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Dynamics and Stability of Systems Volume 14, 1999 - Issue 3
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Original Articles

Forced convective structures in a differential-flow reactor

Razvan A. Satnoianu
,
John H. Merkin
&
Stephen K. Scott
Pages 275-298 | Published online: 01 Jul 2010

Citations (11)

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Read on this site (1)

John Merkin, Razvan Satnoianu & Stephen Scott. (2000) The development of spatial structure in an ionic chemical system induced by applied electric fields. Dynamics and Stability of Systems 15:3, pages 209-230.
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Articles from other publishers (10)

Juncheng Wei & Matthias Winter. (2011) Flow-distributed spikes for Schnakenberg kinetics. Journal of Mathematical Biology 64:1-2, pages 211-254.
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Yanbin Tang & Jianli Wang. (2009) Bifurcation analysis on a reactor model with combination of quadratic and cubic steps. Journal of Mathematical Chemistry 46:4, pages 1394-1408.
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E. H. Flach, S. Schnell & J. Norbury. (2007) Limit cycles in the presence of convection: A traveling wave analysis. Physical Review E 76:3.
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David G. Míguez, Razvan A. Satnoianu & Alberto P. Muñuzuri. (2006) Experimental steady pattern formation in reaction-diffusion-advection systems. Physical Review E 73:2.
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J. VALENCIANO & M. A. J. CHAPLAIN. (2011) COMPUTING HIGHLY ACCURATE SOLUTIONS OF A TUMOUR ANGIOGENESIS MODEL. Mathematical Models and Methods in Applied Sciences 13:05, pages 747-766.
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Razvan A Satnoianu & Michael Menzinger. (2002) A general mechanism for “inexact” phase differences in reaction–diffusion–advection systems. Physics Letters A 304:5-6, pages 149-156.
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Mads Kærn and & Michael Menzinger. (2002) Experiments on Flow-Distributed Oscillations in the Belousov−Zhabotinsky Reaction. The Journal of Physical Chemistry A 106:19, pages 4897-4903.
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Razvan A Satnoianu, Philip K Maini & Michael Menzinger. (2001) Parameter space analysis, pattern sensitivity and model comparison for Turing and stationary flow-distributed waves (FDS). Physica D: Nonlinear Phenomena 160:1-2, pages 79-102.
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Razvan A. Satnoianu & Michael Menzinger. (2000) Non-Turing stationary patterns in flow-distributed oscillators with general diffusion and flow rates. Physical Review E 62:1, pages 113-119.
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D. Šnita, P. Hasal & J.H. Merkin. (2000) Electric field induced propagating structures in a model of spatio-temporal signalling. Physica D: Nonlinear Phenomena 141:1-2, pages 155-169.
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