Similar articles for PMID: 27423527

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1

Compact pairwise models for epidemics with multiple infectious stages on degree heterogeneous and clustered networks.

Sherborne N, Blyuss KB, Kiss IZ. Sherborne N, et al. J Theor Biol. 2016 Oct 21;407:387-400. doi: 10.1016/j.jtbi.2016.07.015. Epub 2016 Jul 14. J Theor Biol. 2016. PMID: 27423527

2

Exact and approximate moment closures for non-Markovian network epidemics.

Pellis L, House T, Keeling MJ. Pellis L, et al. J Theor Biol. 2015 Oct 7;382:160-77. doi: 10.1016/j.jtbi.2015.04.039. Epub 2015 May 12. J Theor Biol. 2015. PMID: 25975999

3

Dynamics of Multi-stage Infections on Networks.

Sherborne N, Blyuss KB, Kiss IZ. Sherborne N, et al. Bull Math Biol. 2015 Oct;77(10):1909-33. doi: 10.1007/s11538-015-0109-1. Epub 2015 Sep 24. Bull Math Biol. 2015. PMID: 26403422 Free PMC article.

4

Mean-field models for non-Markovian epidemics on networks.

Sherborne N, Miller JC, Blyuss KB, Kiss IZ. Sherborne N, et al. J Math Biol. 2018 Feb;76(3):755-778. doi: 10.1007/s00285-017-1155-0. Epub 2017 Jul 6. J Math Biol. 2018. PMID: 28685365 Free PMC article.

5

From Markovian to pairwise epidemic models and the performance of moment closure approximations.

Taylor M, Simon PL, Green DM, House T, Kiss IZ. Taylor M, et al. J Math Biol. 2012 May;64(6):1021-42. doi: 10.1007/s00285-011-0443-3. Epub 2011 Jun 14. J Math Biol. 2012. PMID: 21671029

6

Improving pairwise approximations for network models with susceptible-infected-susceptible dynamics.

Leng T, Keeling MJ. Leng T, et al. J Theor Biol. 2020 Sep 7;500:110328. doi: 10.1016/j.jtbi.2020.110328. Epub 2020 May 23. J Theor Biol. 2020. PMID: 32454058 Free article.

7

The epidemic model based on the approximation for third-order motifs on networks.

Li J, Li W, Jin Z. Li J, et al. Math Biosci. 2018 Mar;297:12-26. doi: 10.1016/j.mbs.2018.01.002. Epub 2018 Jan 9. Math Biosci. 2018. PMID: 29330075

8

An SIR pairwise epidemic model with infection age and demography.

Jing W, Jin Z, Zhang J. Jing W, et al. J Biol Dyn. 2018 Dec;12(1):486-508. doi: 10.1080/17513758.2018.1475018. J Biol Dyn. 2018. PMID: 29855227

9

Epidemic threshold in pairwise models for clustered networks: closures and fast correlations.

Barnard RC, Berthouze L, Simon PL, Kiss IZ. Barnard RC, et al. J Math Biol. 2019 Aug;79(3):823-860. doi: 10.1007/s00285-019-01380-1. Epub 2019 May 11. J Math Biol. 2019. PMID: 31079178 Free PMC article.

10

Pairwise approximation for SIR-type network epidemics with non-Markovian recovery.

Röst G, Vizi Z, Kiss IZ. Röst G, et al. Proc Math Phys Eng Sci. 2018 Feb;474(2210):20170695. doi: 10.1098/rspa.2017.0695. Epub 2018 Feb 21. Proc Math Phys Eng Sci. 2018. PMID: 29507514 Free PMC article.

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