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Results: 1-10 |
Results: 10

Authors: LANDIM C OLLA S YAU HT
Citation: C. Landim et al., CONVECTION-DIFFUSION EQUATION WITH SPACE-TIME ERGODIC RANDOM FLOW, Probability theory and related fields, 112(2), 1998, pp. 203-220

Authors: LANDIM C OLLA S VOLCHAN SB
Citation: C. Landim et al., DRIVEN TRACER PARTICLE IN ONE-DIMENSIONAL SYMMETRICAL SIMPLE EXCLUSION, Communications in Mathematical Physics, 192(2), 1998, pp. 287-307

Authors: BERTINI L LANDIM C OLLA S
Citation: L. Bertini et al., DERIVATION OF CAHN-HILLIARD EQUATIONS FROM GINZBURG-LANDAU MODELS, Journal of statistical physics, 88(1-2), 1997, pp. 365-381

Authors: LANDIM C OLLA S YAU HT
Citation: C. Landim et al., FIRST-ORDER CORRECTION FOR THE HYDRODYNAMIC LIMIT OF ASYMMETRIC SIMPLE EXCLUSION PROCESSES IN DIMENSION D-GREATER-THAN-OR-EQUAL-TO-3, Communications on pure and applied mathematics, 50(2), 1997, pp. 149-203

Authors: FRITZ J LIVERANI C OLLA S
Citation: J. Fritz et al., REVERSIBILITY IN INFINITE HAMILTONIAN-SYSTEMS WITH CONSERVATIVE NOISE, Communications in Mathematical Physics, 189(2), 1997, pp. 481-496

Authors: LIVERANI C OLLA S
Citation: C. Liverani et S. Olla, ERGODICITY IN INFINITE HAMILTONIAN-SYSTEMS WITH CONSERVATIVE NOISE, Probability theory and related fields, 106(3), 1996, pp. 401-445

Authors: LANDIM C OLLA S YAU HT
Citation: C. Landim et al., SOME PROPERTIES OF THE DIFFUSION-COEFFICIENT FOR ASYMMETRIC SIMPLE EXCLUSION PROCESSES, Annals of probability, 24(4), 1996, pp. 1779-1808

Authors: KIPNIS C LANDIM C OLLA S
Citation: C. Kipnis et al., MACROSCOPIC PROPERTIES OF A STATIONARY NONEQUILIBRIUM DISTRIBUTION FOR A NONGRADIENT INTERACTING PARTICLE SYSTEM, Annales de l'I.H.P. Probabilites et statistiques, 31(1), 1995, pp. 191-221

Authors: KIPNIS C LANDIM C OLLA S
Citation: C. Kipnis et al., HYDRODYNAMICAL LIMIT FOR A NONGRADIENT SYSTEM - THE GENERALIZED SYMMETRICAL EXCLUSION PROCESS, Communications on pure and applied mathematics, 47(11), 1994, pp. 1475-1545

Authors: OLLA S VARADHAN SRS YAU HT
Citation: S. Olla et al., HYDRODYNAMICAL LIMIT FOR A HAMILTONIAN SYSTEM WITH WEAK NOISE, Communications in Mathematical Physics, 155(3), 1993, pp. 523-560
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