LEADER 01232nam a2200229 i 4500
001 991004402926807536
005 20251016142608.0
008 251016s2025    it     er     001 0 ita d
020   $a9788893854672
040   $aBibl. Dip.le Aggr. Matematica e Fisica - Sez. Matematica$beng
082 04$a515.353
084   $aLC QA377
084   $aAMS 35-01
100 1 $aGazzola, Filippo$0477156
245 10$aAdvanced partial differential equations for mathematical engineers :$bwith exercises /$cFilippo Gazzola
260   $aBologna :$bSocietà editrice Esculapio,$c2025
300   $a247 p. ;$c26 cm
520   $aThe monograph contains the description of physical models leading to some partial differential equations with applications. Both linear and nonlinear equations are considered. For each differential equation the main existing features are highlighted and complemented with examples and exercises. Preliminarly, a quick survey of the needed functional analytical tools is given: Sobolev spaces, the Lax-Milgram Theorem, the Galerkin method
650  4$aPartial differential equations
912   $a991004402926807536
996   $aAdvanced partial differential equations for mathematical engineers$94452401
997   $aUNISALENTO