This paper deals with fluid flow dynamics which may be Hamiltonian in nature and yet chaotic.Here we deal with sympletic invariance, canonical transformations and stability of such Hamiltonian flows. As a collection of points move along, it carries along and distorts its own neighbourhood. This in turn affects the stability of such flows
This dissertation explores two instances of C0 rigidity in symplectic geometry: First, we prove that...
In wave problems with a Hamiltonian structure and some symmetry property, the relative equilibria ar...
We demonstrate that instabilities in a hamiltonian system can occur via deformations that reduce the...
<p>This paper deals with fluid flow dynamics which may be Hamiltonian in nature and yet chaotic.Here...
The Hamiltonian viewpoint of fluid mechanical systems with few and infinite number of degrees of fre...
This paper tackles Hamiltonian chaos by means of elementary tools of Riemannian geometry. More preci...
The dynamics of realistic Hamiltonian systems has unusual microscopic features that are direct conse...
In the past hundred years investigators have learned the significance of complex behavior in determi...
Action, symplecticity, signature and complex instability are fundamental concepts in Hamiltonian dyn...
We propose a geometrical approach to the investigation of Hamiltonian systems on (Pseudo) Riemannian...
In this paper we introduce Hamiltonian dynamics, inspired by zero-sum games (best response and ficti...
This book introduces and explores modern developments in the well established field of Hamiltonian d...
The fundamental problem of mechanics is to study Hamiltonian systems that are small pertur-bations o...
We present a framework for the study of the local qualitative dynamics of equivariant Hamiltonian fl...
This thesis is devoted to the description of fluids and gases from a Hamiltonian point of view. The ...
This dissertation explores two instances of C0 rigidity in symplectic geometry: First, we prove that...
In wave problems with a Hamiltonian structure and some symmetry property, the relative equilibria ar...
We demonstrate that instabilities in a hamiltonian system can occur via deformations that reduce the...
<p>This paper deals with fluid flow dynamics which may be Hamiltonian in nature and yet chaotic.Here...
The Hamiltonian viewpoint of fluid mechanical systems with few and infinite number of degrees of fre...
This paper tackles Hamiltonian chaos by means of elementary tools of Riemannian geometry. More preci...
The dynamics of realistic Hamiltonian systems has unusual microscopic features that are direct conse...
In the past hundred years investigators have learned the significance of complex behavior in determi...
Action, symplecticity, signature and complex instability are fundamental concepts in Hamiltonian dyn...
We propose a geometrical approach to the investigation of Hamiltonian systems on (Pseudo) Riemannian...
In this paper we introduce Hamiltonian dynamics, inspired by zero-sum games (best response and ficti...
This book introduces and explores modern developments in the well established field of Hamiltonian d...
The fundamental problem of mechanics is to study Hamiltonian systems that are small pertur-bations o...
We present a framework for the study of the local qualitative dynamics of equivariant Hamiltonian fl...
This thesis is devoted to the description of fluids and gases from a Hamiltonian point of view. The ...
This dissertation explores two instances of C0 rigidity in symplectic geometry: First, we prove that...
In wave problems with a Hamiltonian structure and some symmetry property, the relative equilibria ar...
We demonstrate that instabilities in a hamiltonian system can occur via deformations that reduce the...
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