Persistent age-distributions for a pair-formation model

DOI10.1007/BF00160172zbMath0830.92020WikidataQ52386051 ScholiaQ52386051MaRDI QIDQ1343364

Wilhelm Schappacher, Jan W. Prüss

Publication date: 2 February 1995

Published in: Journal of Mathematical Biology (Search for Journal in Brave)

zbMATH Keywords

existencenonexistenceSchauder's fixed point theoremsemigroupsage-structured pair formation modelpersistent age-distributions

Mathematics Subject Classification ID

Integro-partial differential equations (45K05) Population dynamics (general) (92D25)

Related Items (18)

Persistent age-distributions for a pair-formation model ⋮ The escalator boxcar train method for a system of age-structured equations ⋮ The logistic, two-sex, age-structured population model ⋮ Preface. Special issue dedicated to Jan Prüss on the occasion of his 65th birthday ⋮ Theoretical population dynamics model of a genetically transmitted disease: Sickle-cell anaemia ⋮ Pair formation ⋮ The logistic, age-structured, two-sex population model applied to U.S. demography ⋮ EFFECTS OF SELECTIVE ADVANTAGE OF HbS OVER HbA IN THE TRANSMISSION DYNAMICS OF SICKLE CELL ANAEMIA ⋮ REALISTIC PATTERNS OF INHERITANCE OF SICKLE-CELL ANEMIA GENE: A THEORETICAL APPROACH ⋮ A population dynamics model with strong maternal care ⋮ A pair-formation model with a discrete set of offsprings and child care ⋮ Persistent age distributions for an age‐structured two‐sex population model* ⋮ The Escalator Boxcar Train Method for a System of Age-Structured Equations in the Space of Measures ⋮ On the stability of separable solutions of a sexual age-structured population dynamics model ⋮ A two-sex population dynamics model with strong parental care ⋮ A mathematical model for a limited sociologically structured human community ⋮ Structured population models, conservation laws, and delay equations ⋮ A two‐sex age‐structured population model: Well posedness

Cites Work

• Models for pair formation in bisexual populations
• Pair formation in age-structured populations
• Pair formation models with maturation period
• Persistent age-distributions for a pair-formation model
• A mathematical theory of age structure in sexual populations: Random mating and monogamous marriage models
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