JOURNAL OF DYNAMICAL AND CONTROL SYSTEMS

KLUWER ACADEMIC / PLENUM PUBLISHERS, NEW YORK, LONDON, AND DORDRECHT

At last, a comprehensive journal examining both
dynamical and control systems issues

Mirrored at:
Israel (Weizmann Institute, Rehovot) US (Arizona State U., Tempe) Russia (Program Systems Inst., Pereslavl'- Zalessky)

Focus of the new Journal

Plenum Press is pleased to announce the publication of an exciting new quarterly that provides thorough and original coverage of dynamical and control systems research. Journal of Dynamical and Control Systems presents peer-reviewed survey and original research articles. Detailed reviews of newly published books relevant to future studies in the field are also included. Accessible to a broad range of scholars, each survey paper contains all necessary definitions and explanations; a complete over-view of the problem discussed; and a description of its importance and relationship to basic research on the subject. This publication also features authoritative contributions describing ongoing investigations and innovative solutions to unsolved problems.


Breaking ground in DYNAMICAL SYSTEMS RESEARCH.....

Journal of Dynamical and Control Systems examines the entire spectrum of issues related to dynamical systems, focusing on the theory of smooth dynamical systems with analyses of measure-theoretical, topological, and bifurcational aspects. It covers all essential branches of the theory-local, semilocal, and global-including the theory of foliations. Emphasizing the analytic theory of dynamical systems and related ordinary differential equations in the complex domain, the journal highlights other areas that include:

  • Regular and irregular singular points
  • Fuchsian equations
  • Flat connexions
  • Isomonodromic deformations
  • Stokes multipliers
  • Nonlinear Stokes phenomenon
  • Differential Galois groups
  • Levelts valuations

.....and offering up-to-date developments in the STUDY OF CONTROL SYSTEMS

In-depth papers devoted to control systems research spotlight the geometric control theory, which unifies Lie-algebraic and differential-geometric methods of investigation in control and optimization, and ultimately relates to the general theory of dynamical systems. This scholarly journal details recent advances in understanding such topics as:

  • Controllability and stabilization
  • Dynamic feedback
  • Symmetries of control systems and normal forms
  • Optimality conditions of higher order
  • Optimal synthesis
  • Subriemannian and symplectic geometry
  • Differential algebra
  • Methods of nonlinear analysis in geometric control and optimization

© Page prepared by
Sergei Yakovenko in Rehovot, Israel, Matthias Kawski in Arizona, USA, and Yuri Sachkov in Pereslavl-Zalessky, Russia.
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