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Journal of Mathematical Biology|March 15, 2012
On the definition and the computation of the type-reproduction number T for structured populations in heterogeneous environmentsHisashi InabaMathematical Biosciences and Engineering : MBE|August 21, 2012
The Malthusian parameter and R0 for heterogeneous populations in periodic environmentsHisashi InabaMathematical Biosciences|February 10, 2006
Endemic threshold results in an age-duration-structured population model for HIV infectionHisashi InabaJournal of Mathematical Biology|October 24, 2006
Age-structured homogeneous epidemic systems with application to the MSEIR epidemic modelHisashi InabaJournal of Mathematical Biology|May 16, 2019
The basic reproduction number in time-heterogeneous environmentsHisashi InabaJournal of Mathematical Biology|August 16, 2011
On a new perspective of the basic reproduction number in heterogeneous environmentsHisashi InabaJournal of Mathematical Biology|February 17, 2025
Basic concepts for the Kermack and McKendrick model with static heterogeneityHisashi InabaTheoretical Population Biology|May 13, 2005
The dynamics of adaptation: an illuminating example and a Hamilton-Jacobi approachOdo Diekmann, Pierre-Emanuel Jabin, Stéphane Mischler, et al.Journal of Mathematical Biology|April 19, 2024
On hierarchical competition through reduction of individual growthCarles Barril, Àngel Calsina, Odo Diekmann, et al.Proceedings of the National Academy of Sciences of the United States of America|September 25, 2021
The discrete-time Kermack-McKendrick model: A versatile and computationally attractive framework for modeling epidemicsOdo Diekmann, Hans G Othmer, Robert Planqué, et al.Pageof 5