%0 Journal Article %1 oelschlager1989drd %A Oelschläger, K. %D 1989 %I Springer %J Probability Theory and Related Fields %K measure_valued_process reaction-diffusion %N 4 %P 565--586 %T On the derivation of reaction-diffusion equations as limit dynamics of systems of moderately interacting stochastic processes %U http://www.springerlink.com/index/T4W567H77NN07N0M.pdf %V 82 %X We consider systems of ldquomoderatelyrdquo interacting particles, which are divided into a finite number of different subpopulations, and show that in the limit as the population size tends to infinity the empirical processes of the subpopulations converge to the solution of a system of reaction-diffusion equations.

@article{oelschlager1989drd, abstract = {We consider systems of ldquomoderatelyrdquo interacting particles, which are divided into a finite number of different subpopulations, and show that in the limit as the population size tends to infinity the empirical processes of the subpopulations converge to the solution of a system of reaction-diffusion equations. }, added-at = {2009-02-25T05:42:25.000+0100}, author = {Oelschl{\"a}ger, K.}, biburl = {https://www.bibsonomy.org/bibtex/2924d959880297f1eec4c96ec9d6c39b8/peter.ralph}, interhash = {74235d9641d8d1aa2cd36974859c1557}, intrahash = {924d959880297f1eec4c96ec9d6c39b8}, journal = {Probability Theory and Related Fields}, keywords = {measure_valued_process reaction-diffusion}, number = 4, pages = {565--586}, publisher = {Springer}, timestamp = {2010-10-04T23:23:52.000+0200}, title = {{On the derivation of reaction-diffusion equations as limit dynamics of systems of moderately interacting stochastic processes}}, url = {http://www.springerlink.com/index/T4W567H77NN07N0M.pdf}, volume = 82, year = 1989 }