A Fourier method for three-dimensional partial differential equations in periodic geometry. Application: HELIAC (Q1058832)
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scientific article; zbMATH DE number 3901962
| Language | Label | Description | Also known as |
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| English | A Fourier method for three-dimensional partial differential equations in periodic geometry. Application: HELIAC |
scientific article; zbMATH DE number 3901962 |
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A Fourier method for three-dimensional partial differential equations in periodic geometry. Application: HELIAC (English)
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1984
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A hybrid method is discussed for a three-dimensional elliptic equation based on Fourier-expansion and on finite difference schemes. The solution is periodic in two of the angular variables. Numerical results are given for an asymmetric torus used in magnetic fusion energy research (HELIAC).
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hybrid method
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Fourier-expansion
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Numerical results
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asymmetric torus
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magnetic fusion energy research
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HELIAC
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