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Nonlinear Evolution Equations and Infinite-Dimensional Dynamical Systems cover

This volume contains 30 research papers presenting the recent development and trend on the following subjects: nonlinear hyperbolic equations (systems); nonlinear parabolic equations (systems); infinite-dimensional dynamical systems; applications (free boundary problems, phase transitions, etc.).


Contents:
  • On Global Properties of Some Nonlinear Parabolic Equations (M Ben-Artzi)
  • Linearization of Shock Reflection by Almost Perpendicular Ramp (S X Chen)
  • On the L2-Regularity Theorems for a Family of Stokes Type Systems (H B Da Veiga)
  • A Finite Volume Implicit Method Based on Characteristic Flux for Solving Hyperbolic Systems of Conservation Laws (J-M Ghidaglia et al.)
  • Various Phenomena on the Large-Time Behavior of Solutions to the System in Nonlinear Thermoviscoelasticity (L Hsiao)
  • Life-Span of Classical Solutions to Nonlinear Wave Equations in Four Space Dimensions (T T Li)
  • The Dynamical Law of Ginzburg–Landau Vortices (F H Lin)
  • On KAM Theory for Perturbation of Integrable Infinite-Dimensional Hamiltonian Systems (Q J Qiu)
  • A Discrete Velocity Model for Metastable Fluid Flow (M Slemrod)
  • Free Boundary Problems for the Navier–Stokes Equations with Moving Cantact Points (V A Solonnikov)
  • Local Solvability to Nonlinear Degenerate Parabolic Systems (S Spagnolo)
  • Nonlinear Wave Equations with Weak Dissipation (Y C You)
  • Mathematical Results on the Coupled Cahn–Hilliard Equations (S M Zheng)
  • and other papers

Readership: Mathematicians.