001445734 000__ 03234cam\a2200541Ia\4500
001445734 001__ 1445734
001445734 003__ OCoLC
001445734 005__ 20230310003847.0
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001445734 008__ 220407s2022\\\\sz\\\\\\ob\\\\001\0\eng\d
001445734 019__ $$a1309865959$$a1309960811$$a1333205805
001445734 020__ $$a9783030947934$$q(electronic bk.)
001445734 020__ $$a3030947939$$q(electronic bk.)
001445734 020__ $$z3030947920$$q(print)
001445734 020__ $$z9783030947927$$q(print)
001445734 0247_ $$a10.1007/978-3-030-94793-4$$2doi
001445734 035__ $$aSP(OCoLC)1309132296
001445734 040__ $$aYDX$$beng$$cYDX$$dGW5XE$$dEBLCP$$dOCLCO$$dOCLCF$$dN$T$$dSFB$$dUKAHL$$dOCLCQ
001445734 049__ $$aISEA
001445734 050_4 $$aQA901
001445734 08204 $$a620.1/06$$223
001445734 1001_ $$aFeireisl, Eduard,$$eauthor.
001445734 24510 $$aMathematics of open fluid systems /$$cEduard Feireisl, Antonin Novotný.
001445734 260__ $$aCham, Switzerland :$$bSpringer,$$c2022.
001445734 300__ $$a1 online resource.
001445734 336__ $$atext$$btxt$$2rdacontent
001445734 337__ $$acomputer$$bc$$2rdamedia
001445734 338__ $$aonline resource$$bcr$$2rdacarrier
001445734 4901_ $$aNečas Center series
001445734 504__ $$aIncludes bibliographical references and index.
001445734 5050_ $$aPart I: Modelling -- Mathematical Models of Fluids in Continuum Mechanics -- Open vs. Closed Systems -- Part II: Analysis -- Generalized Solutions -- Constitutive Theory and Weak-Strong Uniqueness Revisited.-Existence Theory, Basic Approximation Scheme -- Vanishing Galerkin Limit and Domain Approximation.-Vanishing Artificial Diffusion Limit -- Vanishing Artificial Pressure Limit -- Existence Theory - Main Results.-Part III: Qualitative Properties -- Long Time Behavior -- Statistical Solutions, Ergodic Hypothesis, and Turbulence -- Systems with Prescribed Boundary Temperature.
001445734 506__ $$aAccess limited to authorized users.
001445734 520__ $$aThe goal of this monograph is to develop a mathematical theory of open fluid systems in the framework of continuum thermodynamics. Part I discusses the difference between open and closed fluid systems and introduces the Navier-Stokes-Fourier system as the mathematical model of a fluid in motion that will be used throughout the text. A class of generalized solutions to the Navier-Stokes-Fourier system is considered in Part II in order to show existence of global-in-time solutions for any finite energy initial data, as well as to establish the weak-strong uniqueness principle. Finally, Part III addresses questions of asymptotic compactness and global boundedness of trajectories and briefly considers the statistical theory of turbulence and the validity of the ergodic hypothesis.
001445734 588__ $$aOnline resource; title from PDF title page (SpringerLink, viewed April 7, 2022).
001445734 650_0 $$aFluid mechanics.
001445734 650_6 $$aMécanique des fluides.
001445734 655_0 $$aElectronic books.
001445734 655_7 $$aLlibres electrònics.$$2thub
001445734 7001_ $$aNovotný, A.,$$eauthor.
001445734 77608 $$iPrint version: $$z3030947920$$z9783030947927$$w(OCoLC)1288668925
001445734 830_0 $$aNečas Center series.
001445734 852__ $$bebk
001445734 85640 $$3Springer Nature$$uhttps://univsouthin.idm.oclc.org/login?url=https://link.springer.com/10.1007/978-3-030-94793-4$$zOnline Access$$91397441.1
001445734 909CO $$ooai:library.usi.edu:1445734$$pGLOBAL_SET
001445734 980__ $$aBIB
001445734 980__ $$aEBOOK
001445734 982__ $$aEbook
001445734 983__ $$aOnline
001445734 994__ $$a92$$bISE