Two Dimensional Navier Stokes Flow with Measures as Initial Vorticity Y Giga, T Miyakawa, H Osada | 254 | 1986 |
Dirichlet form approach to infinite-dimensional Wiener processes with singular interactions H Osada Communications in mathematical physics 176, 117-131, 1996 | 140 | 1996 |
Propagation of chaos for the two dimensional Navier-Stokes equation. H Osada Proceeding of Taniguchi symposium "Probabilitistic methods in mathematical …, 1987 | 110 | 1987 |
Homogenization of diffusion processes with random stationary coefficients H Osada Probability Theory and Mathematical Statistics: Proceedings of the Fourth …, 2006 | 109 | 2006 |
Interacting Brownian motions in infinite dimensions with logarithmic interaction potentials H Osada | 106 | 2013 |
Diffusion processes with generators of generalized divergence form H Osada Journal of Mathematics of Kyoto University 27 (4), 597-619, 1987 | 101 | 1987 |
Infinite-dimensional stochastic differential equations related to random matrices H Osada Probability Theory and Related Fields 153 (3), 471-509, 2012 | 78 | 2012 |
Gibbs measures relative to Brownian motion H Osada, H Spohn Annals of probability, 1183-1207, 1999 | 53 | 1999 |
Interacting Brownian motions in infinite dimensions with logarithmic interaction potentials II: Airy random point field H Osada Stochastic Processes and their applications 123 (3), 813-838, 2013 | 52 | 2013 |
Absolute continuity and singularity of Palm measures of the Ginibre point process H Osada, T Shirai Probability Theory and Related Fields 165, 725-770, 2016 | 46 | 2016 |
A stochastic differential equation arising from the vortex problem H Osada | 45 | 1985 |
Tagged particle processes and their non-explosion criteria H Osada Journal of the Mathematical Society of Japan 62 (3), 867-894, 2010 | 43 | 2010 |
Positivity of the self-diffusion matrix of interacting Brownian particles with hard core H Osada Probability theory and related fields 112, 53-90, 1998 | 43 | 1998 |
An invariance principle for non-symmetric Markov processes and reflecting diffusions in random domains H Osada, T Saitoh Probability theory and related fields 101, 45-63, 1995 | 40 | 1995 |
Discrete approximations of determinantal point processes on continuous spaces: tree representations and tail triviality H Osada, S Osada Journal of Statistical Physics 170, 421-435, 2018 | 38 | 2018 |
Isoperimetric constants and estimates of heat kernels of pre Sierpinski carpets H Osada Probability theory and related fields 86, 469-490, 1990 | 37 | 1990 |
Propagation of chaos for the Burgers equation H Osada, S Kotani Journal of the Mathematical Society of Japan 37 (2), 275-294, 1985 | 35 | 1985 |
Non-collision and collision properties of Dyson’s model in infinite dimension and other stochastic dynamics whose equilibrium states are determinantal random point fields H Osada Stochastic Analysis on Large Scale Interacting Systems, eds. T. Funaki and H …, 2004 | 33 | 2004 |
Infinite-dimensional stochastic differential equations related to Bessel random point fields R Honda, H Osada Stochastic Processes and their Applications 125 (10), 3801-3822, 2015 | 31 | 2015 |
Strong Markov property of determinantal processes with extended kernels H Osada, H Tanemura Stochastic Processes and their Applications 126 (1), 186-208, 2016 | 29 | 2016 |