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040   $aDip.to Ingegneria dell'Innovazione$beng
082 0 $a666
100 1 $aBarsoum, M. W.$0622679
245 10$aFundamentals of ceramics /$cMichel W. Barsoum
260   $aBristol, UK ;$aPhiladelphia, PA :$bInstitute of Physics Pub.,$c2003
300   $axvii, 603 p. :$bill. ;$c24 cm
440  0$aSeries in materials science and engineering
500   $aPrevious ed.: New York : McGraw Hill, c1997
504   $aIncludes bibliographical references and index
650  4$aCeramic engineering
907   $a.b13336861$b21-09-06$c08-09-05
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996   $aFundamentals of ceramics$91092637
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020   $a9783030721619$qbr.
040   $aBibl. Dip.le Aggr. Matematica e Fisica - Sez. Matematica$beng
082 04$a519.6
084   $aAMS 49-01
084   $aAMS 49NXX
084   $aLC QA402.5
100 1 $aAmbrosio, Luigi$044009
245 10$aLectures on optimal transport /$cLuigi Ambrosio, Elia Brué, Daniele Semola
260   $aCham :$bSpringer,$cc2021
300   $aix, 250 p. ;$c24 cm
490 0 $aUnitext,$x2038-5714 ;$v130
504   $aBibliography: p. 245-250
520   $aThis textbook is addressed to PhD or senior undergraduate students in mathematics, with interests in analysis, calculus of variations, probability and optimal transport. It originated from the teaching experience of the first author in the Scuola Normale Superiore, where a course on optimal transport and its applications has been given many times during the last 20 years. The topics and the tools were chosen at a sufficiently general and advanced level so that the student or scholar interested in a more specific theme would gain from the book the necessary background to explore it. After a large and detailed introduction to classical theory, more specific attention is devoted to applications to geometric and functional inequalities and to partial differential equations
650  4$aMathematical optimization
650  4$aTransportation problems (Programming)
700 1 $aBrué, Elia$eauthor$4http://id.loc.gov/vocabulary/relators/aut$01434818
700 1 $aSemola, Daniele$eauthor$4http://id.loc.gov/vocabulary/relators/aut$01434819
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