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181   $ctxt$2rdacontent
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200 10$aVorticity and incompressible flow /$fAndrew J. Majda, Andrea L. Bertozzi$b[electronic resource]
210  1$aCambridge :$cCambridge University Press,$d2002.
215   $a1 online resource (xii, 545 pages) $cdigital, PDF file(s)
225 1 $aCambridge texts in applied mathematics ;$v27
300   $aTitle from publisher's bibliographic system (viewed on 05 Oct 2015).
311   $a0-521-63948-4 
311   $a0-521-63057-6 
320   $aIncludes bibliographical references and index.
327   $aCover; Half-title; Series-title; Title; Copyright; Contents; Preface; 1 An Introduction to Vortex Dynamics for Incompressible Fluid Flows; 2 The Vorticity-Stream Formulation of the Euler and the Navier-Stokes Equations; 3 Energy Methods for the Euler and the Navier...Stokes Equations; 4 The Particle-Trajectory Method for Existence and Uniqueness of Solutions to the Euler Equation; 5 The Search for Singular Solutions to the 3-D Euler Equations; 6 Computational Vortex Methods; 7 Simplified Asymptotic Equations for Slender Vortex Filaments
327   $a8 Weak Solutions to the 2D Euler Equations with Initial Vorticity in L9 Introduction to Vortex Sheets, Weak Solutions, and Approximate-Solution Sequences for the Euler Equation; 10 Weak Solutions and Solution Sequences in Two Dimensions; 11 The 2D Euler Equation: Concentrations and Weak Solutions with Vortex-Sheet Initial Data; 12 Reduced Hausdorff Dimension, Oscillations, and Measure-Valued Solutions of the Euler Equations in Two and Three Dimensions; 13 The Vlasov...Poisson Equations as an Analogy to the Euler Equations for the Study of Weak Solutions; Index
330   $aThis book is a comprehensive introduction to the mathematical theory of vorticity and incompressible flow ranging from elementary introductory material to current research topics. While the contents center on mathematical theory, many parts of the book showcase the interaction between rigorous mathematical theory, numerical, asymptotic, and qualitative simplified modeling, and physical phenomena. The first half forms an introductory graduate course on vorticity and incompressible flow. The second half comprises a modern applied mathematics graduate course on the weak solution theory for incompressible flow.
410  0$aCambridge texts in applied mathematics ;$v27.
517 3 $aVorticity & Incompressible Flow
606   $aVortex-motion
606   $aNon-Newtonian fluids
615  0$aVortex-motion.
615  0$aNon-Newtonian fluids.
676   $a532/.059
700   $aMajda$b Andrew$f1949-$0477021
702   $aBertozzi$b Andrea L.
801  0$bUkCbUP
801  1$bUkCbUP
906   $aBOOK
912   $a9910455060203321
996   $aVorticity and incompressible flow$9238561
997   $aUNINA