activity
20072009
most citedStochastic Hamiltonian dynamical systems

4 citations · 13 across the 6 of their papers we have counts for

collaborators

6 papers

math.NA2009★ 3 cited

Antithetic variates in higher dimensions

Sebastian del Baño Rollin, Joan-Andreu Lázaro-Camí

We introduce the concept of multidimensional antithetic as the absolute minimum of the covariance defined on the orthogonal group by where is a stand…

hep-th2008★ 2 cited

Monopoles in arbitrary dimension

Pablo Díaz, Joan-Andreu Lázaro-Camí

A self-contained study of monopole configurations of pure Yang-Mills theories and a discussion of their charges is carried out in the language of principal bundles. A n-dimensional…

math.PR2008

The stochastic Hamilton-Jacobi equation

Joan-Andreu Lázaro-Camí, Juan-Pablo Ortega

We extend some aspects of the Hamilton-Jacobi theory to the category of stochastic Hamiltonian dynamical systems. More specifically, we show that the stochastic action satisfies th…

math.PR2008

Superposition rules and stochastic Lie-Scheffers systems

Joan-Andreu Lázaro-Camí, Juan-Pablo Ortega

This paper proves a version for stochastic differential equations of the Lie-Scheffers Theorem. This result characterizes the existence of nonlinear superposition rules for the gen…

math.PR2007★ 4 cited

Reduction, reconstruction, and skew-product decomposition of symmetric stochastic differential equations

Joan-Andreu Lázaro-Camí, Juan-Pablo Ortega

We present reduction and reconstruction procedures for the solutions of symmetric stochastic differential equations, similar to those available for ordinary differential equations.…

math.PR2007★ 4 cited

Stochastic Hamiltonian dynamical systems

Joan-Andreu Lázaro-Camí, Juan-Pablo Ortega

We use the global stochastic analysis tools introduced by P. A. Meyer and L. Schwartz to write down a stochastic generalization of the Hamilton equations on a Poisson manifold that…