Liesegang patterns: Complex formation of precipitate in an electric field

Lagzi, István

doi:10.1007/bf02704882

Cited by 2 publications

(2 citation statements)

References 27 publications

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“…Finally, the precipitation−redissolution scenario via complex formation was simulated by various reaction−diffusion models. 28,29 The present study consolidated the belief that such diffusion− precipitation−redissolution Liesegang systems exhibit deterministic chaos in the dynamical oscillations of the number of bands.…”

Section: Resultssupporting

confidence: 79%

“…Aperiodicity in the distribution of Liesegang bands was conjectured and demonstrated in a two-precipitate system using the competitive particle growth (CPG) model. Finally, the precipitation–redissolution scenario via complex formation was simulated by various reaction–diffusion models. , The present study consolidated the belief that such diffusion–precipitation–redissolution Liesegang systems exhibit deterministic chaos in the dynamical oscillations of the number of bands.…”

Section: Resultssupporting

confidence: 74%

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Revisited Chaos in a Diffusion–Precipitation–Redissolution Liesegang System

2018

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Co(OH) Liesegang periodic precipitation systems exhibit oscillations in the number of bands due to band redissolution in high NHOH concentration. We revisit the problem previously considered (Nasreddine and Sultan, J. Phys. Chem. A 1999, 103, 2934-2940) by rigorously refining the experiments and the Chaos analysis. Chaos is established in this diffusion-precipitation-redissolution system, as is evident from the refined outputs of the Chaos analysis tools. A brief account of possible applications of Chaos in Liesegang systems is presented.

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Section: Resultssupporting

confidence: 79%

Section: Resultssupporting

confidence: 74%

Revisited Chaos in a Diffusion–Precipitation–Redissolution Liesegang System

2018

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Numerical modeling of Liesegang structures formation process under an electric field influence

Kireev

Shalabayeva

Jaichibekov

et al. 2019

J. Phys.: Conf. Ser.

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In the present paper the formation of Liesegang structures, i.e. the process of periodic deposition with the mutual diffusion of two reacting chemicals in the presence of an external constant electric field, is studied using numerical modeling. The mathematical model of the process consists of three differential equations of diffusion-reaction for the concentrations of the initial components and the resulting precipitate. The kinetics of sedimentation is described in accordance with the Ostwald’s supersaturation theory. The equations of the mathematical model in one-dimensional and two-dimensional statements were solved numerically using the control volume method using computer code written by the authors in the C ++ language. As a result of numerical simulation in the absence of an electric field, periodic structures were obtained formed of the precipitate, which qualitatively corresponds to the patterns observed in the experiments. It is shown that numerically obtained Liesegang rings satisfy the well-known laws: the ratio of the distances to neighbouring rings remains constant and there is a power dependence between the distances to the rings and the time of their formation. The influence of the ratio of the concentration of the starting substances and the electric field strength on the nature of the structures formed is investigated. It also has been shown that an increase in the electric field strength leads to an increase in the number of structures formed.

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Liesegang patterns: Complex formation of precipitate in an electric field

Cited by 2 publications

References 27 publications

Revisited Chaos in a Diffusion–Precipitation–Redissolution Liesegang System

Revisited Chaos in a Diffusion–Precipitation–Redissolution Liesegang System

Numerical modeling of Liesegang structures formation process under an electric field influence

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