Hydrodynamic equation for a deposition model
Toth, Balint ; Werner, Wendelin
HAL, hal-00023280 / Harvested from HAL
Text on HAL
We show that the two-component system of hyperbolic conservation laws $\partial_t \rho + \partial_x (\rho u) =0 = \partial_t u + \partial_x \rho$ appears naturally in the formally computed hydrodynamic limit of some randomly growing interface models, and we study some properties of this system. We show that the two-component system of hyperbolic conservation laws $\partial_t \rho + \partial_x (\rho u) =0 = \partial_t u + \partial_x \rho$ appears naturally in the formally computed hydrodynamic limit of some randomly growing interface models, and we study some properties of this system.
Publié le : 2000-07-05
Classification:  [MATH.MATH-PR]Mathematics [math]/Probability [math.PR],  [MATH.MATH-AP]Mathematics [math]/Analysis of PDEs [math.AP],  [MATH.MATH-MP]Mathematics [math]/Mathematical Physics [math-ph],  [PHYS.MPHY]Physics [physics]/Mathematical Physics [math-ph] 
@article{hal-00023280,
     author = {Toth, Balint and Werner, Wendelin},
     title = {Hydrodynamic equation for a deposition model},
     journal = {HAL},
     volume = {2000},
     number = {0},
     year = {2000},
     language = {en},
     url = {http://dml.mathdoc.fr/item/hal-00023280}
}

Toth, Balint; Werner, Wendelin. Hydrodynamic equation for a deposition model. HAL, Tome 2000 (2000) no. 0, . http://gdmltest.u-ga.fr/item/hal-00023280/