All variables at equilibrium (including Biomass, Yields and Fi)

Slides:



Advertisements
Similar presentations
Ecosim Beth Fulton Time dynamic Ecopath = initial conditions Define Duration Environmental drivers Contaminants option Fleet dynamics option ECOPATH,
Advertisements

Fish Mortality & Exploitation Ratio By Asaar S. H. Elsherbeny Assistant Researcher Fish Population Dynamics Lab. Fisheries Division.
Population dynamics Zoo 511 Ecology of Fishes.
Stock assessment of red mullet and hake in the Egyptian Mediterranean Waters Sahar Mehanna Fish Population Dynamics Lab NIOF, Egypt.
The current status of fisheries stock assessment Mark Maunder Inter-American Tropical Tuna Commission (IATTC) Center for the Advancement of Population.
Sample size computations Petter Mostad
Multispecies Models-II (Including Predation In Population Models)
“Fishing” Actually, coupled Flow, Fish and Fishing.
Stock assessment, fishery management systems, and the FMSP Tools -- Summary -- FMSP Stock Assessment Tools Training Workshop Bangladesh 19th - 25th September.
IREPA Onlus – Istituto Ricerche Economiche Pesca e Acquacoltura The Relationship between Fleet Capacity, Landings, and the Components Parts of Fishing.
Stock assessment for fishery management - using the FMSP Tools FMSP Stock Assessment Tools Training Workshop Bangladesh 19 th - 25 th September 2005.
INTEGRATED MATH 2 INEQUALITIES IN TWO VARIABLES LESSON OBJECTIVES: 1)Graph the solution set of a linear inequality in two variables. 2)Graph the solution.
Fisheries Assessment Model and Visualization Tool Gulf of Mexico application August, 2014.
Fleet dynamics of the SW Indian Ocean tuna Fishery : a bioeconomic approach Main results September 2013 C. Chaboud.
Framework for adaptation control information system in the Rio de la Plata: the case of coastal fisheries Walter Norbis – AIACC LA 32.
Harvesting and viability
Fisheries 101: Modeling and assessments to achieve sustainability Training Module July 2013.
Ecosystem-scale optimization policies IncoFish EwE Workshop, Cape Town, September 2006 IncoFish EwE Workshop, Cape Town, September 2006 Villy Christensen.
Evaluation of harvest control rules (HCRs): simple vs. complex strategies Dorothy Housholder Harvest Control Rules Workshop Bergen, Norway September 14,
Statistics for Political Science Levin and Fox Chapter Seven
9.1c SKM & PP 1 Quadratic Equations. 9.1c SKM & PP 2 Square Roots: Know Your Squares! Consider this equation: What number(s) could be squared to give.
Consider a very simple setting: a fish stock is harvested by two symmetric (identical) players, which can be fishermen or fleets. 2.1 A Simple Non-cooperative.
Data requirement of stock assessment. Data used in stock assessments can be classified as fishery-dependent data or fishery-independent data. Fishery-dependent.
The Methodology of ECOST Project to Assess Societal Costs and Benefits Centre for the Economics and Management of Aquatic Resources (CEMARE), University.
The Latest ECOST Economic Model Pierre Failler, Haoran Pan and Francis Laloe CEMARE and UMR C3ED November 12-16, FIFTH PROJECT MEETING, PUNTA CANA, DOMINICAN.
Current Problems in the Management of Marine Fisheries by J. R. Beddington, D. J. Agnew, and C. W. Clark Science Volume 316(5832): June 22, 2007.
A Software Cost Model with Reliability Constraint under Two Operational Scenarios Satoru UKIMOTO and Tadashi DOHI Department of Information Engineering,
PRINCIPLES OF STOCK ASSESSMENT. Aims of stock assessment The overall aim of fisheries science is to provide information to managers on the state and life.
Fish stock assessment Prof. Dr. Sahar Mehanna National Institute of Oceanography and Fisheries Fish population Dynamics Lab November,
MAFMC Forage Panel Discussion April 11, 2013 Trigger Questions.
Ministry of Food, Agriculture and Fisheries Danish Institute for Fisheries Research ICES Symposium on management strategies - SFMS-32 Integrating fishing.
NMA course Marko Lindroos
Summarizing Descriptive Relationships
Covariance/ Correlation
ELFSim: a fisheries decision support tool for coral reef line fish on the Great Barrier Reef of Australia Rich Little MSEAS 2016 Oceans and Atmosphere.
FISHING EFFORT & CPUE.
Factors affecting the relative abundance index of low mobility
Techniques to control noise and fading
Workshop on Residential Property Price Indices
Non-linear Minimization
Solving Linear Equations and Inequalities
Exploring Ocean Futures
QUALITATIVE AND LIMITED DEPENDENT VARIABLE MODELS
Death in the Sea Understanding Mortality
Modular Approach to logbook in the WECAFC Region
SUSTAINABILITY INDICATORS Chapter 2: Sustainability Indicators in Practice Tamara Belyakhina Imtiaz Ahmed.
Covariance/ Correlation
Travel Demand Forecasting: Mode Choice
Selectivity.
DEMAND THEORY III Meeghat Habibian Transportation Demand Analysis
DEMAND THEORY III Meeghat Habibian Transportation Demand Analysis
DEMAND THEORY III Meeghat Habibian Transportation Demand Analysis
DEMAND THEORY III Meeghat Habibian Transportation Demand Analysis
ECOPATH.
Discrete Choice Modeling
T305: Digital Communications
Country level implications
DEMAND THEORY III Meeghat Habibian Transportation Demand Analysis
Comparing MSE: Optimal Sampling Frequency and Beta Interval
Pattern Classification All materials in these slides were taken from Pattern Classification (2nd ed) by R. O. Duda, P. E. Hart and D. G. Stork, John.
Working Group on Data, Information and Knowledge Exchange
Beverton and Holt’s yield per Recruit Model
Covariance/ Correlation
Pattern Classification All materials in these slides were taken from Pattern Classification (2nd ed) by R. O. Duda, P. E. Hart and D. G. Stork, John.
BIOMASS PER RECRUIT MODEL
Chapter 5: Exponential and Logarithmic Functions
Fisheries Management Scientists study fish stocks to determine estimates of the population count and the reproductive biology of the species This information.
Solving a System of Linear Equations
Summarizing Descriptive Relationships
TRANSPORTATION DEMAND ANALYSIS
Presentation transcript:

