2013
DOI: 10.1039/c2cp42890c
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Mechanistic aspects of the linear stabilization of non-stationary electrochemical oscillations

Abstract: The problem of non-stationarity in experimentally recorded time-series is common in many (electro)chemical systems. Underlying this non-stationarity is the slow drift in some uncontrollable parameter, and it occurs in spite of the fact that all controllable parameters are kept constant. Particularly for electrochemical systems, some of us have recently suggested [J. Phys. Chem. C, 144, (2010), 22262-22268] an empirical method to stabilize experimental time-series. The method was exemplified for the electro-oxi… Show more

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Cited by 41 publications
(61 citation statements)
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References 51 publications
(87 reference statements)
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“…This behavior is commonly observed in experiments, where the spontaneous drift acts similarly to the deliberate increase of the applied current and drives the system out of the oscillatory window. 1,8,12 This is readily understood as an increase of the local current because the total applied current has to be provided by a smaller area. 8 The dynamics under galvanostatic control becomes clearer from the 1-parameter continuation calculations in Figure 4 where the stationary electrode potential is displayed as a function of the applied current.…”
Section: Resultsmentioning
confidence: 99%
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“…This behavior is commonly observed in experiments, where the spontaneous drift acts similarly to the deliberate increase of the applied current and drives the system out of the oscillatory window. 1,8,12 This is readily understood as an increase of the local current because the total applied current has to be provided by a smaller area. 8 The dynamics under galvanostatic control becomes clearer from the 1-parameter continuation calculations in Figure 4 where the stationary electrode potential is displayed as a function of the applied current.…”
Section: Resultsmentioning
confidence: 99%
“…This is a situation realized in experiments, where the system's evolution can be mapped at small time-windows for few oscillatory cycles as the system slowly evolves. 12 The use of the timeindependent parameter β allows the study of strictly invariant time-series under different conditions, as intermediate states between green and red curves in Figure 2(b). Figure 3 shows the 2-parameter bifurcation diagrams calculated for the system under galvanostatic control with the total current I and time respectively β as parameters.…”
Section: Resultsmentioning
confidence: 99%
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