Automatic simulation of electrochemical transients by the adaptive Huber method for Volterra integral equations involving kernel terms \(\exp[ -\alpha (t - \tau )]\text{erex} \{[\beta (t - \tau )]^{1/2}\}\) and \(\exp[ - \alpha (t - \tau )]\text{daw} \{[\beta (t - \tau )]^{1/2}\}\) (Q592069)
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scientific article; zbMATH DE number 6046206
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Automatic simulation of electrochemical transients by the adaptive Huber method for Volterra integral equations involving kernel terms \(\exp[ -\alpha (t - \tau )]\text{erex} \{[\beta (t - \tau )]^{1/2}\}\) and \(\exp[ - \alpha (t - \tau )]\text{daw} \{[\beta (t - \tau )]^{1/2}\}\) |
scientific article; zbMATH DE number 6046206 |
Statements
Automatic simulation of electrochemical transients by the adaptive Huber method for Volterra integral equations involving kernel terms \(\exp[ -\alpha (t - \tau )]\text{erex} \{[\beta (t - \tau )]^{1/2}\}\) and \(\exp[ - \alpha (t - \tau )]\text{daw} \{[\beta (t - \tau )]^{1/2}\}\) (English)
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13 June 2012
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computational electrochemistry
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laboratory automation
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voltammetry
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digital simulation
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Volterra integral equations
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weakly singular kernels
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numerical example
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adaptive Huber method
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0.80169517
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0.7846751
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0.7812579
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0.7804754
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0.7772397
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0.77388597
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