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A dynamic model of an experimental bloom of coccolithophores Emiliania huxleyi

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(1)

A mathematical model of bloom of the

A mathematical model of bloom of the

coccolithophore

coccolithophore

Emiliania

Emiliania

huxleyi

huxleyi

in a

in a

mesocosm

mesocosm

experiment.

experiment.

Joassin

Joassin P.P.1 ((Ph.D Ph.D student)student)

Delille

Delille B.B.1, , Soetaert Soetaert K.K.2, Borges A.V., Borges A.V.1, Chou L., Chou L.3, Engel A., Engel A.4, ,

Harlay

Harlay J.J.3, , Riebesell Riebesell U.U.5, and , and GrGréégoire goire M.M.1

ECEM 2007

ECEM 2007 – – Trieste, ItalyTrieste, Italy

1UniversitUniversité é de de LiLièège ge (Belgium)(Belgium)

2Nederlands Institute of Ecology (The Netherlands)Nederlands Institute of Ecology (The Netherlands) 3UniversitUniversité é Libre Libre de de Bruxelles Bruxelles (Belgium)(Belgium)

4Alfred Alfred Wegener Wegener Institute for Polar and Marine Research, Institute for Polar and Marine Research, Bremerhaven Bremerhaven(Germany)(Germany) 5Leibniz Institute of Marine Sciences, IFMLeibniz Institute of Marine Sciences, IFM--GEOMAR, Kiel (Germany)GEOMAR, Kiel (Germany)

(2)

The

The convergence convergence ofof

3

3

biologicalbiological featuresfeatures rendersrenders Emiliania Emiliania huxleyi

huxleyi to to bebe oneone ofof thethe major major actorsactors involvedinvolved in in thethe oceanic oceanic carbon

carbon export export ::

--

Oceanwide

Oceanwide

distributed

distributed

phytoplankton

phytoplankton

producing

producing

large blooms

large blooms

--

Calcifying

Calcifying

algal

algal

--

Production

Production

of

of

TEP

TEP

Emiliania huxleyi:

the

most

numerically

(3)

Experimental

framework.

The

The mesocosmmesocosm experimentexperiment conductedconducted in Bergen (in Bergen (JuneJune 2001)2001)

.

.

Nine

Nine 11m11m³³ confinedconfined waterwater environmentsenvironments. . TheTheenclosedenclosed atmospheresatmospheres are are artificiallyartificially maintainedmaintained under

under determineddetermined values values ofof pCO2, pCO2, representingrepresenting threethree differentdifferentconditions conditions ofof atmosphericatmospheric pCO2:pCO2: •

•Futur Futur timetime((mesocosmsmesocosmsnn°°1,2,3). pCO2 1,2,3). pCO2 fixedfixed to ~710 to ~710 µµAtmAtm •

•PresentPresenttimetime((mesocomsmesocomsnn°°4,5,6). pCO2 4,5,6). pCO2 fixedfixed to ~410 to ~410 µµAtmAtm •

(4)

Data set used

in the

model.

Biological

Biological datadata

Phytoplankton

Phytoplankton

species

species::

Emiliania

Emiliania huxleyi huxleyi

( (cellcell/m/m³³)) Micromonas Micromonas ( (cellcell/m/m³³)) Synechococcus Synechococcus ( (cellcell/m/m³³)) Bacteria

Bacteria (part/m(part/m³³)) Virus (part/m

Virus (part/m³³))

Chemical

Chemical datadata

Nitrate Nitrate ( (mmolNmmolN/m/m³³)) Ammonium Ammonium ( (mmolNmmolN/m/m³³)) Phosphate Phosphate ( (mmolPmmolP/m/m³³)) DOC (

DOC (mmolCmmolC/m/m³³)) Diss

Diss. . OxygenOxygen (mmolO

(mmolO22/m/m³³)) TEP (

TEP (mmolCmmolC/m/m³³))

