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From the 1 of 668 papers with an AI index.

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20022026
most citedQuantum ESPRESSO: a modular and open-source software project for quantum simulations of materials

29.3k citations

Showing 2010 · math.PRShow all

6 papers · 2 filters

math.PR2010★ 15 cited

Malliavin-Skorohod calculus and Paley-Wiener integral for covariance singular processes

Ida Kruk, Francesco Russo

We develop a stochastic analysis for a Gaussian process with singular covariance by an intrinsic procedure focusing on several examples such as covariance measure structure pro…

math.PR2010★ 1 cited

Smaller population size at the MRCA time for stationary branching processes

Yu-Ting Chen, Jean-François Delmas

We present an elementary model of random size varying population given by a stationary continuous state branching process. For this model we compute the joint distribution of: the…

math.PR2010★ 17 cited

Pruning Galton-Watson Trees and Tree-valued Markov Processes

Romain Abraham, Jean-Francois Delmas, Hui He

We present a new pruning procedure on discrete trees by adding marks on the nodes of trees. This procedure allows us to construct and study a tree-valued Markov process $\{{\cal G}…

math.PR2010

Convergence of a stochastic particle approximation for fractional scalar conservation laws

Benjamin Jourdain, Raphaël Roux

We give a probabilistic numerical method for solving a partial differential equation with fractional diffusion and nonlinear drift. The probabilistic interpretation of this equatio…

math.PR2010

Clark-Ocone type formula for non-semimartingales with finite quadratic variation

Cristina Di Girolami, Francesco Russo

We provide a suitable framework for the concept of finite quadratic variation for processes with values in a separable Banach space using the language of stochastic calculus vi…

math.PR2010

The Lent Particle Method, Application to Multiple Poisson Integrals

Nicolas Bouleau

We give a extensive account of a recent new way of applying the Dirichlet form theory to random Poisson measures. The main application is to obtain existence of density for thelaws…