Invariant measures for Burgers equation with stochastic forcing.
E, Weinan; Khanin, K.; Mazel, A.; Sinai, Ya.
Annals of Mathematics. Second Series (2000)
- Volume: 151, Issue: 3, page 877-960
- ISSN: 0003-486X
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topE, Weinan, et al. "Invariant measures for Burgers equation with stochastic forcing.." Annals of Mathematics. Second Series 151.3 (2000): 877-960. <http://eudml.org/doc/121360>.
@article{E2000,
author = {E, Weinan, Khanin, K., Mazel, A., Sinai, Ya.},
journal = {Annals of Mathematics. Second Series},
keywords = {Burgers equation; random forcing function; Wiener processes; probability space; existence; uniqueness; invariant measure; Markov process},
language = {eng},
number = {3},
pages = {877-960},
publisher = {Princeton University, Mathematics Department, Princeton, NJ; Mathematical Sciences Publishers, Berkeley},
title = {Invariant measures for Burgers equation with stochastic forcing.},
url = {http://eudml.org/doc/121360},
volume = {151},
year = {2000},
}
TY - JOUR
AU - E, Weinan
AU - Khanin, K.
AU - Mazel, A.
AU - Sinai, Ya.
TI - Invariant measures for Burgers equation with stochastic forcing.
JO - Annals of Mathematics. Second Series
PY - 2000
PB - Princeton University, Mathematics Department, Princeton, NJ; Mathematical Sciences Publishers, Berkeley
VL - 151
IS - 3
SP - 877
EP - 960
LA - eng
KW - Burgers equation; random forcing function; Wiener processes; probability space; existence; uniqueness; invariant measure; Markov process
UR - http://eudml.org/doc/121360
ER -
Citations in EuDML Documents
top- Alexandre Boritchev, Turbulence de Burgers en 1D : un cas modèle pour la théorie de Kolmogorov
- Boritchev, Alexandre, Exponential convergence to the stationary measure and hyperbolicity of the minimisers for random Lagrangian Systems
- Mathieu Gourcy, Large deviation principle of occupation measure for stochastic Burgers equation
- Jonathan Mattingly, On recent progress for the stochastic Navier Stokes equations
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