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Padé extension of Bergman-series solutions to nonlinear boundary-value problems in heat conduction - MaRDI portal

Padé extension of Bergman-series solutions to nonlinear boundary-value problems in heat conduction (Q1071600)

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scientific article; zbMATH DE number 3940985
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Padé extension of Bergman-series solutions to nonlinear boundary-value problems in heat conduction
scientific article; zbMATH DE number 3940985

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    Padé extension of Bergman-series solutions to nonlinear boundary-value problems in heat conduction (English)
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    1986
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    Bergman-type series solutions involving iterated complementary error integrals are constructed for nonlinear boundary-value problems associated with heat conduction in a region bounded internally by a cylindrical or spherical surface. In particular, a small-time solution is developed when the nonlinear boundary condition is of the Stefan- Boltzmann type. This solution is extended via Padé approximants.
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    Bergman-type series solutions
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    iterated complementary error integrals
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    nonlinear boundary-value problems
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    heat conduction
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    region bounded internally by a cylindrical or spherical surface
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    small-time solution
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    nonlinear boundary condition
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    Stefan-Boltzmann type
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