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Global Existence and Uniqueness of Nonlinear Evolutionary Fluid Equations
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Artikel-Nr:
9783034805933
Veröffentl:
2015
Einband:
Paperback
Erscheinungsdatum:
17.03.2015
Seiten:
224
Autor:
Yuming Qin
Gewicht:
384 g
Format:
240x168x13 mm
Serie:
Frontiers in Mathematics
Sprache:
Englisch
Beschreibung:
This book presents recent results on nonlinear evolutionary fluid equations such as the compressible (radiative) magnetohydrodynamics (MHD) equations, compressible viscous micropolar fluid equations, the full non-Newtonian fluid equations and non-autonomous compressible Navier-Stokes equations. These types of partial differential equations arise in many fields of mathematics, but also in other branches of science such as physics and fluid dynamics.
This book will be a valuable resource for graduate students and researchers interested in partial differential equations, and will also benefit practitioners in physics and engineering.
Here are recent results in nonlinear evolutionary fluid equations such as compressible magnetohydrodynamics equations, compressible viscous micropolar fluid equations, full non-Newtonian fluid equations and non-autonomous compressible Navier-Stokes equations.
Presents recent as well as unpublished results
Preface.- 1 Global Existence and Asymptotic Behavior for the Cauchy Problem of the 1D Magnetohydrodynamic Fluid System.- 2 Global Existence and Exponential Stability for a 1D Compressible and Radiative MHD Flow.- 3 Global Smooth Solutions for 1D Thermally Radiative Magnetohydrodynamics with Selfgravitation.- 4 Global Smooth Solutions to A 1D Self-gravitating Viscous Radiative and Reactive Gas.- 5 The Cauchy Problem for A 1D Compressible Viscous Micropolar Fluid Model.- 6 Global Existence and Exponential Stability for A 1D Compressible Viscous Micropolar Fluid Model.- 7 Global Existence and Exponential Stability of Solutions to the 1D Full non-Newtonian Fluids.- 8 Exponential Stability of Spherically Symmetric Solutions to Nonlinear Non-autonomous Compressible Navier-Stokes Equations.- Bibliography.- Index.