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- W2023307356 abstract "The properties of periodic chemical wave trains in an applied electric field are analyzed for a two variable model. The model reduces to a free boundary problem in the limit where certain reactions are fast. The dispersion relation (frequency vs wave vector) was obtained and compared with the field-free case studied earlier. Electrochemical periodic wave trains were shown to emerge as a bifurcation at a fixed wave vector as the field strength decreases through a wavelength dependent critical value. As the field exceeds its critical value, periodic waves of a given wavelength are annihilated at finite amplitude. The results presented here differ significantly from the small amplitude bifurcation analysis whereby the wave amplitude passes through zero as the field exceeds its critical value. No finite amplitude extinction is observed." @default.
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- W2023307356 date "1990-01-15" @default.
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- W2023307356 title "The electric field response of periodic chemical wave trains in folded slow manifold systems" @default.
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- W2023307356 doi "https://doi.org/10.1063/1.458168" @default.
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