Carbon

Carbon datadata

DIC (

DIC (mmolCmmolC/m/m³³)) POC(

POC(mmolCmmolC/m/m³³)) PIC (

PIC (mmolCmmolC/m/m³³)) Total

Total AlkalinityAlkalinity (

(mmolmmol//kgSWkgSW)) pH (total

pH (total scalescale)) pCO

pCO22 Air (Air (µµatmatm)) pCO

pCO22 WaterWater ((µµatmatm))

Physical

Physical datadata

Salinity

Salinity ( ( -- )) Temperature

Temperature ((°°C)C) PAR

PAR aboveabove surfacesurface (

(5)

Challenge of

the

model:

conjoined representation of Ehux. specific processes

involved in the carbon export

Ehux.

biomass ...

(6)

Challenge of

the

model:

conjoined representation of Ehux. specific processes

involved in the carbon export

Ehux.

biomass growth

DIC

(7)

Challenge of

the

model:

conjoined representation of Ehux. specific processes

involved in the carbon export

Ehux. biomass growth DOC extracellular release TEP formation DIC sink sink

(8)

Challenge of

the

model:

conjoined representation of Ehux. specific processes

involved in the carbon export

Ehux. biomass growth DOC extracellular release Calcite

production TEP formation

DIC

sink sink

(9)

Challenge of

the

model:

conjoined representation of Ehux. specific processes

involved in the carbon export

Ehux. biomass growth DOC extracellular release Calcite

production TEP formation

DIC Microbial loop sink sink sink

(10)

Challenge of

the

model:

conjoined representation of Ehux. specific processes

involved in the carbon export

Ehux. biomass growth DOC extracellular release Calcite

production TEP formation

DIC Microbial loop Viral interaction sink sink sink

(11)

 Zero dimensional model involving 26 state variables.Zero dimensional model involving 26 state variables. 

 Description of Carbon, Nitrogen and Phosphorous Description of Carbon, Nitrogen and Phosphorous cyclingscyclings

through

through EhuxEhux. . biomass and the microbial loop.biomass and the microbial loop. 

 The microbial loop includes representations of bacterial biomassThe microbial loop includes representations of bacterial biomass

and dissolved organic matter (DOM).

and dissolved organic matter (DOM).

 DOM is divided into two pools: labile and semiDOM is divided into two pools: labile and semi--labile.labile.

 Balanced model for bacterial biomass growthBalanced model for bacterial biomass growth..

(12)

 DIC and total alkalinity are DIC and total alkalinity are explicitlyexplicitly represented. Dissolved COrepresented. Dissolved CO22

and pH are computed from DIC and total alkalinity.

and pH are computed from DIC and total alkalinity.

 Consideration of two forms for particulate inorganic carbon (PICConsideration of two forms for particulate inorganic carbon (PIC): ):

attached to cells and free (detached

attached to cells and free (detached coccolithscoccoliths).).

 Application of specific constant sinking speeds to all particulaApplication of specific constant sinking speeds to all particulate te

matters:

matters: EhuxEhux.., free PIC, detritus and TEP., free PIC, detritus and TEP. 

 The model does not consider the degradation of the organic The model does not consider the degradation of the organic

sediment.

sediment.

 The model considers COThe model considers CO22 molecular diffusion across the airmolecular diffusion across the air--water water

interface.

interface.

(13)

E. huxleyi CNP Mesocosm water column Mesocosm bottom Mesocosm enclosed atmosphere

(14)

E. huxleyi CNP attached Calcite C free Calcite

C waterMesocosmcolumn

Mesocosm bottom Mesocosm

(15)

E. huxleyi CNP attached Calcite C Bacteria CNP Labile DOM CNP Detritus CNP Semi-labile DOM CNP free Calcite

C waterMesocosmcolumn

Mesocosm bottom Mesocosm

(16)

E. huxleyi CNP attached Calcite C Bacteria CNP Labile DOM CNP TEP C Detritus CNP Semi-labile DOM CNP free Calcite

C waterMesocosmcolumn

Mesocosm bottom Mesocosm

(17)

