Diekmann O - Search Results

1

Waning and boosting: on the dynamics of immune status.

Diekmann O, de Graaf WF, Kretzschmar MEE, Teunis PFM. Diekmann O, et al. J Math Biol. 2018 Dec;77(6-7):2023-2048. doi: 10.1007/s00285-018-1239-5. Epub 2018 May 15. J Math Biol. 2018. PMID: 29766232 Free PMC article.

2

Patterns in the effects of infectious diseases on population growth.

Diekmann O, Kretzschmar M. Diekmann O, et al. J Math Biol. 1991;29(6):539-70. doi: 10.1007/BF00164051. J Math Biol. 1991. PMID: 1895021

3

On the formulation and analysis of general deterministic structured population models. II. Nonlinear theory.

Diekmann O, Gyllenberg M, Huang H, Kirkilionis M, Metz JA, Thieme HR. Diekmann O, et al. J Math Biol. 2001 Aug;43(2):157-89. doi: 10.1007/s002850170002. J Math Biol. 2001. PMID: 11570590

4

Superinfections can induce evolutionarily stable coexistence of pathogens.

Boldin B, Diekmann O. Boldin B, et al. Among authors: diekmann o. J Math Biol. 2008 May;56(5):635-72. doi: 10.1007/s00285-007-0135-1. Epub 2007 Oct 9. J Math Biol. 2008. PMID: 17924106

5

The protective effects of temporary immunity under imposed infection pressure.

Swart AN, Tomasi M, Kretzschmar M, Havelaar AH, Diekmann O. Swart AN, et al. Among authors: diekmann o. Epidemics. 2012 Mar;4(1):43-7. doi: 10.1016/j.epidem.2011.12.002. Epub 2012 Jan 2. Epidemics. 2012. PMID: 22325013 Free article.

6

Dynamic concurrent partnership networks incorporating demography.

Leung KY, Kretzschmar ME, Diekmann O. Leung KY, et al. Among authors: diekmann o. Theor Popul Biol. 2012 Nov;82(3):229-39. doi: 10.1016/j.tpb.2012.07.001. Epub 2012 Aug 1. Theor Popul Biol. 2012. PMID: 22884770

7

On the formulation of epidemic models (an appraisal of Kermack and McKendrick).

Breda D, Diekmann O, de Graaf WF, Pugliese A, Vermiglio R. Breda D, et al. Among authors: diekmann o. J Biol Dyn. 2012;6 Suppl 2:103-17. doi: 10.1080/17513758.2012.716454. Epub 2012 Aug 17. J Biol Dyn. 2012. PMID: 22897721 Free article.

8

SI infection on a dynamic partnership network: characterization of R0.

Leung KY, Kretzschmar M, Diekmann O. Leung KY, et al. Among authors: diekmann o. J Math Biol. 2015 Jul;71(1):1-56. doi: 10.1007/s00285-014-0808-5. Epub 2014 Jul 10. J Math Biol. 2015. PMID: 25008962 Free PMC article.

9

A two-phase within-host model for immune response and its application to serological profiles of pertussis.

de Graaf WF, Kretzschmar ME, Teunis PF, Diekmann O. de Graaf WF, et al. Among authors: diekmann o. Epidemics. 2014 Dec;9:1-7. doi: 10.1016/j.epidem.2014.08.002. Epub 2014 Aug 26. Epidemics. 2014. PMID: 25480129 Free article.

10

On the characteristic equation λ = α1 + (α2 + α3λ)e(-λ) and its use in the context of a cell population model.

Diekmann O, Getto P, Nakata Y. Diekmann O, et al. J Math Biol. 2016 Mar;72(4):877-908. doi: 10.1007/s00285-015-0918-8. Epub 2015 Aug 6. J Math Biol. 2016. PMID: 26245246 Free PMC article.

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