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Rectifiable sets, densities and tang...

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De Lellis, Camillo.

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Rectifiable sets, densities and tangent measures /

Record Type:	Language materials, printed : Monograph/item
Title/Author:	Rectifiable sets, densities and tangent measures // Camillo De Lellis.
Author:	De Lellis, Camillo.
Published:	Zurich, Switzerland :European Mathematical Society, : c2008.,
Description:	vi, 124, [3] p. :ill. ;24 cm.
Subject:	Geometric measure theory. -
ISBN:	9783037190449 (pbk.) :

Rectifiable sets, densities and tangent measures /
De Lellis, Camillo.

Rectifiable sets, densities and tangent measures /Camillo De Lellis. - Zurich, Switzerland :European Mathematical Society,c2008. - vi, 124, [3] p. :ill. ;24 cm. - Zurich lectures in advanced mathematics. - Zurich lectures in advanced mathematics..

Includes bibliographical references (p. [125]) and index.

Notation and preliminaries --

ISBN: 9783037190449 (pbk.) :US34.00

LCCN: 2010487051Subjects--Topical Terms:

522210
Geometric measure theory.

LC Class. No.: QA312 / .D45 2008

Dewey Class. No.: 515/.42

Rectifiable sets, densities and tangent measures /
LDR:01006cam a2200217 a 4500 001 1266134
003 OCoLC
005 20120724033106.0
008 120822s2008 sz a b 001 0 eng c
010 $a 2010487051
020 $a 9783037190449 (pbk.) : $c US34.00
020 $a 3037190442 (pbk.)
035 $a AS-BW-101-N-03
040 $a COO $b eng
050 # 4 $a QA312 $b .D45 2008
082 0 0 $a 515/.42 $2 22
100 1 $a De Lellis, Camillo. $3 1533625
245 1 0 $a Rectifiable sets, densities and tangent measures / $c Camillo De Lellis.
260 # $a Zurich, Switzerland : $b European Mathematical Society, $c c2008.
300 $a vi, 124, [3] p. : $b ill. ; $c 24 cm.
490 1 0 $a Zurich lectures in advanced mathematics
504 $a Includes bibliographical references (p. [125]) and index.
505 0 # $t Notation and preliminaries -- $t Marstrand's theorem and tangent measures -- $t Rectifiability -- $t The Marstrand-Mattila rectifiability criterion -- $t An overview of Preiss's proof -- $t Moments and uniqueness of the tangent measure at infinity -- $t Flat versus curved at infinity -- $t Flatness at infinity implies flatness.
650 # 0 $a Geometric measure theory. $3 522210
830 0 $a Zurich lectures in advanced mathematics. $3 935060

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QA312 D45 2008

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