E. huxleyi CNP attached Calcite C Bacteria CNP Labile DOM CNP TEP C Detritus CNP Semi-labile DOM CNP free Calcite C DIC C Nitrate N Ammonium N Phosphate P diss.oxygen O Mesocosm water column Mesocosm bottom Mesocosm enclosed atmosphere

(18)

E. huxleyi CNP attached Calcite C Bacteria CNP Labile DOM CNP TEP C Detritus CNP Semi-labile DOM CNP free Calcite C DIC C Nitrate N Ammonium N Phosphate P diss.oxygen O Virus Mesocosm water column Mesocosm bottom Mesocosm enclosed atmosphere

(19)

E. huxleyi CNP attached Calcite C Bacteria CNP Labile DOM CNP TEP C Detritus CNP Semi-labile DOM CNP Deposit CNP free Calcite C DIC C Nitrate N Ammonium N Phosphate P exchanged CO2 C diss.oxygen O Virus Mesocosm water column Mesocosm bottom Mesocosm enclosed atmosphere

(20)

Forcing variables.

Forcing variables.

Model state variables

Solar irradiance

Fixed pCO2 inside the

mesocosm enclosed atmosphere External sea water Temperature Salinity

(21)

Evolution

Evolution ofof forcing variables forcing variables measured

(22)

 Algal growth Algal growth

Formulation of

Ehux. particular

processes.

 DOM exudation and DOC DOM exudation and DOC extracellularextracellular releaserelease

 Calcite productionCalcite production

 Enhanced cellular mortality due to viral Enhanced cellular mortality due to viral lysislysis

 Phosphorous uptakePhosphorous uptake

(23)

Algal growth.

Unbalanced growth model Unbalanced growth model ::

DIN and DIC uptakes are decoupled.

DIN and DIC uptakes are decoupled.

Cellular C:N molar ratio is variable. Cellular N:P molar ra

Cellular C:N molar ratio is variable. Cellular N:P molar ratio is fixed.tio is fixed. Ammonium is assimilated preferentially to nitrate.

Ammonium is assimilated preferentially to nitrate.

RespirationRespiration: sum of metabolic respiration : sum of metabolic respiration ((proportproport. to biomass). to biomass) and and

respiration induced by cellular activity

respiration induced by cellular activity ((proportproport. to DIC uptake). to DIC uptake)

Mortality: Mortality: sum of mortality caused by cellular senescence sum of mortality caused by cellular senescence (constant rate)(constant rate)

and losses of cells caused by viral

and losses of cells caused by viral lysislysis (variable rate)(variable rate)..

No grazing No grazing is considered. is considered.

C_Uptake = RateC_Uptake . CO2/(CO2+KCO2) . PAR/(PAR+KPAR) . (1– (CNEhux /CNMax)) . EhuxC Nit_Uptake = RateNit_Uptake . Nit/(Nit+KNit) . (1– (Amm/(Amm+KAmm))) . (1– (CNMin /CNEhux )) . EhuxC

MortEhuxC = ( RateSenescence + RateMortVIR ) . EhuxC

(24)

Phosphorous

uptake.

EhuxEhux. . uses both :uses both :

organic phosphorous (labile and semi

organic phosphorous (labile and semi--labile DOP) labile DOP) and inorganic phosphorous (DIP)

and inorganic phosphorous (DIP)

(25)

Calcite production.

 In the frame of the experimental observations, In the frame of the experimental observations,

the

the EhuxEhux. . calcifying activity is mainly considered like a calcifying activity is mainly considered like a

structural cellular requirement.

structural cellular requirement.

 Combination of two terms:Combination of two terms:

-- Major term based on Major term based on EhuxEhux. . primary productionprimary production

-- Minor term based on Minor term based on EhuxEhux. . carbon biomasscarbon biomass

(26)

DOM exudation and DOC extracellular

release.

 DOM exudation. Combination of : DOM exudation. Combination of :

-- a passive leakage consisting of labile materials a passive leakage consisting of labile materials

(DOC, DON and DOP)

(DOC, DON and DOP)

-- an active DOC an active DOC extracellularextracellular releaserelease

 DOC DOC extracellularextracellular release:release:

-- linked to carbon linked to carbon overconsumptionoverconsumption

-- enhanced when algal growth is sustained under low enhanced when algal growth is sustained under low nutrients availability conditions

nutrients availability conditions

(27)

TEP formation.

