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19932021
most citedQuasi-equilibria in one-dimensional self-gravitating many body systems

82 citations · 267 across the 21 of their papers we have counts for

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chao-dyn1999

Direct measurement of intersection angle of invariant manifolds for area preserving mappings

Tetsuro Konishi

Intersection angles of stable and unstable manifolds for area preserving mappings are numerically calculated by extremely accurate computation. With the use of multiprecision libra…

chao-dyn1999★ 5 cited

The Intersection Angles between N-Dimensional Stable and Unstable Manifolds in 2N-Dimensional Symplectic Mappings

Yoshihiro Hirata, Kazuhiro Nozaki, Tetsuro Konishi

We asymptotically compute the intersection angles between N-dimensional stable and unstable manifolds in 2N-dimensional symplectic mappings. There exist particular 1-dimensional st…

chao-dyn1999★ 1 cited

Exponentially small oscillation of 2-dimensional stable and unstable manifolds in 4-dimensional symplectic mappings

Yoshihiro Hirata, Kazuhiro Nozaki, Tetsuro Konishi

Homoclinic bifurcation of 4-dimensional symplectic mappings is asymptotically studied. We construct the 2-dimensional stable and unstable manifolds near the sub-manifolds which exp…

chao-dyn1998

Asymptotic expansion of 1-dimensional sub-manifolds of stable and unstable manifolds in a 4-dimensional symplectic mapping

Yoshihiro Hirata, Tetsuro Konishi

We analytically compute asymptotic expansions of a 1-dimensional sub-manifold of stable and unstable manifolds in a 4-dimensional symplectic mapping by using the method called asym…

chao-dyn1997★ 8 cited

A Geometrical Model for Stagnant Motion in Hamiltonian Systems with Many Degrees of Freedom

Yoshiyuki Y. Yamaguchi, Tetsuro Konishi

We introduce a model of Poincaré mappings which represents hierarchical structure of phase spaces for systems with many degrees of freedom. The model yields residence time distribu…

chao-dyn1994★ 82 cited

Quasi-equilibria in one-dimensional self-gravitating many body systems

Toshio Tsuchiya, Tetsuro Konishi, Naoteru Gouda

The microscopic dynamics of one-dimensional self-gravitating many-body systems is studied. We examine two courses of the evolution which has the isothermal and stationary water-bag…

chao-dyn1993★ 32 cited

Peeling the Onion of Order and Chaos in a High-dimensional Hamiltonian System

Kunihiko KANEKO, Tetsuro KONISHI

Coexistence of various ordered chaotic states in a Hamiltonian system is studied with the use of a symplectic coupled map lattice. Besides the clustered states for the attractive i…