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Items: 1 to 20 of 183

1.

A simple model for complex dynamical transitions in epidemics.

Earn DJ, Rohani P, Bolker BM, Grenfell BT.

Science. 2000 Jan 28;287(5453):667-70.

2.

Perspectives: epidemiology. Simple rules with complex dynamics.

May R.

Science. 2000 Jan 28;287(5453):601-2. No abstract available.

PMID:
10691541
3.

The dynamics of measles in sub-Saharan Africa.

Ferrari MJ, Grais RF, Bharti N, Conlan AJ, Bjørnstad ON, Wolfson LJ, Guerin PJ, Djibo A, Grenfell BT.

Nature. 2008 Feb 7;451(7179):679-84. doi: 10.1038/nature06509.

PMID:
18256664
4.

Opposite patterns of synchrony in sympatric disease metapopulations.

Rohani P, Earn DJ, Grenfell BT.

Science. 1999 Oct 29;286(5441):968-71.

5.

Measles outbreaks in a population with declining vaccine uptake.

Jansen VA, Stollenwerk N, Jensen HJ, Ramsay ME, Edmunds WJ, Rhodes CJ.

Science. 2003 Aug 8;301(5634):804. No abstract available.

6.

Travelling waves and spatial hierarchies in measles epidemics.

Grenfell BT, Bjørnstad ON, Kappey J.

Nature. 2001 Dec 13;414(6865):716-23.

PMID:
11742391
7.

The dynamics of measles epidemics.

Duncan CJ, Duncan SR, Scott S.

Theor Popul Biol. 1997 Oct;52(2):155-63.

PMID:
9356330
8.

Effects of the infectious period distribution on predicted transitions in childhood disease dynamics.

Krylova O, Earn DJ.

J R Soc Interface. 2013 May 15;10(84):20130098. doi: 10.1098/rsif.2013.0098. Print 2013 Jul 6.

9.

Reconstruction of the seasonally varying contact rate for measles.

Kalivianakis M, Mous SL, Grasman J.

Math Biosci. 1994 Dec;124(2):225-34.

PMID:
7833596
10.

A link between the North Atlantic Oscillation and measles dynamics during the vaccination period in England and Wales.

Lima M.

Ecol Lett. 2009 Apr;12(4):302-14. doi: 10.1111/j.1461-0248.2009.01289.x.

PMID:
19292792
11.

Measles metapopulation dynamics: a gravity model for epidemiological coupling and dynamics.

Xia Y, Bjørnstad ON, Grenfell BT.

Am Nat. 2004 Aug;164(2):267-81. Epub 2004 Jul 8.

PMID:
15278849
12.

Study of the effect of vaccination on periodic structures of measles epidemics in Japan.

Sumi A, Kamo K, Ohtomo N, Kobayashi N.

Microbiol Immunol. 2007;51(9):805-14.

13.

Seasonality and period-doubling bifurcations in an epidemic model.

Aron JL, Schwartz IB.

J Theor Biol. 1984 Oct 21;110(4):665-79.

PMID:
6521486
14.

Revisited measles and chickenpox dynamics through orthogonal transformation.

Kanjilal PP, Bhattacharya J.

J Theor Biol. 1999 Mar 21;197(2):163-74.

PMID:
10074391
15.

Spatial heterogeneity, nonlinear dynamics and chaos in infectious diseases.

Grenfell BT, Kleczkowski A, Gilligan CA, Bolker BM.

Stat Methods Med Res. 1995 Jun;4(2):160-83. Review.

PMID:
7582203
16.

Nearly one dimensional dynamics in an epidemic.

Schaffer WM, Kot M.

J Theor Biol. 1985 Jan 21;112(2):403-27.

PMID:
3982045
17.

Human birth seasonality: latitudinal gradient and interplay with childhood disease dynamics.

Martinez-Bakker M, Bakker KM, King AA, Rohani P.

Proc Biol Sci. 2014 Apr 2;281(1783):20132438. doi: 10.1098/rspb.2013.2438. Print 2014 May 22.

18.

Measles in England and Wales--I: An analysis of factors underlying seasonal patterns.

Fine PE, Clarkson JA.

Int J Epidemiol. 1982 Mar;11(1):5-14.

PMID:
7085179
19.

Improved measles surveillance in Cameroon reveals two major dynamic patterns of incidence.

Cummings DA, Moss WJ, Long K, Wiysonge CS, Muluh TJ, Kollo B, Nomo E, Wolfe ND, Burke DS.

Int J Infect Dis. 2006 Mar;10(2):148-55. Epub 2005 Nov 7.

20.

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