The Eulerian formalism versus the Lagrangian one is investigated within the framework of the variational principles in stochastic mechanics. Some suitable constraints are introduced in order to obtain rotational solutions to Nelson's equations. An enlarged Eulerian variational principle is proposed in order to cover the dissipative case described by general rotational equations
In this work, the stochastic version of the variational principle is established, important for stoc...
Part I of this paper introduced the notion of implicit Lagrangian systems and their geometric struct...
AbstractMotivated from Arnold's variational characterization of the Euler equation in terms of geode...
The Eulerian formalism versus the Lagrangian one is investigated within the framework of the variati...
The Eulerian formalism versus the Lagrangian one is investigated within the framework of the variati...
The Lagrangian variational principle with the classical action leads, in stochastic mechanics, to Ma...
AbstractA theory of stochastic calculus of variations is presented which generalizes the ordinary ca...
A variational Lagrangian formulation for stochastic processes and for the evolution equa- tions of ...
Causal variational principles, which are the analytic core of the physical theory of causal fermion ...
SIGLECopy held by FIZ Karlsruhe; available from UB/TIB Hannover / FIZ - Fachinformationszzentrum Kar...
112 pagesMost physical systems are modelled by an ordinary or a partial differential equation, like ...
This paper presents a continuous and discrete Lagrangian theory for stochastic Hamiltonian systems o...
4 pagesThe stochastic embedding procedure associates a stochastic Euler-Lagrange equation (SEL) to t...
An Introduction to Lagrangian Mechanics begins with a proper historical perspective on the Lagrangia...
Abstract. We present approaches for the study of fluid-structure interactions subject to thermal flu...
In this work, the stochastic version of the variational principle is established, important for stoc...
Part I of this paper introduced the notion of implicit Lagrangian systems and their geometric struct...
AbstractMotivated from Arnold's variational characterization of the Euler equation in terms of geode...
The Eulerian formalism versus the Lagrangian one is investigated within the framework of the variati...
The Eulerian formalism versus the Lagrangian one is investigated within the framework of the variati...
The Lagrangian variational principle with the classical action leads, in stochastic mechanics, to Ma...
AbstractA theory of stochastic calculus of variations is presented which generalizes the ordinary ca...
A variational Lagrangian formulation for stochastic processes and for the evolution equa- tions of ...
Causal variational principles, which are the analytic core of the physical theory of causal fermion ...
SIGLECopy held by FIZ Karlsruhe; available from UB/TIB Hannover / FIZ - Fachinformationszzentrum Kar...
112 pagesMost physical systems are modelled by an ordinary or a partial differential equation, like ...
This paper presents a continuous and discrete Lagrangian theory for stochastic Hamiltonian systems o...
4 pagesThe stochastic embedding procedure associates a stochastic Euler-Lagrange equation (SEL) to t...
An Introduction to Lagrangian Mechanics begins with a proper historical perspective on the Lagrangia...
Abstract. We present approaches for the study of fluid-structure interactions subject to thermal flu...
In this work, the stochastic version of the variational principle is established, important for stoc...
Part I of this paper introduced the notion of implicit Lagrangian systems and their geometric struct...
AbstractMotivated from Arnold's variational characterization of the Euler equation in terms of geode...