Heat flow in an exactly solvable model

@article{citeulike:2783382, abstract = {A chain of one-dimensional oscillators is considered. They are mechanically uncoupled and interact via a stochastic process which redistributes the energy between nearest neighbors. The total energy is kept constant except for the interactions of the extremal oscillators with reservoirs at different temperatures. The stationary measures are obtained when the chain is finite; the thermodynamic limit is then considered, approach to the Gibbs distribution is proven, and a linear temperature profile is obtained.}, author = {Kipnis, C. and Marchioro, C. and Presutti, E. }, citeulike-article-id = {2783382}, doi = {http://dx.doi.org/10.1007/BF01011740}, journal = {Journal of Statistical Physics}, keywords = {correlations, lattice-gas, long-range}, month = {January}, number = {1}, pages = {65--74}, posted-at = {2008-05-10 22:33:10}, priority = {2}, title = {Heat flow in an exactly solvable model}, url = {http://dx.doi.org/10.1007/BF01011740}, volume = {27}, year = {1982} }

TY - JOUR ID - citeulike:2783382 L3 - citeulike-article-id:2783382 TI - Heat flow in an exactly solvable model JF - Journal of Statistical Physics VL - 27 IS - 1 SP - 65 EP - 74 N2 - A chain of one-dimensional oscillators is considered. They are mechanically uncoupled and interact via a stochastic process which redistributes the energy between nearest neighbors. The total energy is kept constant except for the interactions of the extremal oscillators with reservoirs at different temperatures. The stationary measures are obtained when the chain is finite; the thermodynamic limit is then considered, approach to the Gibbs distribution is proven, and a linear temperature profile is obtained. KW - correlations KW - lattice-gas KW - long-range AU - Kipnis, C AU - Marchioro, C AU - Presutti, E PY - 1982/01/01/ UR - http://dx.doi.org/10.1007/BF01011740 ER -