Abstract: In this work the basic aspects of Lagrange spaces theory are considered and methods for kinetic equations on Lagrange and Hamilton manifolds obtaining are analyzed.Note: Research direction:Mathematical problems and theory of numerical method
This paper develops a variety of mathematical tools to model the dynamics of large systems of intera...
Statistical mechanics of non-local interactions is considered in the paper aiming at the investigati...
International audienceI present in this paper some tools in Symplectic and Poisson Geometry in view ...
Abstract: The basic properties of the Weyl geometry, which generalizes the space-time geom...
AbstractIn this paper, we show how to study the evolution of a complex system, given imprecise knowl...
In this survey we consider the development and the mathematical analysis of numerical methods for ki...
The methods developed by Prigogine and coworkers are used to establish a rigorous statistical mechan...
We provide an Information-Geometric formulation of Classical Mechanics on the Riemannian manifold of...
An introductory textbook exploring the subject of Lagrangian and Hamiltonian dynamics, with a relaxe...
I present in this paper some tools in symplectic and Poisson geometry in view of their applications ...
This paper deals with kinetic-type (Boltzmann) modelling and with the analysis of mathematical probl...
112 pagesMost physical systems are modelled by an ordinary or a partial differential equation, like ...
The dynamics of Lagrangian systems is formulated with a differential geometric approach and accordin...
In this paper, we review the construction of low-dimensional manifolds of reduced description for eq...
This chapter proposes a synthetized approach of Lagrange dynamic equations. It deals with the initia...
This paper develops a variety of mathematical tools to model the dynamics of large systems of intera...
Statistical mechanics of non-local interactions is considered in the paper aiming at the investigati...
International audienceI present in this paper some tools in Symplectic and Poisson Geometry in view ...
Abstract: The basic properties of the Weyl geometry, which generalizes the space-time geom...
AbstractIn this paper, we show how to study the evolution of a complex system, given imprecise knowl...
In this survey we consider the development and the mathematical analysis of numerical methods for ki...
The methods developed by Prigogine and coworkers are used to establish a rigorous statistical mechan...
We provide an Information-Geometric formulation of Classical Mechanics on the Riemannian manifold of...
An introductory textbook exploring the subject of Lagrangian and Hamiltonian dynamics, with a relaxe...
I present in this paper some tools in symplectic and Poisson geometry in view of their applications ...
This paper deals with kinetic-type (Boltzmann) modelling and with the analysis of mathematical probl...
112 pagesMost physical systems are modelled by an ordinary or a partial differential equation, like ...
The dynamics of Lagrangian systems is formulated with a differential geometric approach and accordin...
In this paper, we review the construction of low-dimensional manifolds of reduced description for eq...
This chapter proposes a synthetized approach of Lagrange dynamic equations. It deals with the initia...
This paper develops a variety of mathematical tools to model the dynamics of large systems of intera...
Statistical mechanics of non-local interactions is considered in the paper aiming at the investigati...
International audienceI present in this paper some tools in Symplectic and Poisson Geometry in view ...