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Time of Death: Modeling Time-varying Natural Mortality in Fish Populations Time of Death: Modeling Time-varying Natural Mortality in Fish Populations

Time of Death: Modeling Time-varying Natural Mortality in Fish Populations - PowerPoint Presentation

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Time of Death: Modeling Time-varying Natural Mortality in Fish Populations - PPT Presentation

Phil Ganz 1 Terrance Quinn II 1 Peter Hulson 2 1 Juneau Center School of Fisheries and Ocean Sciences University of Alaska Fairbanks 17101 Point Lena Loop Road Juneau AK 99801 USA 2 NOAA ID: 758261

mortality age catch natural age mortality natural catch error covariate www data fisheries http abundance stock statistical assessment fish

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Slide1

Time of Death: Modeling Time-varying Natural Mortality in Fish Populations

Phil Ganz1Terrance Quinn II1Peter Hulson2

1Juneau Center, School of Fisheries and Ocean Sciences, University of Alaska Fairbanks, 17101 Point Lena Loop Road, Juneau, AK 99801, USA 2NOAA National Marine Fisheries Service, Alaska Fisheries Science Center, Auke Bay Laboratories, 17109 Point Lena Loop Road, Juneau, AK 99801, USA

Photos: kevskewl.files.wordpress.com, http

://www.fishbase.us/Slide2

Statistical catch-at-age models

Age

Year

2012 2013 2014 2015 2016

1 2 3 4 5

Abundance-at-age

Slide3

Statistical catch-at-age modelsTwo main sources of data:

Commercial fisheries Scientific surveys

http://

www.alaskafishradio.comPhoto credit: Phil GanzSlide4

Statistical catch-at-age modelsTwo main types of data:

Abundance/weight Age composition

http://www.lanierstripedbasscoalition.orghttp://

cdn.lightgalleries.netSlide5

Statistical catch-at-age modelHighly non-linearSome key parameters and values:Natural mortality

(M)Fishing mortality (F)Survey catchability

(q): scales the catch from the survey (I) to that of the total abundance (N)

, so I=qNSelectivity (s): the proportion of fish at a given age that are vulnerable to fishing gearSlide6

Statistical catch-at-age modelsTrying to estimate and predict:Abundance/weightRecruitment, or juvenile fish: sometimes modeled as a function of the number of mature fish, sometimes modeled as random.

Adults (mature and immature)Age compositionUsed with maturity data to estimate reproductive potentialSlide7

Statistical catch-at age modelsBalance between precision and parsimony:Slide8

Baranov catch equation

Catch

Abundance

Proportion that dies

Proportion of deaths that are due to fishingSlide9

Total mortality vs maximum age

Hoenig 1983Slide10

Relating natural mortality to growthVon Bertalanffy growth:

It follows (Beverton, Holt, and others):M related to K via t

maxCan plot M against K, use as predictor Slide11

The problemMisspecifying

M results in bias – Clark 1999“The magnitude of natural mortality relates directly to the

productivity of the stock, the yields that can be obtained, optimal exploitation rates, management quantities, and reference points. Unfortunately, natural mortality is also one of the most difficult quantities to estimate.”

– Brodziak et al. 2011Slide12

Varying natural mortality In general:

This presentation:Parameters are confounded with each other

http://vignette1.wikia.nocookie.net/Slide13

Two Proposed MethodsCovariatesi.e. Use more data

Correlated errori.e. Look at the data in a different way

Jiao et al. 2012Slide14

Covariates to natural mortalityPredation

Herring: Teerlink et al. in revision. Lake trout: Pycha 1980; James

Bence, pers. comm.DiseaseMarty et al. 2010

Marty et al. 2010

www.fhwa.dot.gov

/Slide15

How precise does a covariate need to be?Sablefish

Population constructed from most recent age structured assessment (Hanselman et al. 2014)30 year simulation

Specified scenarios for:Natural moralityPrecision of covariate

www.flickr.com/photos/jikegamiSlide16

Simulated “data”

Two sources:SurveyCommercialTwo types:

AbundanceAgeM covariate

Photos: www.priweb.orgSlide17

Natural mortality scenarios

Error

+

20 iterations Slide18

Covariate scenarios

E

rror

+Slide19

All scenarios

Covariate error

+

M Error

+Slide20

EstimationStatistical catch-at-age model

Same parameterization as operating model Optimized using automatic differentiation:Slide21

ResultsSlide22

Natural MortalityCovariate error

M

Error

+

+Slide23

Total biomass 1985-2014Covariate error

M

Error

+

+Slide24

Total biomass 2014

Covariate error

M Error

+

+Slide25

Comparing Model Structure

v

s.

http://31.media.tumblr.com/ea7e05d71d38c74fc9eb99f268655a4f/tumblr_inline_ne8n0cNpGx1sqh1mk.jpgSlide26

Comparing Model Structure

v

s.

http://31.media.tumblr.com/ea7e05d71d38c74fc9eb99f268655a4f/tumblr_inline_ne8n0cNpGx1sqh1mk.jpgSlide27

Slide28

ConclusionStatistical catch-at-age models in general:

We need to make simplifying assumptionsWhat simplifying assumptions are acceptable?Sablefish simulation: The covariate method is effective, but as errors increase, precision decreases.Not including the covariate can be more precise, if the covariate is very imprecise and natural mortality is constant.Slide29

ConclusionsFuture directionsTrending natural mortality

Correlated error structuresRandom effectsRandom walkSlide30

¿Preguntas?

Thank you!: Terry QuinnPete HulsonDana Hanselman

Pedro GajardoYou for listeningFunding:National Marine Fisheries Service

Stock Assessment Improvement Plangithub.com/michiganzSlide31

ReferencesBrodziak, J., Ianelli

, J., Lorenzen, K., & Methot, R. D. J. 2011. Estimating Natural Mortality in Stock Assessment Applications. st.nmfs.noaa.gov (p. 38). U.S. Dep. Commer. Retrieved from https://www.st.nmfs.noaa.gov/st4/documents/MworkshopReport_final.pdfClark, W. G. 1999. Effects of an erroneous natural mortality rate on a simple age-structured stock assessment. 

Canadian Journal of Fisheries and Aquatic Sciences, 56(10), 1721-1731.Hanselman, D.H., C. Lunsford, and C. Rodgveller. 2014. Assessment of the sablefish stock in Alaska, pp. 283-424. In Stock assessment and fishery evaluation report for the groundfish

resources of the GOA and BS/AI for 2015. North Pacific Fishery Management Council, Anchorage, AK.Hoenig, J. M. 1983.

Empirical use of longevity data to estimate mortality-rates. Fishery Bulletin, 81(4), 898-903.Jiao, Y., Smith, E. P., O'Reilly, R., & Orth, D. J. (2012). Modelling non-stationary natural mortality in catch-at-age models. ICES Journal of Marine Science: Journal du

Conseil, 69(1), 105-118.Marty, G.D., Hulson, P.-J.F., Miller, S.E., Quinn, T.J., II, Moffitt, S.D., and

Merizon, R.A.  2010.  Failure of population recovery in relation to disease in Pacific herring. Diseases of Aquatic Organisms 90: 1-14.Pycha, R

. L. 1980. Changes in mortality of lake trout (Sulvelinus namaycush) in Michigan waters of Lake Superior in relation to sea lamprey (Petromyzon marinus

) predation, 1968-78. Can. J. Fish. Aquat. Sci. 37: 2063-2073.Teerlink, S.F., Quinn, T.J. II, Straley, J.M., and

Ziegesar, O.V. The ecological importance of humpback whale predation on herring biomass in Prince William Sound as determined by model covariation. In Revision.