Partial Differential Equations of Parabolic Type
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| Produkt | Varenr. | Pris | Handling |
|---|---|---|---|
| Partial Differential Equations of Parabolic Type | 9780486466255 | 214,95 kr | Til butik |
| Partial Differential Equations of Parabolic Type | 9780486466255 | 219,95 kr | Til butik |
Produktdetaljer
Partial Differential Equations of Parabolic Type
214,95 kr
Til butik- Varenr.:
- 9780486466255
This accessible and self-contained treatment provides even readers previously unacquainted with parabolic and elliptic equations with sufficient background to understand research literature. Author Avner Friedman -- Director of the Mathematical Biosciences Institute at The Ohio State University -- offers a systematic and thorough approach that begins with the main facts of the general theory of second order linear parabolic equations. Subsequent chapters explore asymptotic behavior of solutions, semi-linear equations and free boundary problems, and the extension of results concerning fundamental solutions and the Cauchy problem to systems of parabolic equations. The final chapter concerns questions of existence and uniqueness for the first boundary value problem and the differentiability of solutions, in terms of both elliptic and parabolic equations. The text concludes with an appendix on nonlinear equations and bibliographies of related works.
Læs mere hos Saxo DKPartial Differential Equations of Parabolic Type
219,95 kr
Til butik- Varenr.:
- 9780486466255
This accessible and self-contained treatment provides even readers previously unacquainted with parabolic and elliptic equations with sufficient background to understand research literature. Author Avner Friedman -- Director of the Mathematical Biosciences Institute at The Ohio State University -- offers a systematic and thorough approach that begins with the main facts of the general theory of second order linear parabolic equations. Subsequent chapters explore asymptotic behavior of solutions, semi-linear equations and free boundary problems, and the extension of results concerning fundamental solutions and the Cauchy problem to systems of parabolic equations. The final chapter concerns questions of existence and uniqueness for the first boundary value problem and the differentiability of solutions, in terms of both elliptic and parabolic equations. The text concludes with an appendix on nonlinear equations and bibliographies of related works.
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