An isochronous variant of the Ruijsenaars-Toda integrable many-body problem is introduced, an equilibrium configuration of this dynamical system is identified and by investigating the motions in its neighborhood Diophantine relations are obtained
Two new solvable dynamical systems of goldfish type are identified, as well as their isochronous var...
This article is part of the special issue published in honour of Francesco Calogero on the occasion ...
We consider the (n \Gamma 1)-dimensional Lotka-Volterra system (arising in biological modelling of s...
Gli articoli su questa rivista (e molte altre) vengono ora identificati con un numero e con la indic...
We revisit an integrable (indeed, superintegrable and solvable) many-body model in-troduced almost t...
The isochronous variant is exhibited of the dynamical system corresponding to the Mth ordinary diffe...
Mechanisms are elucidated underlying the existence of dynamical systems whose generic solutions appr...
Integrable discretizations are introduced for the rational and hyperbolic spin Ruijsenaars-Schneider...
A dynamical system is called isochronous if it features in its phase space an open, fully-dimensiona...
An exactly integrable symplectic correspondence is derived which in a continuum limit leads to the e...
Abstract. A new class of solvable N-body problems is identified. They describe N unit-mass point par...
A survey will be given of isochronous systems, i. e. systems that oscillate with a fixed period (for...
Isochronous systems are not rare in dynamical systems. Three complex-valued nonlinear systems (quadr...
The classical r-matrix structure for the generic elliptic Ruijsenaars-Schneider model is presented. ...
Abstract. A new solvable many-body problem is identified. It is characterized by nonlinear Newtonian...
Two new solvable dynamical systems of goldfish type are identified, as well as their isochronous var...
This article is part of the special issue published in honour of Francesco Calogero on the occasion ...
We consider the (n \Gamma 1)-dimensional Lotka-Volterra system (arising in biological modelling of s...
Gli articoli su questa rivista (e molte altre) vengono ora identificati con un numero e con la indic...
We revisit an integrable (indeed, superintegrable and solvable) many-body model in-troduced almost t...
The isochronous variant is exhibited of the dynamical system corresponding to the Mth ordinary diffe...
Mechanisms are elucidated underlying the existence of dynamical systems whose generic solutions appr...
Integrable discretizations are introduced for the rational and hyperbolic spin Ruijsenaars-Schneider...
A dynamical system is called isochronous if it features in its phase space an open, fully-dimensiona...
An exactly integrable symplectic correspondence is derived which in a continuum limit leads to the e...
Abstract. A new class of solvable N-body problems is identified. They describe N unit-mass point par...
A survey will be given of isochronous systems, i. e. systems that oscillate with a fixed period (for...
Isochronous systems are not rare in dynamical systems. Three complex-valued nonlinear systems (quadr...
The classical r-matrix structure for the generic elliptic Ruijsenaars-Schneider model is presented. ...
Abstract. A new solvable many-body problem is identified. It is characterized by nonlinear Newtonian...
Two new solvable dynamical systems of goldfish type are identified, as well as their isochronous var...
This article is part of the special issue published in honour of Francesco Calogero on the occasion ...
We consider the (n \Gamma 1)-dimensional Lotka-Volterra system (arising in biological modelling of s...