Navier-Stokes Equations and Related Nonlinear Problems (eBook, PDF)

Proceedings of the Sixth International Conference NSEC-6, Palanga, Lithuania, May 22-29, 1997
Redaktion: Amann, H.; Solonnikov, V. A.; Plleckas, K.; Galdi, G . P.

• Format: PDF

Produktbeschreibung

Frontmatter -- CONTENTS -- FOREWORD -- A PROBLEM OF EXPONENTIAL DECAY FOR NAVIER-STOKES EQUATIONS ARISING IN THE ANALYSIS OF RUGOSITY -- ON THE EXISTENCE OF SOLUTIONS FOR NON-STATIONARY SECOND-GRADE FLUIDS -- NUMERICAL SIMULATION FOR SHALLOW LAKES: FIRST RESULTS -- SEMIIMPLICIT SCHEMES FOR NONLINEAR SCHRODINGER TYPE EQUATIONS -- ON THE SURFACE DIFFUSION FLOW -- ON DOMAIN FUNCTIONALS -- OPTIMALLY CONSISTENT STABILIZATION OF THE INF-SUP CONDITION AND A COMPUTATION OF THE PRESSURE -- ON A TIME PERIODIC PROBLEM FOR THE NAVIER-STOKES EQUATIONS WITH NONSTANDARD BOUNDARY DATA -- ORLICZ SPACES IN THE GLOBAL EXISTENCE PROBLEM FOR THE MULTIDIMENSIONAL COMPRESSIBLE NAVIER-STOKES EQUATIONS WITH NONLINEAR VISCOSITY -- STABILITY AND UNIQUENESS OF SECOND GRADE FLUIDS IN REGIONS WITH PERMEABLE BOUNDARIES -- A REGULARITY TECHNIQUE FOR NON-LINEAR STOKES-LIKE ELLIPTIC SYSTEMS -- A NOTE ON THE EXISTENCE OF SOLUTIONS TO STATIONARY BOUSSINESQ EQUATIONS UNDER GENERAL OUTFLOW CONDITION -- ANALYSIS OF THE NAVIER-STOKES EQUATIONS FOR SOME TWO-LAYER FLOWS IN UNBOUNDED DOMAINS -- COMPRESSIBLE STOKES FLOW DRIVEN BY CAPILLARITY ON A FREE SURFACE -- WEIGHTED DIRICHLET TYPE PROBLEM FOR THE ELLIPTIC SYSTEM STRONGLY DEGENERATE AT INNER POINT -- THE FINITE DIFFERENCE METHOD FOR THE EQUATION OF THE SESSILE DROP -- STABILITY PROPERTIES OF THE BOUSSINESQ EQUATIONS -- THE OPEN BOUNDARY PROBLEM FOR INVISCID COMPRESSIBLE FLUIDS -- EXISTENCE, UNIQUENESS AND ASYMPTOTIC BEHAVIOUR OF VISCOELASTIC FLUIDS IN R3 AND IN R3+ -- ON THE DECAY ESTIMATE OF THE STOKES SEMIGROUP IN A TWO-DIMENSIONAL EXTERIOR DOMAIN -- HARDY'S INEQUALITY FOR THE STOKES PROBLEM -- ARTIFICIAL BOUNDARY CONDITIONS FOR TWO-DIMENSIONAL EXTERIOR STOKES PROBLEMS -- GLOBAL ANALYSIS OF 1-D NAVIER-STOKES EQUATIONS WITH DENSITY DEPENDENT VISCOSITY -- FINITE DIFFERENCE METHOD FOR ONE-DIMENSIONAL EQUATIONS OF SYMMETRICAL MOTION OF VISCOUS MAGNETIC HEAT-CONDUCTING GAS -- QUIET FLOWS FOR THE STEADY NAVIER-STOKES PROBLEM IN DOMAINS WITH QUASICYLINDRICAL OUTLETS -- LIST OF PARTICIPANTS

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Produktdetails

• Verlag: De Gruyter
• Seitenzahl: 445
• Erscheinungstermin: 18. Mai 2020
• Englisch
• ISBN-13: 9783112319291
• Artikelnr.: 59743615