@book {IOPORT.00835831,
    editor       = {Ushiki, Shigehiro},
    title        = {Topics on chaotic dynamical systems. Proceedings of a symposium held at the Research Institute for Mathematical Sciences, Kyoto University, Kyoto, July 7-10, 1992.},
    year         = {1992},
    pages        = {ii, 217~p.},
    publisher    = {Kyoto: Kyoto Univ., Research Inst. for Mathematical Sciences},
    abstract     = {[The articles of this volume will not be reviewed individually.] Contents: {\it K. Tanikawa} and {\it Y. Yamaguchi}, Structural changes in stable and unstable manifolds during and subsequent to period-doubling bifurcations (Japanese), pp. 1-12; {\it S. Saito}, Nonchaotic differencing of Toda lattices (Japanese), pp. 13-26; {\it K. Odani}, Nonalgebraic limit cycles, pp. 27-36; {\it M. Yuri}, Invariant measures for certain multi-dimensional maps, pp. 37-53; {\it H. Ikeda}, On the $S$-infinitesimal stability and $\Omega$-stability of endomorphisms (Japanese), pp. 54-63; {\it K. Tanaka}, Periodic solutions of a singular Hamiltonian system of 2-body type, pp. 64-72; {\it H. Seno}, Coevolutionary game modelling consideration on the relation between the optimalities of two-mode searching behavior and the target's patchy distribution, pp. 73-87; {\it F. Dumortier, H. Kokubu} and {\it H. Oka}, On degenerate singularities that generate geometric Lorenz attractors (Japanese), pp. 88-93; {\it S. Kiriki}, A note on the heteroclinic $\Omega$-explosions, pp. 94-111; {\it H. Nozawa}, A neural network model as a globally coupled map and applications on chaos, pp. 112-144; {\it T. Yoshikawa, K. Aihara, S. Itoh} and {\it T. Utsunomiya}, Analysis of the dynamics of generalized shift maps (Japanese), pp. 145-161; {\it M. Komuro}, The general form of continuous piecewise linear mappings, pp. 162-168; {\it T. Ueda}, Complex dynamical systems on projective spaces (Japanese), pp. 169-186; {\it K. Nishizawa} and {\it M. Fujimura}, On the width of basins in Newton mappings of polynomials (Japanese), pp. 187- 202; {\it S. Ushiki}, On superstable manifolds of super saddle type Julia sets (Japanese), pp. 203-217.},
    identifier   = {00835831},
}