Mathematical Tools for Planning Effective Intervention Scenarios for Sexually Transmitted Diseases
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[1] J. Yorke,et al. A Deterministic Model for Gonorrhea in a Nonhomogeneous Population , 1976 .
[2] S Q Muth,et al. Sexual network structure as an indicator of epidemic phase. , 2002, Sexually transmitted infections.
[3] A. Adimora,et al. Concurrent Sexual Partnerships Among Women in the United States , 2002, Epidemiology.
[4] P. Kaye. Infectious diseases of humans: Dynamics and control , 1993 .
[5] O. Ovaskainen,et al. Spatially structured metapopulation models: global and local assessment of metapopulation capacity. , 2001, Theoretical population biology.
[6] R. Brunham. Core group theory: a central concept in STD epidemiology , 1997 .
[7] J. Bascompte,et al. Eradication thresholds in epidemiology, conservation biology and genetics. , 1998, Journal of theoretical biology.
[8] Habitat destruction, habitat restoration and eigenvector-eigenvalue relations. , 2003, Mathematical biosciences.
[9] D. D. Des Jarlais,et al. Stigmatized Drug Use, Sexual Partner Concurrency, and Other Sex Risk Network and Behavior Characteristics of 18- to 24-Year-Old Youth in a High-Risk Neighborhood , 2001, Sexually transmitted diseases.
[10] R. Thomas,et al. Multiregion contact systems for modelling STD epidemics. , 2000, Statistics in medicine.
[11] G. Garnett,et al. Epidemiology and control and curable sexually transmitted diseases: opportunities and problems. , 2000, Sexually transmitted diseases.
[12] J. Yorke,et al. Gonorrhea Transmission Dynamics and Control , 1984 .
[13] A. Ghani,et al. Risks of Acquiring and Transmitting Sexually Transmitted Diseases in Sexual Partner Networks , 2000, Sexually transmitted diseases.
[14] M A Nowak,et al. Superinfection and the evolution of parasite virulence. , 1994, Proceedings. Biological sciences.
[15] Otso Ovaskainen,et al. The Effective Size of a Metapopulation Living in a Heterogeneous Patch Network , 2002, The American Naturalist.
[16] Jia Li,et al. Behavior Changes in SIS STD Models with Selective Mixing , 1997, SIAM J. Appl. Math..
[17] Herbert W. Hethcote,et al. Epidemic models: Their structure and relation to data , 1996 .
[18] R. Anderson,et al. Mathematical Models of the Transmission and Control of Sexually Transmitted Diseases , 2000, Sexually transmitted diseases.
[19] R. Anderson,et al. Sexually transmitted diseases and sexual behavior: insights from mathematical models. , 1996, The Journal of infectious diseases.
[20] K. Holmes,et al. Sexual mixing patterns in the spread of gonococcal and chlamydial infections. , 1999, American journal of public health.
[21] H. Caswell. Matrix population models : construction, analysis, and interpretation , 2001 .
[22] Otso Ovaskainen,et al. The metapopulation capacity of a fragmented landscape , 2000, Nature.
[23] A. Roddam. Mathematical Epidemiology of Infectious Diseases: Model Building, Analysis and Interpretation O Diekmann and JAP Heesterbeek, 2000, Chichester: John Wiley pp. 303, £39.95. ISBN 0-471-49241-8 , 2001 .
[24] J. Wylie,et al. Patterns of Chlamydia and Gonorrhea Infection in Sexual Networks in Manitoba, Canada , 2001, Sexually transmitted diseases.
[25] Otso Ovaskainen,et al. How much does an individual habitat fragment contribute to metapopulation dynamics and persistence? , 2003, Theoretical population biology.
[26] N. Pedersen,et al. The persistence of a SIS disease in a metapopulation , 1999 .
[27] N. Ferguson,et al. More Realistic Models of Sexually Transmitted Disease Transmission Dynamics: Sexual Partnership Networks, Pair Models, and Moment Closure , 2000, Sexually transmitted diseases.
[28] Martin A. Nowak,et al. Superinfection and the evolution of parasite virulence , 1994, Proceedings of the Royal Society of London. Series B: Biological Sciences.