03184nam 2200721Ia 450 991082062470332120200520144314.01-282-19700-297866121970003-11-916747-93-11-020828-810.1515/9783110208283(CKB)1000000000691524(EBL)364732(OCoLC)476197369(SSID)ssj0000260213(PQKBManifestationID)11244710(PQKBTitleCode)TC0000260213(PQKBWorkID)10191414(PQKB)10455264(MiAaPQ)EBC364732(DE-B1597)34863(OCoLC)567967933(OCoLC)703226854(DE-B1597)9783110208283(Au-PeEL)EBL364732(CaPaEBR)ebr10256633(CaONFJC)MIL219700(EXLCZ)99100000000069152420080404d2008 uy 0engur|||||||||||txtccrTopological approximation methods for evolutionary problems of nonlinear hydrodynamics /Victor G. Zvyagin, Dmitry A. Vorotnikov1st ed.Berlin ;New York Walter de Gruyterc20081 online resource (244 p.)De Gruyter series in nonlinear analysis and applications ;12Description based upon print version of record.3-11-020222-0 Includes bibliographical references and index. Frontmatter -- Contents -- Chapter 1. Non-Newtonian flows -- Chapter 2. Basic function spaces. Embedding and compactness theorems -- Chapter 3. Operator equations in Banach spaces -- Chapter 4. Attractors of evolutionary equations in Banach spaces -- Chapter 5. Strong solutions for equations of motion of viscoelastic medium -- Chapter 6. Weak solutions for equations of motion of viscoelastic medium -- Chapter 7. The regularized Jeffreys model -- BackmatterThe authors present functional analytical methods for solving a class of partial differential equations. The results have important applications to the numerical treatment of rheology (specific examples are the behaviour of blood or print colours) and to other applications in fluid mechanics. A class of methods for solving problems in hydrodynamics is presented.De Gruyter series in nonlinear analysis and applications ;12.Differential equations, NonlinearApproximation theoryHydrodynamicsMathematical modelsDifferential equations, Nonlinear.Approximation theory.HydrodynamicsMathematical models.532.00151535376-XX76-0276A0576A10mscZvyagin Victor1646162Vorotnikov Dmitry A1646163MiAaPQMiAaPQMiAaPQBOOK9910820624703321Topological approximation methods for evolutionary problems of nonlinear hydrodynamics3993019UNINA