E-LIB Suche - Ergebnisse für: Farkas, József Z.

1

On hierarchical competition through reduction of individual..:

Barril, Carles ; Calsina, Àngel ; Diekmann, Odo.
Journal of Mathematical Biology. 88 (2024) 6 - p. , 2024

Link: https://doi.org/10.1007/..

2

Stability results for a hierarchical size-structured popula..:

Hu, Dandan ; Farkas, József Z. ; Huang, Gang
Nonlinear Analysis: Real World Applications. 76 (2024) - p. 103966 , 2024

Link: https://doi.org/10.1016/..

3

Assessing the Impact of (Self)-Quarantine through a Basic M..:

Farkas, József Z. ; Chatzopoulos, Roxane
Infectious Disease Reports. 13 (2021) 4 - p. 978-992 , 2021

Link: https://doi.org/10.3390/..

4

Modelling evolution of virulence in populations with a dist..:

Sandhu, Simran K. ; Morozov, Andrew Yu. ; Farkas, József Z.
Journal of Mathematical Biology. 80 (2019) 1-2 - p. 111-141 , 2019

Link: https://doi.org/10.1007/..

5

Modelling Wolbachia infection in a sex-structured mosquito ..:

Farkas, József Z. ; Gourley, Stephen A. ; Liu, Rongsong.
Journal of Mathematical Biology. 75 (2017) 3 - p. 621-647 , 2017

Link: https://doi.org/10.1007/..

6

On a strain-structured epidemic model:

Calsina, Àngel ; Farkas, József Z.
Nonlinear Analysis: Real World Applications. 31 (2016) - p. 325-342 , 2016

Link: https://doi.org/10.1016/..

7

Mathematical analysis of a clonal evolution model of tumour..:

Farkas, József Z. ; Webb, Glenn F.
Journal of Evolution Equations. 17 (2016) 1 - p. 275-308 , 2016

Link: https://doi.org/10.1007/..

8

Structured populations with distributed recruitment: from P..:

Calsina, Àngel ; Diekmann, Odo ; Farkas, József Z.
Mathematical Methods in the Applied Sciences. 39 (2016) 18 - p. 5175-5191 , 2016

Link: https://doi.org/10.1002/..

9

Positive Steady States of Evolution Equations with Finite D..:

Calsina, Àngel ; Farkas, József Z.
SIAM Journal on Mathematical Analysis. 46 (2014) 2 - p. 1406-1426 , 2014

Link: https://doi.org/10.1137/..

10

On the net reproduction rate of continuous structured popul..:

Ackleh, Azmy S. ; Farkas, József Z.
Computers & Mathematics with Applications. 66 (2013) 9 - p. 1685-1694 , 2013

Link: https://doi.org/10.1016/..

11

Corrigendum to "Pathogen evolution in switching environment..:

Farkas, József Z. ; Hinow, Peter ; Engelstädter, Jan
Mathematical Biosciences. 241 (2013) 1 - p. 147-148 , 2013

Link: https://doi.org/10.1016/..

12

Pathogen evolution in switching environments: A hybrid dyna..:

Farkas, József Z. ; Hinow, Peter ; Engelstädter, Jan
Mathematical Biosciences. 240 (2012) 1 - p. 70-75 , 2012

Link: https://doi.org/10.1016/..

13

Steady states in a structured epidemic model with Wentzell ..:

Calsina, Àngel ; Farkas, József Z.
Journal of Evolution Equations. 12 (2012) 3 - p. 495-512 , 2012

Link: https://doi.org/10.1007/..

14

Size-structured populations: immigration, (bi)stability and..:

Farkas, József Z.
Journal of Applied Mathematics and Computing. 35 (2010) 1-2 - p. 617-633 , 2010

Link: https://doi.org/10.1007/..

15

Structured and Unstructured Continuous Models for Wolbachia..:

Farkas, József Z. ; Hinow, Peter
Bulletin of Mathematical Biology. 72 (2010) 8 - p. 2067-2088 , 2010

Link: https://doi.org/10.1007/..