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Journal of Computational and Theoretical Transport Volume 44, 2015 - Issue 4-5
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Original Articles

Mathematical Analysis of Structured Bacterial Population with Aggregate Transition Rule (I)

Mohamed BoulanouarLMCM-RSA, Poitiers, FranceCorrespondence[email protected]
Pages 175-197 | Published online: 03 Aug 2015

REFERENCES

  • Boulanouar, M. (1995). Un equation de transport dans la Dynamique des Populations cellulaires. C.R.A.S. Tome 21 I:305–308.
  • Boulanouar, M. (2000). A transport equation in cell population dynamics. Diff Inte Equa 13:125–144.
  • Boulanouar, M. (2002). A mathematical study for Rotenberg's model. J Math Anal Appl 265:371–394.
  • Boulanouar, M. (2012). Transport equation for growing bacterial populations (I). Electron J Diff Equ 221:1–25.
  • Boulanouar, M. (2015). Mathematical analysis of structured bacterial population with aggregate transition rule (II). Journal of Computational and Theoretical Transport44(2):6993.
  • Clement, Ph., et al. (1987). One-Parameter Semigroups. Amsterdam, New York: North-Holland.
  • Engel, K., Nagel, R. (1999). One-Parameter Semigroups for Linear Evolution Equations. Graduate Texts in Mathematics. Vol. 44. New York, Berlin, Heidelberg: Springer-Verlag.
  • Rotenberg, M. (1983). Transport theory for growing cell populations. J Theor Biol 103:181–199.

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