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Program Scope

The 7th International Conference on Differential Equations and Dynamical Systems will be held in Tampa, Florida, USA, December 15-18, 2010, and hosted by University of South Florida.

The objective of this conference is to disseminate and exchange the latest ideas and developments in differential equations, dynamical systems and applications. Researchers and educators in all fields of differential equations, functional equations, difference equations, applied analysis, dynamics and applications including modeling, control and computations are invited to attend and share their research results.

The conference will provide a unique international forum in the winter, where exciting and interactive exchanges among pure and applied mathematicians and computational researchers will take place to bring about more collaborations and cross-stimulations in this extremely flourishing field. There will be several invited plenary lectures covering recent advances in problems of current interest and important applications in various disciplines. Topics of the conference include (but are not limited to) the following:

  • Ordinary differential equations
  • Partial differential equations
  • Dynamical systems
  • Delay differential equations
  • Stochastic differential equations
  • Difference equations
  • Iterative functional systems
  • Nonlinear evolution equations
  • Integrable equations
  • Numerical methods for differential equations
  • Impulsive dynamical systems
  • Hybrid dynamical systems
  • Hamiltonian systems
  • Boundary value problems
  • Oscillation theory
  • Large-scale dynamical systems methodologies
  • Stability theory and stabilization
  • Bifurcation theory and chaotic dynamics
  • Soliton theory
  • Nonlinear systems theory and applications
  • Modern control theory and applications,
  • Sample data systems and digital control
  • Chaos control and synchronization
  • Optimal, H-infinity, feedback and decentralized controls
  • Neural networks and neural computing
  • Internet modeling and congestion control
  • Computational mathematics and mechanics
  • Computational fluid mechanics
  • Mathematical biology
  • Mathematical physics
  • Integro-differential inequalities