Marc R. Roussel, Ph.D.
Affiliations: | Chemistry and Biochemistry | University of Lethbridge, Lethbridge, Alberta, Canada |
Area:
Mathematical biology, Mathematical chemistry, Nonlinear dynamics, Stochastic kineticsWebsite:
http://people.uleth.ca/~roussel/Google:
"Marc Roussel"Mean distance: 10.54 | S | N | B | C | P |
Parents
Sign in to add mentor| Simon J. Fraser | grad student | 1988-1994 | University of Toronto |
| Michael C. Mackey | post-doc | 1994-1995 | McGill (Neurotree) |
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Publications
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| Roussel MR. (2019) Heineken, Tsuchiya and Aris on the mathematical status of the pseudo-steady state hypothesis: A classic from volume 1 of Mathematical Biosciences. Mathematical Biosciences. 318: 108274 |
| Lloyd D, Murray DB, Aon MA, et al. (2018) Temporal metabolic partitioning of the yeast and protist cellular networks: the cell is a global scale-invariant (fractal or self-similar) multioscillator. Journal of Biomedical Optics. 24: 1-17 |
| Roussel CJ, Roussel MR. (2018) A mathematical model of the biochemical network underlying left-right asymmetry establishment in mammals. Bio Systems |
| Roussel MR. (2018) The Mackey-Glass models, 40 years later Biomath Communications. 5 |
| Ingalls B, Mincheva M, Roussel MR. (2017) Parametric Sensitivity Analysis of Oscillatory Delay Systems with an Application to Gene Regulation. Bulletin of Mathematical Biology |
| Okeke BE, Roussel MR. (2015) An invariant-manifold approach to lumping Mathematical Modelling of Natural Phenomena. 10: 149-167 |
| Mincheva M, Roussel MR. (2012) Turing-Hopf instability in biochemical reaction networks arising from pairs of subnetworks Mathematical Biosciences. 240: 1-11 |
| Roussel MR, Igamberdiev AU. (2011) Dynamics and mechanisms of oscillatory photosynthesis Biosystems. 103: 230-238 |
| Mincheva M, Roussel MR. (2007) Graph-theoretic methods for the analysis of chemical and biochemical networks. II. Oscillations in networks with delays Journal of Mathematical Biology. 55: 87-104 |
| Mincheva M, Roussel MR. (2007) Graph-theoretic methods for the analysis of chemical and biochemical networks. I. Multistability and oscillations in ordinary differential equation models Journal of Mathematical Biology. 55: 61-86 |