Literature DB >> 1009948

A complex control circuit. Regulation of immunity in temperate bacteriophages.

R Thomas, A M Gathoye, L Lambert.   

Abstract

Temperate bacteriophages can display in a stable way two essentially different behaviours. In the immune state, a gene (cI) produces a repressor which prevents expression of all the other viral genes; in the non-immune state the typically viral functions are expressed. The choice between the two pathways and the establishment of one of them have much in common with cell determination and differentiation. This choice depends on a complex control system, in fact one of the most intricate nets of regulation known in some detail. Our paper provides a formal description and partial analysis of this regulatory net. It is shown that even for relatively simple known models, this kind of analysis uncovers predictions which had previously remained hidden. Some of these predictions were checked experimentally. The experimental part chiefly deals with the efficiency of lysogenization by thermoinducible lambda phage carrying mutations in one or more of the regulatory genes, N, cro and cII. Although N- mutations are widely known for preventing efficient integration, and both N- and cII mutations for preventing efficient establishment of immunity, it is shown that, as predicted by a simple model, both N- and cII- phage efficiently lysogenize at low temperature if they are in addition cro-. In contrast with lambda N- cro+, lambda N- cro- is not propagated as a plasmid at low temperature, precisely because it establishes immunity too efficiently. Genetic control circuits are described in terms of sets of logic equations, which relate the state of expression of genes or of chemical reactions (functions) to input (genetic and environmental) variables and to the presence of gene and reaction products (internal, or memorization varibles). From the set of equations, one derives a matrix which shows the stable stationary states (if any) of the system, and from which one can derive the pathways (temporal sequences of states) consistent with the model. This kind of analysis is complementary to the more widely used analysis based on differential equations; it allows one to analyze in less detail more complex systems. The language might be used as well, mutatis mutandis, in fields very different from genetics. The last part of the discussion deals with the role of positive feedback loops in our specific problem (establishment and maintenance of immunity in temperate bacteriophages) and in developmental genetics in general. As a generalization of an old idea, it is suggested that cell determination (for a given character) depends on a set of genes whose interaction constitutes a positive feedback loop. Such a system has two stable stationary states: which one is chosen will usually depend on additional controls grafted on the loop.

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Year:  1976        PMID: 1009948     DOI: 10.1111/j.1432-1033.1976.tb11108.x

Source DB:  PubMed          Journal:  Eur J Biochem        ISSN: 0014-2956


  11 in total

1.  Dynamical behaviour of biological regulatory networks--II. Immunity control in bacteriophage lambda.

Authors:  D Thieffry; R Thomas
Journal:  Bull Math Biol       Date:  1995-03       Impact factor: 1.758

2.  Incremental and unifying modelling formalism for biological interaction networks.

Authors:  Anastasia Yartseva; Hanna Klaudel; Raymond Devillers; François Képès
Journal:  BMC Bioinformatics       Date:  2007-11-08       Impact factor: 3.169

3.  Toggle switches, pulses and oscillations are intrinsic properties of the Src activation/deactivation cycle.

Authors:  Nikolai P Kaimachnikov; Boris N Kholodenko
Journal:  FEBS J       Date:  2009-08       Impact factor: 5.542

4.  Knowledge-based simulation of genetic regulation in bacteriophage lambda.

Authors:  S Meyers; P Friedland
Journal:  Nucleic Acids Res       Date:  1984-01-11       Impact factor: 16.971

5.  Signaling switches and bistability arising from multisite phosphorylation in protein kinase cascades.

Authors:  Nick I Markevich; Jan B Hoek; Boris N Kholodenko
Journal:  J Cell Biol       Date:  2004-01-26       Impact factor: 10.539

6.  Switches, excitable responses and oscillations in the Ring1B/Bmi1 ubiquitination system.

Authors:  Lan K Nguyen; Javier Muñoz-García; Helene Maccario; Aaron Ciechanover; Walter Kolch; Boris N Kholodenko
Journal:  PLoS Comput Biol       Date:  2011-12-15       Impact factor: 4.475

7.  Formal modeling and analysis of the MAL-associated biological regulatory network: insight into cerebral malaria.

Authors:  Jamil Ahmad; Umar Niazi; Sajid Mansoor; Umair Siddique; Jaclyn Bibby
Journal:  PLoS One       Date:  2012-03-30       Impact factor: 3.240

Review 8.  Logical Modeling and Dynamical Analysis of Cellular Networks.

Authors:  Wassim Abou-Jaoudé; Pauline Traynard; Pedro T Monteiro; Julio Saez-Rodriguez; Tomáš Helikar; Denis Thieffry; Claudine Chaouiya
Journal:  Front Genet       Date:  2016-05-31       Impact factor: 4.599

9.  Formal modeling and analysis of ER-α associated Biological Regulatory Network in breast cancer.

Authors:  Samra Khalid; Rumeza Hanif; Samar H K Tareen; Amnah Siddiqa; Zurah Bibi; Jamil Ahmad
Journal:  PeerJ       Date:  2016-10-20       Impact factor: 2.984

10.  Switch-like enhancement of epithelial-mesenchymal transition by YAP through feedback regulation of WT1 and Rho-family GTPases.

Authors:  JinSeok Park; Deok-Ho Kim; Sagar R Shah; Hong-Nam Kim; Peter Kim; Alfredo Quiñones-Hinojosa; Andre Levchenko
Journal:  Nat Commun       Date:  2019-06-26       Impact factor: 14.919

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