00998nam0-2200313---450-99000870791040332120080911120012.0978-0-19-852867-8000870791FED01000870791(Aleph)000870791FED0100087079120080911d2005----km-y0itay50------baeng--------001yyFinite elements and fast iterative solverswith applications in incompressible fluid dynamicsH. Elman, D. Silvester, A. Wathen1.ed.OxfordOxford Science Publications2008Numerical mathematics and scientific computationElman,Howard310238Silvester,David310239Wathen,Andy430608ITUNINARICAUNIMARCBK99000870791040332100 A31266093DETECDETECFinite elements and fast iterative solvers718393UNINA01015nam0 22002771i 450 UON0031713420231205104123.84920081105d2001 |0itac50 baalbAL|||| 1||||Monumentet ushtarakeTë periudhës romake në mezi të epërme Naser FerriPejëDukagjini2001384 p.tav.24 cm.001UON002527482001 Fryma39PejëUONL003822949.71STORIA DELLA SERBIA21949.65Storia dell'Albania21FERRINaserUONV183080698331DukagjiniUONV270124650ITSOL20240220RICASIBA - SISTEMA BIBLIOTECARIO DI ATENEOUONSIUON00317134SIBA - SISTEMA BIBLIOTECARIO DI ATENEOSI ALB E 0333 SI EO 41612 5 0333 Monumentet ushtarake1374717UNIOR03494nam 22005775 450 991099393220332120250408012558.0981-9604-30-310.1007/978-981-96-0430-2(CKB)38337775200041(DE-He213)978-981-96-0430-2(MiAaPQ)EBC32004071(Au-PeEL)EBL32004071(EXLCZ)993833777520004120250408d2025 u| 0engur|||||||||||txtrdacontentcrdamediacrrdacarrierClassical Fine Potential Theory /by Mohamed El Kadiri, Bent Fuglede1st ed. 2025.Singapore :Springer Nature Singapore :Imprint: Springer,2025.1 online resource (XVIII, 420 p. 2 illus., 1 illus. in color.) Springer Monographs in Mathematics,2196-9922981-9604-29-X Background in Potential Theory -- Fundamentals of Fine Potential Theory -- Further Developments -- Fine Complex Potential Theory.This comprehensive book explores the intricate realm of fine potential theory. Delving into the real theory, it navigates through harmonic and subharmonic functions, addressing the famed Dirichlet problem within finely open sets of Rn. These sets are defined relative to the coarsest topology on Rn, ensuring the continuity of all subharmonic functions. This theory underwent extensive scrutiny starting from the 1970s, particularly by Fuglede, within the classical or axiomatic framework of harmonic functions. The use of methods from fine potential theory has led to solutions of important classical problems and has allowed the discovery of elegant results for extension of classical holomorphic function to wider classes of “domains”. Moreover, this book extends its reach to the notion of plurisubharmonic and holomorphic functions within plurifinely open sets of Cn and its applications to pluripotential theory. These open sets are defined by coarsest topology that renders all plurisubharmonic functions continuous on C^n. The presentation is meticulously crafted to be largely self-contained, ensuring accessibility for readers at various levels of familiarity with the subject matter. Whether delving into the fundamentals or seeking advanced insights, this book is an indispensable reference for anyone intrigued by potential theory and its myriad applications. Organized into five chapters, the first four unravel the intricacies of fine potential theory, while the fifth chapter delves into plurifine pluripotential theory.Springer Monographs in Mathematics,2196-9922Potential theory (Mathematics)Harmonic analysisTopologyPotential TheoryAbstract Harmonic AnalysisTopologyPotential theory (Mathematics)Harmonic analysis.Topology.Potential Theory.Abstract Harmonic Analysis.Topology.515.96El Kadiri Mohamedauthttp://id.loc.gov/vocabulary/relators/aut1817632Fuglede Bentauthttp://id.loc.gov/vocabulary/relators/autMiAaPQMiAaPQMiAaPQBOOK9910993932203321Classical Fine Potential Theory4375589UNINA