Hysteresis, oscillations, and pattern formation in realistic immobilized enzyme systems.
Hysteresis, oscillations, and pattern formation in realistic biochemical systems governed by P.D.E.s are considered from both numerical and mathematical points of view. Analysis of multiple steady states in the case of hysteresis, and bifurcation theory in the cases of oscillations and pattern formation, account for the observed numerical results. The possibility to realize these systems experimentally is their main interest, thus bringing further arguments in favor of theories explaining basic biological phenomena by diffusion and reaction.
D001669:Biochemical Phenomena; D001671:Biochemistry; D055598:Chemical Phenomena; D002627:Chemistry, Physical; D004058:Diffusion; D004800:Enzymes, Immobilized / Q000494:pharmacology*; D008433:Mathematics; D008570:Memory, Short-Term; D008956:Models, Chemical; D009024:Morphogenesis; D010507:Periodicity; D013997:Time Factors; D014503:Urate Oxidase / Q000502:physiology
D004800:Enzymes, Immobilized; D014503:Urate Oxidase