Matrix Population Models¶
Caswell, H. (2001). Matrix Population Models: Construction, Analysis, and Interpretation. Sinauer Associates.
Cited by¶
2 citations across 2 artifacts.
Each citation links to the sentence it supports in the citing article.
Primes¶
- Eigenvalue And Eigenvector
- In population dynamics, a Leslie matrix's dominant eigenvalue is the asymptotic growth rate and its eigenvector the stable age distribution.
This sourceDevelops the Leslie/projection-matrix model: the dominant eigenvalue is the asymptotic growth rate and its eigenvector the stable age distribution to which the population converges.
- In population dynamics, a Leslie matrix's dominant eigenvalue is the asymptotic growth rate and its eigenvector the stable age distribution.
- Recruitment Variability
- Recruitment variability connects to the formal apparatus of cohort-component models in demography, such as Leslie matrices, and to the stock-recruitment functions of fisheries.
This sourceStandard reference on cohort-component (Leslie matrix) and stage-structured population models.
- Recruitment variability connects to the formal apparatus of cohort-component models in demography, such as Leslie matrices, and to the stock-recruitment functions of fisheries.
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Registry ID ref:3ab163fcab08 · see in the full table