Literature DB >> 3230364

Models for pair formation in bisexual populations.

K P Hadeler1, R Waldstätter, A Wörz-Busekros.   

Abstract

Birth, death, pair formation, and separation are described by a system of three nonlinear homogeneous ordinary differential equations. The qualitative properties of the system are investigated, in particular the conditions for existence and global stability of the bisexual state.

Entities:  

Mesh:

Year:  1988        PMID: 3230364     DOI: 10.1007/bf00276145

Source DB:  PubMed          Journal:  J Math Biol        ISSN: 0303-6812            Impact factor:   2.259


  4 in total

1.  A model describing the kinetics of mating in Drosophila.

Authors:  H B Dowse; J M Ringo; K M Barton
Journal:  J Theor Biol       Date:  1986-07-21       Impact factor: 2.691

2.  Epidemiological models for sexually transmitted diseases.

Authors:  K Dietz; K P Hadeler
Journal:  J Math Biol       Date:  1988       Impact factor: 2.259

3.  The two-sex problem with persistent unions: a generalization of the birth matrix-mating rule model.

Authors:  R A Pollak
Journal:  Theor Popul Biol       Date:  1987-10       Impact factor: 1.570

Review 4.  Theoretical studies on sex ratio evolution.

Authors:  S Karlin; S Lessard
Journal:  Monogr Popul Biol       Date:  1986
  4 in total
  16 in total

1.  Age-structured homogeneous epidemic systems with application to the MSEIR epidemic model.

Authors:  Hisashi Inaba
Journal:  J Math Biol       Date:  2006-10-21       Impact factor: 2.259

2.  Degree distributions in sexual networks: a framework for evaluating evidence.

Authors:  Deven T Hamilton; Mark S Handcock; Martina Morris
Journal:  Sex Transm Dis       Date:  2008-01       Impact factor: 2.830

3.  Pair formation.

Authors:  K P Hadeler
Journal:  J Math Biol       Date:  2011-07-08       Impact factor: 2.259

4.  From homogeneous eigenvalue problems to two-sex population dynamics.

Authors:  Horst R Thieme
Journal:  J Math Biol       Date:  2017-03-08       Impact factor: 2.259

5.  Do fatal infectious diseases eradicate host species?

Authors:  Alex P Farrell; James P Collins; Amy L Greer; Horst R Thieme
Journal:  J Math Biol       Date:  2018-05-21       Impact factor: 2.259

6.  An age-structured epidemic model for the demographic transition.

Authors:  Hisashi Inaba; Ryohei Saito; Nicolas Bacaër
Journal:  J Math Biol       Date:  2018-07-31       Impact factor: 2.259

7.  Is more better? Higher sterilization of infected hosts need not result in reduced pest population size.

Authors:  Daniel Maxin; Luděk Berec; Adrienna Bingham; Denali Molitor; Julie Pattyson
Journal:  J Math Biol       Date:  2014-06-15       Impact factor: 2.259

8.  What can mathematical models tell us about the relationship between circular migrations and HIV transmission dynamics?

Authors:  Aditya S Khanna; Dobromir T Dimitrov; Steven M Goodreau
Journal:  Math Biosci Eng       Date:  2014-10       Impact factor: 2.080

9.  Persistent age-distributions for a pair-formation model.

Authors:  J Prüss; W Schappacher
Journal:  J Math Biol       Date:  1994       Impact factor: 2.259

10.  The saturating contact rate in marriage- and epidemic models.

Authors:  J A Heesterbeek; J A Metz
Journal:  J Math Biol       Date:  1993       Impact factor: 2.259

View more

北京卡尤迪生物科技股份有限公司 © 2022-2023.