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Infectious Disease Reports
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November 29, 2021
Assessing the Impact of (Self)-Quarantine through a Basic Model of Infectious Disease Dynamics
József Z Farkas, Roxane Chatzopoulos
Bulletin of Mathematical Biology
|
March 17, 2010
Structured and unstructured continuous models for Wolbachia infections
József Z Farkas, Peter Hinow
Mathematical Biosciences and Engineering : MBE
|
June 3, 2011
Physiologically structured populations with diffusion and dynamic boundary conditions
József Z Farkas, Peter Hinow
Journal of Biological Dynamics
|
August 10, 2012
The 8th AIMS Conference on Dynamical Systems, Differential Equations and Applications
József Z Farkas, Peter Hinow
Mathematical Biosciences
|
July 4, 2012
Pathogen evolution in switching environments: a hybrid dynamical system approach
József Z Farkas, Peter Hinow, Jan Engelstädter
Journal of Mathematical Biology
|
April 12, 2019
Modelling evolution of virulence in populations with a distributed parasite load
Simran K Sandhu, Andrew Yu Morozov, József Z Farkas
Mathematical Biosciences and Engineering : MBE
|
November 1, 2018
A dynamic model of CT scans for quantifying doubling time of ground glass opacities using histogram analysis
József Z Farkas, Gary T Smith, Glenn F Webb
Journal of Mathematical Biology
|
April 19, 2024
On hierarchical competition through reduction of individual growth
Carles Barril, Àngel Calsina, Odo Diekmann, et al.
Journal of Biological Dynamics
|
June 4, 2014
Finite difference approximations for a size-structured population model with distributed states in the recruitment
Azmy S Ackleh, József Z Farkas, Xinyu Li, et al.
Journal of Mathematical Biology
|
January 19, 2017
Modelling Wolbachia infection in a sex-structured mosquito population carrying West Nile virus
József Z Farkas, Stephen A Gourley, Rongsong Liu, et al.
Page
of 1
Search research articles
Search
Showing results (1-10 of 10) with videos related to
Sort By:
Page
of 1
Infectious Disease Reports
|
November 29, 2021
Assessing the Impact of (Self)-Quarantine through a Basic Model of Infectious Disease Dynamics
József Z Farkas, Roxane Chatzopoulos
Bulletin of Mathematical Biology
|
March 17, 2010
Structured and unstructured continuous models for Wolbachia infections
József Z Farkas, Peter Hinow
Mathematical Biosciences and Engineering : MBE
|
June 3, 2011
Physiologically structured populations with diffusion and dynamic boundary conditions
József Z Farkas, Peter Hinow
Journal of Biological Dynamics
|
August 10, 2012
The 8th AIMS Conference on Dynamical Systems, Differential Equations and Applications
József Z Farkas, Peter Hinow
Mathematical Biosciences
|
July 4, 2012
Pathogen evolution in switching environments: a hybrid dynamical system approach
József Z Farkas, Peter Hinow, Jan Engelstädter
Journal of Mathematical Biology
|
April 12, 2019
Modelling evolution of virulence in populations with a distributed parasite load
Simran K Sandhu, Andrew Yu Morozov, József Z Farkas
Mathematical Biosciences and Engineering : MBE
|
November 1, 2018
A dynamic model of CT scans for quantifying doubling time of ground glass opacities using histogram analysis
József Z Farkas, Gary T Smith, Glenn F Webb
Journal of Mathematical Biology
|
April 19, 2024
On hierarchical competition through reduction of individual growth
Carles Barril, Àngel Calsina, Odo Diekmann, et al.
Journal of Biological Dynamics
|
June 4, 2014
Finite difference approximations for a size-structured population model with distributed states in the recruitment
Azmy S Ackleh, József Z Farkas, Xinyu Li, et al.
Journal of Mathematical Biology
|
January 19, 2017
Modelling Wolbachia infection in a sex-structured mosquito population carrying West Nile virus
József Z Farkas, Stephen A Gourley, Rongsong Liu, et al.
Page
of 1