Ganusov VV - Search Results

1

Mathematical modeling suggests heterogeneous replication of Mycobacterium tuberculosis in rabbits.

Ganusov VV, Kolloli A, Subbian S. Ganusov VV, et al. bioRxiv [Preprint]. 2024 Oct 9:2024.02.07.579301. doi: 10.1101/2024.02.07.579301. bioRxiv. 2024. Update in: PLoS Comput Biol. 2024 Nov 25;20(11):e1012563. doi: 10.1371/journal.pcbi.1012563 PMID: 38370790 Free PMC article. Updated. Preprint.

2

Mathematical Modeling Suggests Cooperation of Plant-Infecting Viruses.

Miller J, Burch-Smith TM, Ganusov VV. Miller J, et al. Among authors: ganusov vv. Viruses. 2022 Mar 31;14(4):741. doi: 10.3390/v14040741. Viruses. 2022. PMID: 35458472 Free PMC article.

3

Quantifying Limits on Replication, Death, and Quiescence of Mycobacterium tuberculosis in Mice.

McDaniel MM, Krishna N, Handagama WG, Eda S, Ganusov VV. McDaniel MM, et al. Among authors: ganusov vv. Front Microbiol. 2016 Jun 14;7:862. doi: 10.3389/fmicb.2016.00862. eCollection 2016. Front Microbiol. 2016. PMID: 27379030 Free PMC article.

4

Ultra-low Dose Aerosol Infection of Mice with Mycobacterium tuberculosis More Closely Models Human Tuberculosis.

Plumlee CR, Duffy FJ, Gern BH, Delahaye JL, Cohen SB, Stoltzfus CR, Rustad TR, Hansen SG, Axthelm MK, Picker LJ, Aitchison JD, Sherman DR, Ganusov VV, Gerner MY, Zak DE, Urdahl KB. Plumlee CR, et al. Among authors: ganusov vv. Cell Host Microbe. 2021 Jan 13;29(1):68-82.e5. doi: 10.1016/j.chom.2020.10.003. Epub 2020 Nov 2. Cell Host Microbe. 2021. PMID: 33142108 Free PMC article.

5

Mathematical Modeling to Guide Experimental Design: T Cell Clustering as a Case Study.

Rajakaruna H, Ganusov VV. Rajakaruna H, et al. Among authors: ganusov vv. Bull Math Biol. 2022 Aug 17;84(10):103. doi: 10.1007/s11538-022-01063-x. Bull Math Biol. 2022. PMID: 35978047 Free PMC article.

6

Mathematical modeling of escape of HIV from cytotoxic T lymphocyte responses.

Ganusov VV, Neher RA, Perelson AS. Ganusov VV, et al. J Stat Mech. 2013 Jan 1;2013:P01010. doi: 10.1088/1742-5468/2013/01/P01010. J Stat Mech. 2013. PMID: 24660019 Free PMC article.

7

Mathematical modeling provides kinetic details of the human immune response to vaccination.

Le D, Miller JD, Ganusov VV. Le D, et al. Among authors: ganusov vv. Front Cell Infect Microbiol. 2015 Jan 9;4:177. doi: 10.3389/fcimb.2014.00177. eCollection 2014. Front Cell Infect Microbiol. 2015. PMID: 25621280 Free PMC article.

8

CD4 T Cell-Derived IFN-γ Plays a Minimal Role in Control of Pulmonary Mycobacterium tuberculosis Infection and Must Be Actively Repressed by PD-1 to Prevent Lethal Disease.

Sakai S, Kauffman KD, Sallin MA, Sharpe AH, Young HA, Ganusov VV, Barber DL. Sakai S, et al. Among authors: ganusov vv. PLoS Pathog. 2016 May 31;12(5):e1005667. doi: 10.1371/journal.ppat.1005667. eCollection 2016 May. PLoS Pathog. 2016. PMID: 27244558 Free PMC article.

9

Explicit kinetic heterogeneity: mathematical models for interpretation of deuterium labeling of heterogeneous cell populations.

Ganusov VV, Borghans JA, De Boer RJ. Ganusov VV, et al. PLoS Comput Biol. 2010 Feb 5;6(2):e1000666. doi: 10.1371/journal.pcbi.1000666. PLoS Comput Biol. 2010. PMID: 20140186 Free PMC article.

10

Mathematical modeling suggests heterogeneous replication of Mycobacterium tuberculosis in rabbits.

Ganusov VV, Kolloli A, Subbian S. Ganusov VV, et al. PLoS Comput Biol. 2024 Nov 25;20(11):e1012563. doi: 10.1371/journal.pcbi.1012563. eCollection 2024 Nov. PLoS Comput Biol. 2024. PMID: 39585901 Free PMC article.

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