Genetic Regulatory Networks that count to 3

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Genetic Regulatory Networks that count to 3. / Lehmann, Martin; Sneppen, K.

In: Journal of Theoretical Biology, Vol. 329, 01.07.2013, p. 15-19.

Research output: Contribution to journalJournal articleResearchpeer-review

Harvard

Lehmann, M & Sneppen, K 2013, 'Genetic Regulatory Networks that count to 3', Journal of Theoretical Biology, vol. 329, pp. 15-19. https://doi.org/10.1016/j.jtbi.2013.03.023

APA

Lehmann, M., & Sneppen, K. (2013). Genetic Regulatory Networks that count to 3. Journal of Theoretical Biology, 329, 15-19. https://doi.org/10.1016/j.jtbi.2013.03.023

Vancouver

Lehmann M, Sneppen K. Genetic Regulatory Networks that count to 3. Journal of Theoretical Biology. 2013 Jul 1;329:15-19. https://doi.org/10.1016/j.jtbi.2013.03.023

Author

Lehmann, Martin ; Sneppen, K. / Genetic Regulatory Networks that count to 3. In: Journal of Theoretical Biology. 2013 ; Vol. 329. pp. 15-19.

Bibtex

@article{cdbb93b4893e4cc5bf19dca191c2f951,
title = "Genetic Regulatory Networks that count to 3",
abstract = "Sensing a graded input and differentiating between its different levels is at the core of many developmental decisions. Here, we want to examine how this can be realized for a simple system. We model gene regulatory circuits that reach distinct states when setting the underlying gene copy number to 1, 2 and 3. This distinction can be considered as counting the copy number. We explore different circuits that allow for counting and keeping memory of the count after resetting the copy number to 1. For this purpose, we sample different architectures and parameters, only considering circuits that contain repressive links, which we model by Michaelis-Menten terms. Interestingly, we find that counting to 3 does not require a hierarchy in Hill coefficients, in contrast to counting to 2, which is known from lambda phage. Furthermore, we find two main circuit architectures: one design also found in the vertebrate neural tube in a development governed by the sonic hedgehog morphogen and the more robust design of a repressilator supplemented with a weak repressilator acting in the opposite direction.",
author = "Martin Lehmann and K. Sneppen",
year = "2013",
month = jul,
day = "1",
doi = "10.1016/j.jtbi.2013.03.023",
language = "English",
volume = "329",
pages = "15--19",
journal = "Journal of Theoretical Biology",
issn = "0022-5193",
publisher = "Academic Press",

}

RIS

TY - JOUR

T1 - Genetic Regulatory Networks that count to 3

AU - Lehmann, Martin

AU - Sneppen, K.

PY - 2013/7/1

Y1 - 2013/7/1

N2 - Sensing a graded input and differentiating between its different levels is at the core of many developmental decisions. Here, we want to examine how this can be realized for a simple system. We model gene regulatory circuits that reach distinct states when setting the underlying gene copy number to 1, 2 and 3. This distinction can be considered as counting the copy number. We explore different circuits that allow for counting and keeping memory of the count after resetting the copy number to 1. For this purpose, we sample different architectures and parameters, only considering circuits that contain repressive links, which we model by Michaelis-Menten terms. Interestingly, we find that counting to 3 does not require a hierarchy in Hill coefficients, in contrast to counting to 2, which is known from lambda phage. Furthermore, we find two main circuit architectures: one design also found in the vertebrate neural tube in a development governed by the sonic hedgehog morphogen and the more robust design of a repressilator supplemented with a weak repressilator acting in the opposite direction.

AB - Sensing a graded input and differentiating between its different levels is at the core of many developmental decisions. Here, we want to examine how this can be realized for a simple system. We model gene regulatory circuits that reach distinct states when setting the underlying gene copy number to 1, 2 and 3. This distinction can be considered as counting the copy number. We explore different circuits that allow for counting and keeping memory of the count after resetting the copy number to 1. For this purpose, we sample different architectures and parameters, only considering circuits that contain repressive links, which we model by Michaelis-Menten terms. Interestingly, we find that counting to 3 does not require a hierarchy in Hill coefficients, in contrast to counting to 2, which is known from lambda phage. Furthermore, we find two main circuit architectures: one design also found in the vertebrate neural tube in a development governed by the sonic hedgehog morphogen and the more robust design of a repressilator supplemented with a weak repressilator acting in the opposite direction.

UR - http://www.scopus.com/inward/record.url?scp=84876708564&partnerID=8YFLogxK

U2 - 10.1016/j.jtbi.2013.03.023

DO - 10.1016/j.jtbi.2013.03.023

M3 - Journal article

C2 - 23567648

AN - SCOPUS:84876708564

VL - 329

SP - 15

EP - 19

JO - Journal of Theoretical Biology

JF - Journal of Theoretical Biology

SN - 0022-5193

ER -

ID: 45772992