000			03869cam a2200685Mi 4500
001			on1013956083
003			OCoLC
005			20210822114550.0
006			m d
007			cr |||||||||||
008			170821s2017 gw fod z000 0 eng d
040			_aDEGRU _beng _erda _cDEGRU _dVT2 _dWYU _dEQF _dOCLCO _dOCLCF _dN$T
019			_a1048166999 _a1253412715
020			_a3110550830
020			_a9783110550825
020			_a3110550822
020			_a9783110550832 _q(electronic bk.)
024	7		_a10.1515/9783110550832 _2doi
024	3		_a9783110550825
035			_a2945178 _b(N$T)
035			_a(OCoLC)1013956083 _z(OCoLC)1048166999 _z(OCoLC)1253412715
037			_b00017647
044			_agw _cDE
072		7	_aMAT000000 _2bisacsh
072		7	_aMAT034000 _2bisacsh
082	0	4	_a510 _223
049			_aMAIN
100	1		_aGigli, Nicola, _eauthor. _923350
245	1	0	_aMeasure Theory in Non-Smooth Spaces / _cNicola Gigli.
264		1	_aWarsaw ; _aBerlin : _bDe Gruyter Open, _c[2017]
264		4	_c©2017
300			_a1 online resource.
336			_atext _btxt _2rdacontent
337			_acomputer _bc _2rdamedia
338			_aonline resource _bcr _2rdacarrier
347			_atext file _bPDF _2rda
505	0	0	_tFrontmatter -- _tContents -- _tNew stability results for sequences of metric measure spaces with uniform Ricci bounds from below -- _tSurface measures in infinite-dimensional spaces -- _tAn Overview of L1 optimal transportation on metric measure spaces -- _tOn a conjecture of Cheeger -- _tThe magnitude of a metric space: from category theory to geometric measure theory -- _tOn the convexity of the entropy along entropic interpolations -- _tBrief survey ∞-Poincarâe inequality and existence ∞-harmonic functions -- _tScalar Curvature and Intrinsic Flat Convergence
520			_aAnalysis in singular spaces is becoming an increasingly important area of research, with motivation coming from the calculus of variations, PDEs, geometric analysis, metric geometry and probability theory, just to mention a few areas. In all these fields, the role of measure theory is crucial and an appropriate understanding of the interaction between the relevant measure-theoretic framework and the objects under investigation is important to a successful research.The aim of this book, which gathers contributions from leading specialists with different backgrounds, is that of creating a collection of various aspects of measure theory occurring in recent research with the hope of increasing interactions between different fields. List of contributors: Luigi Ambrosio, Vladimir I. Bogachev, Fabio Cavalletti, Guido De Philippis, Shouhei Honda, Tom Leinster, Christian Lâeonard, Andrea Marchese, Mark W. Meckes, Filip Rindler, Nageswari Shanmugalingam, Takashi Shioya, and Christina Sormani.
546			_aIn English.
588	0		_aDescription based on online resource; title from PDF title page (publisher's Web site, viewed 21. Aug 2017).
590			_aAdded to collection customer.56279.3
650		0	_aMeasure theory. _923351
650		0	_aMetrology. _923352
650		4	_aMeasure Theory. _923353
650		4	_aMathematics _xAlgebra _xGeneral. _923354
650		7	_aMATHEMATICS / Mathematical Analysis. _2bisacsh _96263
650		7	_aMeasure theory. _2fast _0(OCoLC)fst01013175 _923351
650		7	_aMetrology. _2fast _0(OCoLC)fst01018841 _923352
650		7	_aRaum _gMathematik _2gnd _93746
650		7	_aMaÇtheorie _2gnd _923355
655		0	_aElectronic book.
655		4	_aElectronic books.
776	0	8	_iPrint version: _z9783110551150
776	0	8	_iPrint version: _z9783110550825
856	4	0	_3EBSCOhost _uhttps://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&db=nlabk&AN=2945178
938			_aDe Gruyter _bDEGR _n9783110550832
938			_aEBSCOhost _bEBSC _n2945178
942			_cEBK
994			_a92 _bN$T
999			_c3183 _d3183