The dynamics is characterized of the self-ignition in a reaction-diffusion system by employing the direct simulation of a PDE-based model, and a continuation approach. This approach permits to analyze and accurately describe a period-doubling cascade, and to consider the problem of the detn. of different routes to chaos. Multiplicity of dynamic steady states is obsd., with coexistence of torus doubling sequences and of period-adding bifurcation sequences.
Nonlinear dynamics of a self-igniting reaction-diffusion system / G., Continillo; V., Faraoni; Maffettone, PIER LUCA; Crescitelli, Silvestro. - In: CHEMICAL ENGINEERING SCIENCE. - ISSN 0009-2509. - STAMPA. - 55:(1999), pp. 303-309.
Nonlinear dynamics of a self-igniting reaction-diffusion system
MAFFETTONE, PIER LUCA;CRESCITELLI, SILVESTRO
1999
Abstract
The dynamics is characterized of the self-ignition in a reaction-diffusion system by employing the direct simulation of a PDE-based model, and a continuation approach. This approach permits to analyze and accurately describe a period-doubling cascade, and to consider the problem of the detn. of different routes to chaos. Multiplicity of dynamic steady states is obsd., with coexistence of torus doubling sequences and of period-adding bifurcation sequences.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
