola Normale Superiore Pisa 2014 Heisenberg group
描述.In 2013, a school on Geometric Measure Theory and Real Analysis, organized by G. Alberti, C. De Lellis and myself, took place at the Centro De Giorgi in Pisa, with lectures by V. Bogachev, R. Monti, E. Spadaro and D. Vittone..The book collects the notes of the courses. The courses provide a deep and up to date insight on challenging mathematical problems and their recent developments: infinite-dimensional analysis, minimal surfaces and isoperimetric problems in the Heisenberg group, regularity of sub-Riemannian geodesics and the regularity theory of minimal currents in any dimension and codimension.
出版日期Conference proceedings 2014
關(guān)鍵詞Heisenberg group; Sobolev classes; regularity problem
版次1
doihttps://doi.org/10.1007/978-88-7642-523-3
isbn_softcover978-88-7642-522-6
isbn_ebook978-88-7642-523-3Series ISSN 2239-1460 Series E-ISSN 2532-1668
issn_series 2239-1460
copyrightScuola Normale Superiore Pisa 2014
The information of publication is updating

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發(fā)表于 2025-3-21 22:12:50 | 只看該作者
Diagnostics and Endpoint Detection,ectures aim to explain partially without proofs the main steps of a new proof of the partial regularity of area minimizing integer rectifiable currents in higher codimension, due originally to F. Almgren, which is contained in a series of papers in collaboration with C. De Lellis (University of Zürich).
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Drupal 8 for Absolute Beginnersplications in the most diverse areas of mathematics. So it does not come as a surprise that their infinite-dimensional analogs attract considerable attention. It was already at the end of the 60s and the beginning of the 70s of the last century that in the works of N. N. Frolov, Yu. L. Daletski?, L.
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Isoperimetric problem and minimal surfaces in the Heisenberg group,The 2. +1-dimensional Heisenberg group is the manifold ?. = ?. × ?, . ? ?, endowed with the group product
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