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O Diekmann

Showing results (11-20 of 38) with videos related to

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Mathematical Biosciences|December 1, 1991
The basic reproduction ratio for sexually transmitted diseases: I. Theoretical considerationsO Diekmann, K Dietz, J A Heesterbeek
Mathematical Biosciences|May 11, 2000
Subcritical endemic steady states in mathematical models for animal infections with incomplete immunityD Greenhalgh, O Diekmann, M C de Jong
Theoretical Population Biology|May 14, 2003
Steady-state analysis of structured population modelsO Diekmann, M Gyllenberg, J A J Metz
Journal of Mathematical Biology|January 1, 1990
On the definition and the computation of the basic reproduction ratio R0 in models for infectious diseases in heterogeneous populationsO Diekmann, J A Heesterbeek, J A Metz
Journal of Mathematical Biology|November 12, 2005
On the (dis) advantages of cannibalismPh Getto, O Diekmann, A M de Roos
Bulletin of Mathematical Biology|April 25, 2007
Relative effects of barrier precautions and topical antibiotics on nosocomial bacterial transmission: results of multi-compartment modelsB Boldin, M J M Bonten, O Diekmann
Mathematical Biosciences|January 1, 1994
The computation of R0 for discrete-time epidemic models with dynamic heterogeneityM C De Jong, O Diekmann, J A Heesterbeek
Journal of Mathematical Biology|February 5, 2003
Year class coexistence or competitive exclusion for strict biennials?N V Davydova, O Diekmann, S A van Gils
Journal of the Royal Society, Interface|November 7, 2009
The construction of next-generation matrices for compartmental epidemic modelsO Diekmann, J A P Heesterbeek, M G Roberts
Theoretical Population Biology|August 14, 2012
Dynamic concurrent partnership networks incorporating demographyK Y Leung, M E E Kretzschmar, O Diekmann
Pageof 4

Showing results (11-20 of 38) with videos related to

Sort By:
Pageof 4
Mathematical Biosciences|December 1, 1991
The basic reproduction ratio for sexually transmitted diseases: I. Theoretical considerationsO Diekmann, K Dietz, J A Heesterbeek
Mathematical Biosciences|May 11, 2000
Subcritical endemic steady states in mathematical models for animal infections with incomplete immunityD Greenhalgh, O Diekmann, M C de Jong
Theoretical Population Biology|May 14, 2003
Steady-state analysis of structured population modelsO Diekmann, M Gyllenberg, J A J Metz
Journal of Mathematical Biology|January 1, 1990
On the definition and the computation of the basic reproduction ratio R0 in models for infectious diseases in heterogeneous populationsO Diekmann, J A Heesterbeek, J A Metz
Journal of Mathematical Biology|November 12, 2005
On the (dis) advantages of cannibalismPh Getto, O Diekmann, A M de Roos
Bulletin of Mathematical Biology|April 25, 2007
Relative effects of barrier precautions and topical antibiotics on nosocomial bacterial transmission: results of multi-compartment modelsB Boldin, M J M Bonten, O Diekmann
Mathematical Biosciences|January 1, 1994
The computation of R0 for discrete-time epidemic models with dynamic heterogeneityM C De Jong, O Diekmann, J A Heesterbeek
Journal of Mathematical Biology|February 5, 2003
Year class coexistence or competitive exclusion for strict biennials?N V Davydova, O Diekmann, S A van Gils
Journal of the Royal Society, Interface|November 7, 2009
The construction of next-generation matrices for compartmental epidemic modelsO Diekmann, J A P Heesterbeek, M G Roberts
Theoretical Population Biology|August 14, 2012
Dynamic concurrent partnership networks incorporating demographyK Y Leung, M E E Kretzschmar, O Diekmann
Pageof 4