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Informationen zum Autor James C. Robinson is a Professor of Mathematics at the University of Warwick. He is an EPSRC Leadership Fellow and has previously held a Royal Society University Research Fellowship. José L. Rodrigo is an Associate Professor in Mathematics at the University of Warwick. Witold Sadowksi is an Assistant Professor at the University of Warsaw. Klappentext A selection of surveys and original research papers in mathematical fluid mechanics arising from a 2010 workshop held in Warwick. Zusammenfassung This volume contains a selection of survey articles and original research papers concerned with the rigorous mathematical theory of fluid mechanics! written by leading researchers. The book serves both as a helpful overview for graduate students new to the area and as a useful resource for more established researchers. Inhaltsverzeichnis Preface; List of contributors; 1. Towards fluid equations by approximate deconvolution models L. C. Berselli; 2. On flows of fluids described by an implicit constitutive equation characterized by a maximal monotone graph M. Bulí¿ek, P. Gwiazda, J. Málek, K. R. Rajagopal and A. ¿wierczewska-Gwiazda; 3. A continuous model for turbulent energy cascade A. Cheskidov, R. Shvydkoy and S. Friedlander; 4. Remarks on complex fluid models P. Constantin; 5. A naive parametrization for the vortex-sheet problem A. Castro, D. Córdoba and F. Gancedo; 6. Sharp and almost-sharp fronts for the SQG equation C. L. Fefferman; 7. Feedback stabilization for the Navier-Stokes equations: theory and calculations A. V. Fursikov and A. A. Kornev; 8. Interacting vortex pairs in inviscid and viscous planar flows T. Gallay; 9. Stretching and folding diagnostics in solutions of the three-dimensional Euler and Navier-Stokes equations J. D. Gibbon and D. D. Holm; 10. Exploring symmetry plane conditions in numerical Euler solutions R. M. Kerr and M. D. Bustamante; 11. On the decay of solutions of the Navier-Stokes system with potential forces I. Kukavica; 12. Leray-Hopf solutions to Navier-Stokes equations with weakly converging initial data G. Seregin....
