Mathematical Analysis of a Model of Tumour - Tsamda, Hocine;Aissa, Naima
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We study the homogeneous Neumann initial-boundary value problem for the fully parabolic problem introduced by Anderson system in Mathematical modeling of dynamic adaptive of tumour angiogenesis, Journal of Theoretical Biology, 241 (2006), 564-589.According to Yagi's arguments in Abstract Parabolic Evolution equations, Springer Monographs in Mathematics, (2009), we reduce them to corresponding evolution equations and show the existence of time global solutions.

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Produktbeschreibung
We study the homogeneous Neumann initial-boundary value problem for the fully parabolic problem introduced by Anderson system in Mathematical modeling of dynamic adaptive of tumour angiogenesis, Journal of Theoretical Biology, 241 (2006), 564-589.According to Yagi's arguments in Abstract Parabolic Evolution equations, Springer Monographs in Mathematics, (2009), we reduce them to corresponding evolution equations and show the existence of time global solutions.
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Autorenporträt
Hocine Tsamda completed his doctoral dissertation was completed in 2019 under the supervision of Dr. Naima Aissa at the USTHB University. He is held professorial position at Algiers HSAS. His research interests include theory partial differential equation And its applications in the field of physics and biological.