Optimal escapement in stage-structured fisheries with environmental stochasticity

DOI10.1016/j.mbs.2015.08.021zbMath1351.92042OpenAlexW1418847366WikidataQ40547980 ScholiaQ40547980MaRDI QIDQ900724

Jon M. Conrad, Matthew H. Holden

Publication date: 22 December 2015

Published in: Mathematical Biosciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.mbs.2015.08.021

zbMATH Keywords

age-structureenvironmental stochasticityoptimal harvestbioeconomicsfisheries management\textit{Mercenaria mercenaria}

Mathematics Subject Classification ID

Population dynamics (general) (92D25) Environmental economics (natural resource models, harvesting, pollution, etc.) (91B76)

Related Items (5)

Quota implementation of the maximum sustainable yield for age-structured fisheries ⋮ A nonautonomous Beverton-Holt equation of higher order ⋮ Square root identities for harvested Beverton-Holt models ⋮ Seasonality matters: a multi-season, multi-state dynamic optimization in fisheries ⋮ Easy Affine Markov Decision Processes

Cites Work

• Some stability conditions for discrete-time single species models
• The ultimate-sustainable-yield problem in nonlinear age-structured populations
• Optimal escapement levels in stochastic and deterministic harvesting models
• On the optimal harvesting of age-structured populations: Some simple models
• Optimal fishery policy for size-specific, density-dependent population models
• A stochastic model for the economic management of a renewable animal resource
• Optimal harvesting policy for an age-specific population
• Optimal harvesting strategies for stochastic single-species, multiage class models
• A problem of optimal harvesting policy in two-stage age-dependent populations
• Recent progress on stage-structured population dynamics.
• The optimal harvesting problems of a stage-structured population.
• Economics of harvesting age-structured fish populations
• HARVESTING AN AGE‐STRUCTURED POPULATION AS BIOMASS: DOES IT WORK?
• Optimum Age-Specific Harvesting in a Nonlinear Population Model
• Simple mathematical models with very complicated dynamics

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