Www.csse.monash.edu.au/~jbernard/Project By: James Bernard Supervised By: Charles Todd (Department of Sustainability and Environment) Simon Nicol (Department.

Slides:



Advertisements
Similar presentations
Summary of NCDPI Staff Development 12/4/12
Advertisements

Fish Mortality & Exploitation Ratio By Asaar S. H. Elsherbeny Assistant Researcher Fish Population Dynamics Lab. Fisheries Division.
Detecting changes in von Bertalanffy growth parameters (K, L ∞ ) in a hypothetical fish stock subject to size-selective fishing Otoliths (ear bones) from.
458 Delay-difference models Fish 458, Lecture 14.
Spatial and temporal variability in Atka mackerel (Pleurogrammus monopterygius) female maturity at length and age. A component of NPRB project 0522: Reproductive.
Determining relative selectivity of the gulf menhaden commercial fishery and fishery independent gill net data Southeast Fisheries Science Center Amy M.
Age, Size and Growth ZOO 511 week 3 slides. Metrics of Size and Growth Length –PROS: easy, intuitive, history in angling, length rarely shrinks, nonlethal.
FMSP stock assessment tools Training Workshop LFDA Theory.
The Definite Integral. In the previous section, we approximated area using rectangles with specific widths. If we could fit thousands of “partitions”
Data Mining Cardiovascular Bayesian Networks Charles Twardy †, Ann Nicholson †, Kevin Korb †, John McNeil ‡ (Danny Liew ‡, Sophie Rogers ‡, Lucas Hope.
Data Mining Cardiovascular Bayesian Networks Charles Twardy †, Ann Nicholson †, Kevin Korb †, John McNeil ‡ (Danny Liew ‡, Sophie Rogers ‡, Lucas Hope.
Growth in Length and Weight Rainer Froese SS 2008.
Populations Population- group of individuals of the same species occupying a given area Increase –Birth –Immigration Decrease –Death –Emmigration.
458 Model Uncertainty and Model Selection Fish 458, Lecture 13.
Application of DEB theory to a particular organism in (hopefully somewhat) practical terms Laure Pecquerie University of California Santa Barbara.
Modelling Fish Populations for Sustainability By: James Bernard Supervisors: Charles Twardy, David Green and Charles Todd (From the Department of Sustainability.
Unit III Module 4 - Hard Time Task
Hui-Hua Lee 1, Kevin R. Piner 1, Mark N. Maunder 2 Evaluation of traditional versus conditional fitting of von Bertalanffy growth functions 1 NOAA Fisheries,
458 Age-structured models (continued) Fish 458, Lecture 5.
Short Seminar on Fish Growth and Maturity Daniel Pauly Fisheries Centre, University of British Columbia Vancouver, Canada Institute of Marine Research.
Populations and Growth
Growth and decline. Exponential growth pop. size at time t+  t = pop. size at time t + growth increment N(t+  t) = N(t ) +  N Hypothesis:  N = r N.
Developing the Advertising Campaign The Advertising Plan.
Do Now 4/16 (pass up do nows, HW out for checking, pls.) OBJECTIVE: 1.Describe the characteristics of populations using the terms size, density, dispersion,
Methods: Collection of Blue Catfish Otoliths
Population Ecology  Size – represented by N  Density – number of individuals per area – 100 buffalo/km 2  Dispersion – how individuals are distributed.
Maximum likelihood estimates of North Pacific albacore tuna ( Thunnus alalunga ) von Bertalanffy growth parameters using conditional-age-at-length data.
ASSESSMENT OF BIGEYE TUNA (THUNNUS OBESUS) IN THE EASTERN PACIFIC OCEAN January 1975 – December 2006.
Lecture 4 review Most stock-recruitment data sets show the pattern predicted by Beverton and Holt when they assumed cohorts die off at rates dN/dt=-MN,
Modeling growth for American lobster Homarus americanus Yong Chen, Jui-Han Chang School of Marine Sciences, University of Maine, Orono, ME
Advanced Precalculus Notes 4.9 Building Exponential, Logarithmic, and Logistic Models.
G5: Population Ecology.
Biodiversity of Fishes Growth Rainer Froese
Measuring and Modeling Population Change SBI4U. Demography The statistical study of the processes that change the size and density of a population through.
Workshop on Stock Assessment Methods 7-11 November IATTC, La Jolla, CA, USA.
10-4 POPULATION PATTERNS. 1. POPULATION PROPERTIES Size (often hard to measure) Density– amount of population per unit of area (population crowding) #
Fisheries 101: Modeling and assessments to achieve sustainability Training Module July 2013.
Flexible estimation of growth transition matrices: pdf parameters as non-linear functions of body length Richard McGarvey and John Feenstra CAPAM Workshop,
Modeling Growth in Stock Synthesis Modeling population processes 2009 IATTC workshop.
1 Mon. Tues. Wed. Thurs. Fri. Week of Oct. 20 Week of Oct. 27 Independent project set-up Week of Nov. 3 Forest ecology lab – dress for weather Exam 2 T.
Rainer Froese GEOMAR Presentation at the FishBase Symposium
Population Ecology. Population Def. a group of individuals of a __________ species living in the same area Characteristics of a popl’n 1)Size 2)Density.
Yanjmaa Jutmaan  Department of Applied mathematics Some mathematical models related to physics and biology.
Sources of Fish Decline Habitat disruption Breeding areas Larval development areas Bottom structure.
Biodiversity of Fishes: Life-History Allometries and Invariants Rainer Froese
Populations Please begin reading “Death in the Rainforest”
Exponential Functions. When do we use them? Exponential functions are best used for population, interest, growth/decay and other changes that involve.
Population Ecology Chapter 52. Population - group of individuals living in same area at same time. Population density - # of individuals per unit area.
Aim: How do different types of populations grow? DO NOW 1.Which organism is the predator in this graph? Which is the prey? 2.What happens to the population.
Age and Growth of Pacific Sardine in California During a Period of Stock Recovery and Geographical Expansion By Emmanis Dorval Jenny McDaniel Southwest.
Age and Growth Estimating age and growth –Using hard structures ~ Otolith Lab How do we “read” these structures and why? –Reading lab –Back calculation.
Ecosystem-Based Fisheries Management Rainer Froese IfM-GEOMAR
Analysis of flathead catfish population parameters using spine versus otolith age data Jeffrey C. Jolley, Peter C. Sakaris, and Elise R. Irwin Alabama.
1 Climate Change and Implications for Management of North Sea Cod (Gadus morhua) L.T. Kell, G.M. Pilling and C.M. O’Brien CEFAS, Lowestoft.
Population Ecology. What is a Population? An interbreeding group of the same species living in the same general area may be distinguished by natural or.
DETERMINATION OF GROWTH PARAMETERS. Introduction Growth parameters are used as input data in the estimation of mortality parameters and in yield / recruit.
L OGISTIC E QUATIONS Sect. 8-6 continued. Logistic Equations Exponential growth (or decay) is modeled by In many situations population growth levels off.
10-5 POPULATION PATTERNS. 1. POPULATION PROPERTIES Size (often hard to measure) Density– amount of population per unit of area (population crowding) #
Delay-difference models. Readings Ecological Detective, p. 244–246 Hilborn and Walters Chapter 9.
Announcements Topics: -Introduction to (review of) Differential Equations (Chapter 6) -Euler’s Method for Solving DEs (introduced in 6.1) -Analysis of.
What Do We Know About Aging?. How Old Are These People?
19.1 UNDERSTANDING POPULATIONS. 1. POPULATION PROPERTIES Size (often hard to measure) Density– amount of population per unit of area (population crowding)
David A. Dippold1, Robert T. Leaf1, and J. Read Hendon2
Biodiversity of Fishes Growth
Biodiversity of Fishes: Life-History Allometries and Invariants
Density-dependent growth and cannibalism in Northeast Arctic Cod
Individual Growth Population Biomass Recruitment Natural Mortality
II. Survivorship.
Age and Growth in Fishes
Populations and Growth
Presentation transcript:

