Nonlinear Problems in Accelerator Physics contains the proceedings of the International Workshop on Nonlinear Problems in Accelerator Physics. Consisting only of invited papers, the book focuses on resolving problems associated with nonlinear effects-essential for the development of the next generation of particle accelerators. It facilitates an understanding of accelerator optical systems. Topics covered include Hamiltonian dynamics (such as CHAOS), computer codes for design of focusing systems, and spectrometers. The book is of interest to researchers in high energy, nuclear, electron, ion and optical beam physics, and applied mathematics.

Cited in BCL3, Sheehy, and Walford . Compiled from the 12 monthly issues of the ABPR, this edition of the annual cumulation lists by Dewey sequence some 41,700 titles for books published or distributed in the US. Entry information is derived from MARC II tapes and books submitted to R.R. Bowker, an

Nonlinear Problems in Accelerator Physics contains the proceedings of the International Workshop on Nonlinear Problems in Accelerator Physics. Consisting only of invited papers, the book focuses on resolving problems associated with nonlinear effects-essential for the development of the next generation of particle accelerators. It facilitates an understanding of accelerator optical systems. Topics covered include Hamiltonian dynamics (such as CHAOS), computer codes for design of focusing systems, and spectrometers. The book is of interest to researchers in high energy, nuclear, electron, ion and optical beam physics, and applied mathematics.

These refereed proceedings present recent developments on specific mathematical and physical aspects of nonlinear dynamics. The new findings discussed in here will be equally useful to graduate students and researchers. The topics dealt with cover a wide range of phenomena: solitons, integrable systems, Hamiltonian structures, Bäcklund and Darboux transformation, symmetries, fi- nite-dimensional dynamical systems, quantum and statistical mechanics, knot theory and braid group, R-matrix method, Hirota and Painlevé analysis, and applications to water waves, lattices, porous media, string theory and even cellular automata.