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Equadiff 91 cover

Equadiff-91 stems from the series of conferences initiated by the late Professor Vogel. The first conference Equadiff-70 which was held in Marseille. Since then, similar conferences had been held in Brussels, Florence, Wurzburg as well as Xanthi. The purpose of the Equadiff series of conferences is to present the latest development in the field of differential equations, both ordinary and partial, including their numerical treatment and applications to the mathematics community. These conferences had attracted renowned mathematicians from all over the world to present their studies and findings. The latest conference under the series was Equadiff-91, held in Barcelona. It attracted some 30 renowned mathematicians. Researchers and graduate students of pure and applied mathematics will find this compilation of conference proceedings up-to-date, relevant and insightful.


Contents:
  • Equilibrium and Dynamics of Bubbles for the Cahn-Hilliard Equation (N D Alikakos & G Fusco)
  • Simultaneous Normal Form and Center Manifold Reduction for Random Differential Equations (L Arnold & Xu Kedai)
  • On the Bogdanov-Takens Bifurcation for Planar Diffeomorphisms (H W Broer et al.)
  • Reasons for a Failure: The Integration of the Two-Body Problem with a Symplectic Runge-Kutta-Nyström Code with Stepchanging Facilities (M P Calvo & J M Sanz-Serna)
  • Splitting of Separatrices in Rapidly Forced Systems (A Delshams & T M Seara)
  • On the Impact of the Entropy Function in Computational Fluid Dynamics (by Finite Elements) (L Demkowicz)
  • On a Conjecture Due to J L Lions Concerning Weak Controllability for Navier-Stokes Flows (E Fernández-Cara & J Real)
  • Attractors for Dissipative Evolutionary Equations (J K Hale & G Raugel)
  • Homogenization of Reactive Transport through Porous Media (U Hornung & W Jäger)
  • Attractors for Nonlinear Parabolic Systems (O Ladyzhenskaya)
  • Adaptive Least Squares Finite Element Methods for Flow Simulation on Unstructured Grids (K Morgan et al.)
  • Finite Volume Methods for Modelling the Compressible Navier-Stokes Equations (K W Morton)
  • On Destruction of Adiabatic Invariants in Multi-Frequency Systems (A Neishtadt)
  • Monotone Systems and Transversality (W M Oliva)
  • Non-Conservative Hyperbolic Systems and Two-Phase Flows (P-A Raviart & L Sainsaulieu)
  • Singular Solutions and Asymptotic Behaviour of Nonlinear Parabolic Equations (J L Vázquez)
  • and about 150 additional contributions

Readership: Graduates and researchers in pure and applied mathematics.