By: James Bernard Supervised By: Charles Todd (Department of Sustainability and Environment) Simon Nicol (Department of Sustainability and Environment) Charles Twardy (Monash University) David Green (Monash University) Building Bayesian Models for the Analysis of Critical Knowledge Gaps in Australian Freshwater Fish

2 Introduction Aim Growth Curves New Growth Curves New Curves using Data Clustering Future Work

3 Aim Overall Goal (Big Picture): –Predict the sustainability of the Murray Cod > Growth Curves > Survival Rate (Mortality) > Population Modelling

4 Growth Curves Considered various curves: –von Bertalanffy, Gompertz, Logistic Reviewed previous experts curves: –Anderson (1992) –Gooley (1995) –Rowland (1998) –Todd (unpublished)

5 Existing Growth Curves: Rowland

6 Existing Growth Curves: Anderson

7 Existing Growth Curves: Todd

8 Existing Growth Curves: Gooley

9 Existing Growth Curves (equations) RowlandToddAnderson k Parameters: Equation: (von Bertalanffy)

10 Difference (0-5)

11 Difference (0-5) continued… RowlandToddAnderson What happens to the differences between these curves if is set to zero?

12 New Growth Curves RowlandToddAnderson k (0) Parameters: Equation: (von Bertalanffy) = 0 Note:

13 New Growth Curves: Rowland 0

14 New Growth Curves: Anderson 00

15 New Growth Curves: Todd 00 0

16 Evaluating the New Curves New Curves vs Old Curves 0 0 0

17 New Growth Curves: Using Data Clustering New Data Set: Only lengths (no age) Data Clustering provides: Length-Classes –using Minimum Message Length (MML) approach Expert Knowledge: Assign approximate ages to the classes Results: Three New Growth Curves modelling different amounts of uncertainty

18 New Growth Curves: Achieved by Data Clustering Class 1: Length: mm -> Age: 0-1 Class 2: Length: mm -> Age: 1-2 Class 3: Length: mm -> Age: 2-5 Class 4: Length: mm -> Age: 3-9 Class 5: Length: mm -> Age 9+ Length (mm) Number (fish in each class) Data Clustering Murray Cod lengths

19 New Growth Curves: Using Data Clustering D/Clus 1D/Clus 2D/Clus k Parameters: Equation: (von Bertalanffy)

20 New Growth Curves: Using Data Clustering D/Clus 1D/Clus 2D/Clus k (0) Parameters: Equation: (von Bertalanffy) =0 Note:

21 New Growth Curves: Using Data Clustering 000

22 Comparing Existing Curves to New Curves 00

23 Summary Improved Existing Curves –Using old data sets Created New Curves –Using new data sets and data clustering –The curve modelling the most uncertainty provided the best fit to otolith data –In all cases setting = 0 provided the best fit to recapture data

24 Future Work We do plan on modelling the entire population –Our next step is developing a Bayesian model for determining survival rates! Stay tuned: –