A Stochastic Constrained Optimization Model for Determining Commercial Fishing Seasons

Fisheries management must set fishing seasons that define either length of season, amount of seasonal catch, or both. These seasons are traditionally set with one overriding concern—protect the bio-mass of the fishery. In this paper, a stochastic constrained optimization model is developed for a mul...

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Published inManagement science Vol. 26; no. 2; pp. 143 - 154
Main Author Gaither, Norman
Format Journal Article
LanguageEnglish
Published Linthicum INFORMS 01.02.1980
Institute of Management Sciences
Institute for Operations Research and the Management Sciences
SeriesManagement Science
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Abstract Fisheries management must set fishing seasons that define either length of season, amount of seasonal catch, or both. These seasons are traditionally set with one overriding concern—protect the bio-mass of the fishery. In this paper, a stochastic constrained optimization model is developed for a multi-species fishery that sets the seasonal catch by species, by geographical area, and by month of the season. The model maximizes vessel fleet contribution over a one year planning horizon within certain biological, environmental, market, and production capacity constraints. The model explicitly treats such sources of uncertainty as catch per species, catch per unit of effort, weather, and markets by a computer simulation procedure. This method allows random variation of any parameter of the mathematical programming problem. The procedure selects a single set of parameter values for the problem, executes the mathematical programming algorithm, and stores that cycle's results. These steps are repeated until the desired number of cycles have been completed. A statistical summary of the objective function values, decision variable values, and slack variable values completes the procedure. The model demonstrated an 11% improvement for the 1976–1977 Alaskan crab fleet's contribution over commercial fishing seasons set by traditional means. The model continues to be updated and evaluated annually. The model of this study should be of interest to managers of organizations whose products are renewable natural resources or other organizations who must set production schedules within resource and market constraints in environments characterized by many parameters subject to random variation.
AbstractList Linear Programming Applications; Simulation; Government Regulation
Fisheries management must set fishing seasons that define either length of season, amount of seasonal catch, or both. These seasons are traditionally set with one overriding concern—protect the bio-mass of the fishery. In this paper, a stochastic constrained optimization model is developed for a multi-species fishery that sets the seasonal catch by species, by geographical area, and by month of the season. The model maximizes vessel fleet contribution over a one year planning horizon within certain biological, environmental, market, and production capacity constraints. The model explicitly treats such sources of uncertainty as catch per species, catch per unit of effort, weather, and markets by a computer simulation procedure. This method allows random variation of any parameter of the mathematical programming problem. The procedure selects a single set of parameter values for the problem, executes the mathematical programming algorithm, and stores that cycle's results. These steps are repeated until the desired number of cycles have been completed. A statistical summary of the objective function values, decision variable values, and slack variable values completes the procedure. The model demonstrated an 11% improvement for the 1976–1977 Alaskan crab fleet's contribution over commercial fishing seasons set by traditional means. The model continues to be updated and evaluated annually. The model of this study should be of interest to managers of organizations whose products are renewable natural resources or other organizations who must set production schedules within resource and market constraints in environments characterized by many parameters subject to random variation.
Fisheries management must set fishing seasons that define either length of season, amount of seasonal catch, or both. These seasons are traditionally set with one overriding concern---protect the bio-mass of the fishery. In this paper, a stochastic constrained optimization model is developed for a multi-species fishery that sets the seasonal catch by species, by geographical area, and by month of the season. The model maximizes vessel fleet contribution over a one year planning horizon within certain biological, environmental, market, and production capacity constraints. The model explicitly treats such sources of uncertainty as catch per species, catch per unit of effort, weather, and markets by a computer simulation procedure. This method allows random variation of any parameter of the mathematical programming problem. The procedure selects a single set of parameter values for the problem, executes the mathematical programming algorithm, and stores that cycle's results. These steps are repeated until the desired number of cycles have been completed. A statistical summary of the objective function values, decision variable values, and slack variable values completes the procedure. The model demonstrated an 11% improvement for the 1976--1977 Alaskan crab fleet's contribution over commercial fishing seasons set by traditional means. The model continues to be updated and evaluated annually. The model of this study should be of interest to managers of organizations whose products are renewable natural resources or other organizations who must set production schedules within resource and market constraints in environments characterized by many parameters subject to random variation.
Fisheries management must set fishing seasons that define either length of season, amount of seasonal catch, or both. These seasons are traditionally set with one overriding concern-- protect the bio-mass of the fishery. In this paper, a stochastic constrained optimization model is developed for a multi-species fishery that sets the seasonal catch by species, by geographical area, and by month of the season. The model maximizes vessel fleet contribution over a one year planning horizon within certain biological, environmental, market, and production capacity constraints. The model explicitly treats such sources of uncertainty as catch per species, catch per unit of effort, weather, and markets by a computer simulation procedure. This method allows random variation of any parameter of the mathematical programming problem. The procedure selects a single set of parameter values for the problem, executes the mathematical programming algorithm, and stores that cycle's results. These steps are repeated until the desired number of cycles have bean completed. A statistical summary of the objective function values, decision variable values, and slack variable values completes the procedure. The model demonstrated an 11% improvement for the 1976--1977 Alaskan crab fleet's contribution over commercial fishing seasons set by traditional means. The model continues to be updated and evaluated annually. The model of this study should be of interest to managers of organizations whose products are renewable natural resources or other organizations who must set production schedules within resource and market constraints in environments characterized by many parameters subject to random variation.
The task of fisheries management is to set fishing seasons that define either length of season, amount of seasonal catch, or both with the primary concern of protecting the bio-mass of the fishery. A stochastic constrained optimization model is developed for a multi-species fishery that sets the seasonal catch by: 1. species, 2. geographical area, and 3. month of the season. Vessel fleet contribution is maximized within biological, environmental, market, and production capacity constraints.The model treats via a computer simulation procedure such sources of uncertainty as catch per species, weather, and markets, thus allowing random variation of any parameter of the mathematical programming problem. The procedure selects a single set of parameter values for the problem, executes the algorithm, and stores the cycle's results, repeating the steps until all cycles are completed. A statistical summary of the objective function values, decision variable values, and slack variable values completes the procedure. The model showed an 11% improvement for the 1976-77 Alaskan crab fleet's contribution over commercial fishing seasons set by traditional means.
Author Gaither, Norman
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Snippet Fisheries management must set fishing seasons that define either length of season, amount of seasonal catch, or both. These seasons are traditionally set with...
Linear Programming Applications; Simulation; Government Regulation
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SubjectTerms Applications
Commercial fishing
Computer simulation
Crabs
Fish
Fisheries
Fisheries management
Fishery economics
Fishing
Fishing seasons
Geographic regions
government regulation
Linear programming
linear programming applications
Management science
Mathematical programming
Objective functions
Optimization
Prices
Production capacity
Profits
Seasons
simulation
Snow
Species
Stochastic models
Studies
Variables
Weather
Weather forecasting
Title A Stochastic Constrained Optimization Model for Determining Commercial Fishing Seasons
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