Mathematical aspects of fluid mechanics (Cambridge, 2012). - ОГЛАВЛЕНИЕ / CONTENTS
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ОбложкаMathematical aspects of fluid mechanics / ed. by J.C.Robinson, J.L.Rodrigo, W.Sadowski. - Cambridge: Cambridge University Press, 2012. - xv, 258 p.: ill. - (London Mathematical Society lecture note series; 402). - Incl. bibl. ref. - ISBN 978-1-107-60925-9
 

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Оглавление / Contents
 
Preface ........................................................ ix
List of Contributors ........................................... xi
1  Towards fluid equations by approximate deconvolution 
   models ....................................................... 1
   L.C. Berselli
2  On flows of fluids described by an implicit constitutive 
   equation characterized by a maximal monotone graph .......... 23
   M. Bulíček, P. Gwiazda, J. Málek, K.R. Rajagopal, & 
   A. Świerczewska-Gwiazda
3  A continuous model for turbulent energy cascade ............. 52
   A. Cheskidov, R. Shvydkoy, & S. Friedlander
4  Remarks on complex fluid models ............................. 70
   P. Constantin
5  A naive parametrization for the vortex-sheet problem ........ 88
   A. Castro, D. Córdoba, & F. Gancedo
6  Sharp and almost-sharp fronts for the SQG equation ......... 116
   C.L. Fefferman
7  Feedback stabilization for the Navier-Stokes equations: 
   theory and calculations .................................... 130
   A.V. Fursikov & A.A. Kornev
8  Interacting vortex pairs in inviscid and viscous
   planar flows ............................................... 173
   T. Gallay
9  Stretching and folding diagnostics in solutions of the 
   three-dimensional Euler and Navier-Stokes equations ........ 201
   J.D. Gibbon & D.D. Holm
10 Exploring symmetry plane conditions in numerical Euler
   solutions .................................................. 221
   R.M. Kerr & M.D. Bustamante
11 On the decay of solutions of the Navier-Stokes system
   with potential forces ...................................... 235
   J. Kukavica
12 Leray-Hopf solutions to Navier-Stokes equations with 
   weakly converging initial data ............................. 251
   G. Seregin


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