All variables at equilibrium (including Biomass, Yields and Fi) Ecopath, All variables at equilibrium (including Biomass, Yields and Fi) Fishery is represented by Yields Yi Bi . (P/B)i . EEi = Yi + Σ Bj . (Q/B)j . Dcij Yi = Fi.Bi Ecosim Fishery is represented by Fi values that may vary, leading to a dynamics of biomass and Yields Conditional to the Fi process dBi/dt = gi .Σ Qij - Σ Qji + Ii – (M0i +Fi +Ei) Bi (with adapted formula for Qji) Formulas from Pauly, D., and Christensen, V., 2002. Chapter 10: Ecosystem Models. In: Handbook of fish biology and fisheries. pp. 211-227, Ed. by P. J. B. Hart and J. D. Reynolds, Blackwell Science, Oxford, Vol. 2.

fjt = Ss psjt Nst Fi =Sj [ fjt qijt)] We can consider the « exploitation dynamics » with a model representing also fishing activity as fishing actions decided by fishing units (fishers) resulting in fishing mortality rates for each resource component (Fi) Note that Fi refer to the resource components but they result from fishing actions of several kinds (fj) Fi =Sj [ fjt qijt)] Which result from fishermen decisions with several possible strategies (s) fjt = Ss psjt Nst Articulations between these three « aspects » of fishing activity…

The numbers of tactics (métiers), of strategies (fleets) and sampling strata are equal and determined from the number of stocks (resource definition)

The number of fleets (strategies) and the number of tactics (métiers) are not necessary equal...

Basic equations… dBit /dt = ri Bit (1-Bit /Ki) – Sj [ fjt qijt (Bit-aijKi) ] fjt = ?

dBit /dt = ri Bit (1-Bit /Ki) – Sj [ fjt qijt (Bit-aijKi) ] General question What may be considered is the replacement of this set of equations dBit /dt = ri Bit (1-Bit /Ki) – Sj [ fjt qijt (Bit-aijKi) ] by an ecosim set of equation ? dBi/dt = gi .Σ Qij - Σ Qji + Ii – (M0i +Fi +Ei) Bi

fjt = SsNst*decision to fish with métier j at time t Ecosystem model Description of Bi conditional to Fi dBi/dt = gi .Σ Qij - Σ Qji + Ii – (M0i +Fi +Ei) Bi (with adapted formula for Qji) socio eco model Description of fishing activity in terms of fishing units deciding to go fishing (or not) Fi=g(Ns, decisions) Fi= Sj [ fjt qijt ] fjt numbers of fishing days with métier j fjt = SsNst*decision to fish with métier j at time t

Fi= Sj [ fjt qijt ] fjt numbers of fishing days with métier j Fi=g(Ns, decisions) Fi= Sj [ fjt qijt ] fjt numbers of fishing days with métier j qijt catchability of métier j on « species » i at time t fjt = SsNst*psjt psjt Probability to decide to fish with métier j at time t) Nst is the number of fishing units having the same decision rule for fishing trip selection (fleet)

psjt Probability to decision to fish with métier j at time t) fjt = SsNst*psjt psjt Probability to decision to fish with métier j at time t) Nst is the number of fishing units having the same decision rule for fishing trip selection (fleet) psjt =(R js,t+1/sum(R J(s)t ) Rjs,t = exp [r sRjt ] Rjt is an expected utility for the choice of métier j Rjt = Si [ Pricei cpueijt] – Cjt ( linear combination of parameters) (conditional logit model, Mac Fadden) psjt+1=ms psjt + (1-ms ) (R js,t+1/sum(R J(s),s,t+1 )

fjt = SsNst*psjt ie two types of time process psjt Probability to decision to fish with métier j at time t) Nst is the number of fishing units having the same decision rule for fishing trip selection (fleet)

Nst process general idea economic models eg Smith C. Clark, Charles Psjt process psjt =(R js,t+1/sum(R J(s)t ) Rjs,t = exp [r sRjt ] Rjt is an expected utility for the choice of métier j Rjt = Si [ Pi * cpueijt] – Cjt ( linear combination of parameters) (conditional logit model, Mac Fadden, 1973) Further aspects e.g. psjt+1=ms psjt + (1-ms ) (R js,t+1/sum(R J(s),s,t+1 ) Nst process general idea economic models eg Smith C. Clark, Charles If units of fleet S make profit, their number increases If not their number decreases

Psjt process (model, high frequency) psjt =(R js,t+1/sum(R J(s)t ) Rjs,t = exp [r sRjt ] Rjt is an expected utility for the choice of métier j Rjt = Si [ Pi * cpueijt] – Cjt ( linear combination of parameters) (conditional logit model, Mac Fadden, 1973) Further aspects e.g. psjt+1=ms psjt + (1-ms ) (R js,t+1/sum(R J(s),s,t+1 ) Nst process (model, low frequency) general idea economic models eg Smith C. Clark, Charles If units of fleet S make profit, their number increases If not their number decreases