Solutions to a degenerate system of parabolic equations from marine biology
In: Journal of mathematical biology, Jg. 3 (1976-11-25), Heft 3-4
Online
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Zugriff:
A system of parabolic and ordinary differential equations ut = a2 uxx + F(u,v,w), vt = a2 vxx + G(u,v,w), wx = -k(u) w is studied which has been proposed by Radach and Maier-Reimer for the dynamics of phytoplankton and nutrient in dependence of light intensity. It is shown that there is a unique solution to this system satisfying given initial and boundary conditions. The solution depends continuously on the data. For specific nonlinearities F, G, and k bounds for the solutions are given.
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Solutions to a degenerate system of parabolic equations from marine biology
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Autor/in / Beteiligte Person: | Wörz-Busekros, Angelika |
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Zeitschrift: | Journal of mathematical biology, Jg. 3 (1976-11-25), Heft 3-4 |
Veröffentlichung: | 1976 |
Medientyp: | unknown |
ISSN: | 0303-6812 (print) |
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