A non-equilibrium phase transition in a dissipative forest model

Chaos, Solitons and Fractals

Volumn 41, Issue 5, 2009, Pages 2456-2462

  Messer, Joachim A ^a  

^a JUSTUS LIEBIG UNIVERSITY   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

DISSIPATIVE DYNAMICS; ENFORCED OSCILLATION; FOREST MODELING; LOTKA-VOLTERRA; NONEQUILIBRIUM PHASE TRANSITIONS; NUMERICAL SOLUTION; PREY-PREDATOR SYSTEMS; WALDSTERBEN;

MATHEMATICAL TECHNIQUES;

EID: 67649359891     PISSN: 09600779     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.chaos.2008.09.015     Document Type: Article

References (8)

1. cf., e.g.,. Hofbauer J., and Sigmund K. The theory of evolution and dynamical systems. Mathematical aspects of selection (1988), Cambridge University Press, Cambridge
2. or. Nicolis G., and Prigogine I. Self-organization in nonequilibrium systems. From dissipative structures to order through fluctuations (1977), John Wiley & Sons, New York [chapters 17, 18]
3. Messer J. Nonlinear quantum dynamical semigroups for open physical and biomolecular systems. In: Doebner H.D., Dobrev V.K., and Nattermann P. (Eds). Nonlinear, deformed and irreversible quantum systems (1995), World Scientific, Singapore, New Jersey, London, Hong Kong 230-234
4. Lindblad G. On the generators of quantum dynamical semigroups. Commun Math Phys 48 (1976) 119-130
5. see also. Gorini V., Frigerio A., Verri M., Kossakowski A., and Sudarshan E.C.G. Properties of quantum Markovian master equations. Rep Math Phys 13 (1978) 149-173
6. Alicki R., and Messer J. Nonlinear quantum dynamical semigroups for many-body open systems. J Stat Phys 32 (1983) 299-312
7. Messer J. Fokker-Planck dynamics of forest systems. Open Syst Inf Dyn 1 (1992) 197-205
8. A program from MathSoft Inc., 101 Main Street, Cambridge, Massachusetts 02142, USA. Available from: http://www.mathsoft.com.