Titlebook: Chemical Waves and Patterns; Raymond Kapral,Kenneth Showalter Book 1995 Springer Science+Business Media Dordrecht 1995 Diffusion.bifurcati

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The Differential Flow Instabilitiestions [1]. The driving force of these instabilities are the spatial gradients of the flow velocity field: when spatially separated elements are in relative motion, they exert destabilizing mechanical, electrical or electromagnetic forces on each other. The hydrodynamic system may be just a single sp

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Wave Propagation and Wave Pattern Formation in Nonuniform Reaction-Diffusion Systemsg the past 25 years since the introduction of homogeneous, isothermal, excitable chemical media [1–6]. While the most basic properties of chemical waves have been studied in spatially uniform systems, the wave propagation in nonuniform ones is also of considerable interest, because natural reaction-

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Pattern Formation on Catalytic Surfacesthe review articles [1–12] and references therein). Thus multistability, oscillatory behavior and chaos have been found on all levels, from whole reactors over individual pellets to single crystal surfaces [10]. Widely different catalysts, reactions and reactor designs were used [4, 10]. With techni

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