Instability in Models Connected with Fluid Flows I [electronic resource] /edited by Claude Bardos, Andrei Fursikov.
by Bardos, Claude [editor.]; Fursikov, Andrei [editor.]; SpringerLink (Online service).
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BookSeries: International Mathematical Series: 6Publisher: New York, NY : Springer New York, 2008.Description: online resource.ISBN: 9780387752174.Subject(s): Mathematics | Global analysis (Mathematics) | Differential equations, partial | Computer science -- Mathematics | Mathematical optimization | Thermodynamics | Mechanics, applied | Mathematics | Analysis | Calculus of Variations and Optimal Control; Optimization | Computational Mathematics and Numerical Analysis | Partial Differential Equations | Theoretical and Applied Mechanics | Mechanics, Fluids, ThermodynamicsDDC classification: 515 Online resources: Click here to access online | Item type | Current location | Call number | Status | Date due | Barcode |
|---|---|---|---|---|---|
| MAIN LIBRARY | QA299.6-433 (Browse shelf) | Available |
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| QA564-609 Algorithms in Algebraic Geometry | QA8.9-10.3 A Missing Link in Cybernetics | QA71-90 Advances in Modeling Agricultural Systems | QA299.6-433 Instability in Models Connected with Fluid Flows I | QA299.6-433 Instability in Models Connected with Fluid Flows II | HD28-70 Supply Chain Analysis | Dynamics of Conflict |
Solid Controllability in Fluid Dynamics -- Analyticity of Periodic Solutions of the 2D Boussinesq System -- Nonlinear Dynamics of a System of Particle-Like Wavepackets -- Attractors for Nonautonomous Navier–Stokes System and Other Partial Differential Equations -- Recent Results in Large Amplitude Monophase Nonlinear Geometric Optics -- Existence Theorems for the 3D–Navier–Stokes System Having as Initial Conditions Sums of Plane Waves -- Bursting Dynamics of the 3D Euler Equations in Cylindrical Domains -- Increased Stability in the Cauchy Problem for Some Elliptic Equations.
Instability in Models Connected with Fluid Flows I presents chapters from world renowned specialists. The stability of mathematical models simulating physical processes is discussed in topics on control theory, first order linear and nonlinear equations, water waves, free boundary problems, large time asymptotics of solutions, stochastic equations, Euler equations, Navier-Stokes equations, and other PDEs of fluid mechanics. Fields covered include: controllability and accessibility properties of the Navier- Stokes and Euler systems, nonlinear dynamics of particle-like wavepackets, attractors of nonautonomous Navier-Stokes systems, large amplitude monophase nonlinear geometric optics, existence results for 3D Navier-Stokes equations and smoothness results for 2D Boussinesq equations, instability of incompressible Euler equations, increased stability in the Cauchy problem for elliptic equations. Contributors include: Andrey Agrachev (Italy-Russia) and Andrey Sarychev (Italy); Maxim Arnold (Russia); Anatoli Babin (USA) and Alexander Figotin (USA); Vladimir Chepyzhov (Russia) and Mark Vishik (Russia); Christophe Cheverry (France); Efim Dinaburg (Russia) and Yakov Sinai (USA-Russia); Francois Golse (France), Alex Mahalov (USA), and Basil Nicolaenko (USA); Victor Isakov (USA)
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