A numerical solution method for boundary value problems containing an undetermined parameter (Q1195113)
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scientific article; zbMATH DE number 69156
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A numerical solution method for boundary value problems containing an undetermined parameter |
scientific article; zbMATH DE number 69156 |
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A numerical solution method for boundary value problems containing an undetermined parameter (English)
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12 October 1992
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A two-point boundary value problem for the functional-differential equation \(c''=f(x,c(x),\) \(c'(0))\), \(a_ 1c'(0)+a_ 2c(0)+a_ 3=0\), \(b_ 1c'(1)+b_ 2c(1)+b_ 3=0\) is studied where \(a_ i\), \(b_ i\) are constants. This problem is studied by a method based on the Galerkin method. Applications to gas absorption with chemical reaction are given.
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Galerkin method
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gas absorption
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inverse problem
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diffusion-reaction systems
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unknown parameter
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boundary integral element
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functional- differential equation
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chemical reaction
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