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[13] Mackey MC, Santillán M, Yildirim N. Modeling operon dynamics: the trypto-
phan and lactose operons as paradigms. C R Biol 2004;327:211-224.
[14] Cohn M, Horibata K. Inhibition by glucose of the induced synthesis of the
β
-galactosidase-enzyme system of Escherichia coli : Analysis of maintenance.
J Bacteriol 1959;78:613-623.
[15] Yildirim N, Kazanci C. Deterministic and stochastic simulation and analysis of
biochemical reaction networks the lactose operon example. Methods Enzymol
2011;487:371-395.
[16] Hinkelmann F, Laubenbacher R. Boolean Models of Bistable Biological Sys-
tems. Discrete and Continuous Dynamical Systems 2011;4:1443-1456.
[17] Wong P, Gladney S, Keasling JD. Mathematical model of the lac operon: Inducer
exclusion, catabolite repression, and diauxic growth on glucose and lactose.
Biotechnol Prog 1997;13:132-143.
[18] Vastani H, Jarrah A, Laubenbacher. Visualization of Dynamics for Biological
Networks. http://dvd.vbi.vt.edu/dvd.pdf.
[19] Jacob F, Perrin D, Sanchez C, Monod J. L'Operon: groupe de gène à expression
par un operatour. C. R. Seances Acad Sci 1960;250:1727-1729.
[20] Jacob F, Monod J. Genetic regulatory mechanisms in the synthesis of proteins.
J Mol Biol 1961;3:318-356.
[21] Goodwin B. Oscillatory behaviour in enzymatic control process. Adv Enz Regul
1965;3:425-438.
[22] Kauffman S. Metabolic stability and epigenetics in randomly constructed gene
nets. J Theor Biol 1969;22:437-467.
[23] Veliz-CubaA, Stigler B. Booleanmodels can explain bistability in the lac operon.
J Comput Biol 2011;18:783-794.
[24] Santillán M, Mackey M. Quantitative approaches to the study of bistability in
the lac operon of Escherichia coli . J R Soc Interface 2008;5:S29-S39.
[25] Laurent M, Kellershohn N. Multistability: a major means of differentiation and
evolution in biological systems. Trends Biochem Sci 1999;24:418-422.
[26] Koshland D. E., Goldbeter A., Stock JB. Amplification and adaptation in regu-
latory and sensory systems. Science (New York, N.Y.) 1982;217:220-225.
[27] Ferrell JE. Self-perpetuating states in signal transduction: positive feedback,
double-negative feedback and bistability. Curr Opin Cell Biol 2002;14:140-148.
[28] Ferrell JE. Tripping the switch fantastic: howa protein kinase cascade can convert
graded inputs into switch-like outputs. Trends Biochem Sci 1996;21:460-466.
[29] Ferrell JE. Building a cellular switch: more lessons from a good egg. Bioessays
1999;21: 866-870.
[30] Hinkelmann F, Brandon M, Guang B, et al. ADAM: Analysis of discrete
models of biological systems using computer algebra. BMC Bioinformatics
2011;12:437-467.
[31] Veliz-Cuba A. Reduction of Boolean network models. J Theor Biol 2011;289:
167-172.
 
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