01819nam2 2200409 i 450 SUN007113820130801024544.32588-17-16570-020090730d1994 |0itac50 baitaIT|||| |||||ˆ6.: ‰Libri 24.-27.Tito Liviotraduzione di Bianca Cevanote di Mario Scandola4. edMilanoRizzoli1994723 p.18 cm.001SUN00939362001 BUR. L570210 MilanoBUR.001SUN00710722001 Storia di Roma dalla sua fondazioneTito Livio6205 Milano : Rizzoli210 v. ; 18 cm215 Sul frontespizio: Testo latino a fronte.MilanoSUNL000284Livius, TitusSUNV0095755194Ceva, BiancaSUNV056051Scàndola, MarioSUNV056076RizzoliSUNV000281650Livio, TitoLivius, TitusSUNV009577Tite-LiveLivius, TitusSUNV056020LivyLivius, TitusSUNV056021LivioLivius, TitusSUNV056022Livius, Titus <patavinus>Livius, TitusSUNV093819Tito LivioLivius, TitusSUNV093823Livius, TitusLivius, TitusSUNV009575Scandola, MarioScàndola, MarioSUNV056094ITSOL20190701RICASUN0071138UFFICIO DI BIBLIOTECA DEL DIPARTIMENTO DI GIURISPRUDENZA00CONS XVIII.L.55 6 00 9930 20120530 UFFICIO DI BIBLIOTECA DEL DIPARTIMENTO DI LETTERE E BENI CULTURALI07CONS Xe 2 Liv 07 2198 20090730 Libri 24.-271436625UNICAMPANIA02729nam 22003975a 450 991015192850332120111105234510.03-03719-599-110.4171/099(CKB)3710000000953873(CH-001817-3)141-111105(PPN)178156000(EXLCZ)99371000000095387320111105j20111105 fy 0engurnn|mmmmamaatxtrdacontentcrdamediacrrdacarrierNonlinear Potential Theory on Metric Spaces[electronic resource] /Anders Björn, Jana BjörnZuerich, Switzerland European Mathematical Society Publishing House20111 online resource (415 pages)EMS Tracts in Mathematics (ETM)17The p-Laplace equation is the main prototype for nonlinear elliptic problems and forms a basis for various applications, such as injection moulding of plastics, nonlinear elasticity theory and image processing. Its solutions, called p-harmonic functions, have been studied in various contexts since the 1960s, first on Euclidean spaces and later on Riemannian manifolds, graphs and Heisenberg groups. Nonlinear potential theory of p-harmonic functions on metric spaces has been developing since the 1990s and generalizes and unites these earlier theories. This monograph gives a unified treatment of the subject and covers most of the available results in the field, so far scattered over a large number of research papers. The aim is to serve both as an introduction to the area for an interested reader and as a reference text for an active researcher. The presentation is rather self-contained, but the reader is assumed to know measure theory and functional analysis. The first half of the book deals with Sobolev type spaces, so-called Newtonian spaces, based on upper gradients on general metric spaces. In the second half, these spaces are used to study p-harmonic functions on metric spaces and a nonlinear potential theory is developed under some additional, but natural, assumptions on the underlying metric space. Each chapter contains historical notes with relevant references and an extensive index is provided at the end of the book.Calculus & mathematical analysisbicsscPotential theorymscCalculus & mathematical analysisPotential theory31-xxmscBjörn Anders1071046Björn Janach0018173BOOK9910151928503321Nonlinear Potential Theory on Metric Spaces2565743UNINA