 TEP formation strongly linked to DOC TEP formation strongly linked to DOC extracellularextracellular release.release.

 A fraction of DOC A fraction of DOC extracellularextracellular release consists of acidic release consists of acidic

polysaccharides supporting coagulating properties,

polysaccharides supporting coagulating properties,

making precursors of TEP

making precursors of TEP

 The model does not include aggregating properties of TEP.The model does not include aggregating properties of TEP.

 The model considers TEP is not involved in bacterial loop.The model considers TEP is not involved in bacterial loop.

Basecoagulate = FractAcidicPolysacch . DOCExtraRel

(28)

Enhanced cellular mortality due to viral lysis.

 Promiscuity between cellular hosts and viral infectious Promiscuity between cellular hosts and viral infectious

agents is used as epidemic index.

agents is used as epidemic index.

 Supplementary term added to cellular mortality rate Supplementary term added to cellular mortality rate

representing

representing lysislysis induced by viral attack.induced by viral attack.

 Dynamics of viruses: Dynamics of viruses:

-- production by dying infected cells only production by dying infected cells only

-- destruction following constant degenerating rate.destruction following constant degenerating rate. Prom = { Virus . (EhuxC/RatioC:Cell) }0,5

(29)

Application of hyperbolic tangent Application of hyperbolic tangent

function to represent threshold function to represent threshold

behavior of viral infections behavior of viral infections

Prom (Virus-Cell promiscuity) Maximal mortality rate induced by viral lysis Prom = ThProm (threshold value of promiscuity) MortVIR (Mortality rate induced by viruses)

(30)

Enhanced cellular mortality due to viral lysis.

 Promiscuity between cellular hosts and viral infectious Promiscuity between cellular hosts and viral infectious

agents is used as epidemic index.

agents is used as epidemic index.

 Supplementary term added to cellular mortality rate Supplementary term added to cellular mortality rate

representing

representing lysislysis induced by viral attack.induced by viral attack.

 Dynamics of viruses: Dynamics of viruses:

-- production by dying infected cells only production by dying infected cells only

-- destruction following constant degenerating rate.destruction following constant degenerating rate.

MortVIR = { tanh[ I ((Prom/ThProm)-1) ] – tanh[-I] } . {MortVIRmax / (1 – tanh[-I]) }

(31)

 Following results only concern Following results only concern mesocosmsmesocosms

exposed to present

exposed to present--day atmospheric pCOday atmospheric pCO22 (~410

(~410 µµatmatm))

 Observations are given by daily measurements Observations are given by daily measurements

performed on these three present

performed on these three present--day day mesocosmsmesocosms

(nr 4, 5 and 6)

(nr 4, 5 and 6)

Model results

compared

to experimental

observations.

(32)

Evolution over the 23 days experiment.

(33)

Evolution over the 23 days experiment.

(34)

Evolution over the 23 days experiment.

(35)

Evolution over the 23 days experiment.

(36)

Appreciation of the model.

Appreciation of the model.

Aspects to be improved.

Aspects to be improved.

The model does not consider any

The model does not consider any

diagenetic

diagenetic

process in the

process in the

sedimented

sedimented

organic matter.

organic matter.

The model does not consider any aggregating

The model does not consider any aggregating

process in the water column.

(37)

Appreciation of the model.

Appreciation of the model.

Interesting aspects.

Interesting aspects.

 Convenience of the unbalanced growth to represent Convenience of the unbalanced growth to represent

Emiliania

(38)

Appreciation of the model.

Appreciation of the model.

Interesting aspects.

Interesting aspects.

 Convenience of the unbalanced growth to represent Convenience of the unbalanced growth to represent

Emiliania

Emiliania huxleyi huxleyi bloom.bloom. 

 Good representation of TEP formation via the DOC Good representation of TEP formation via the DOC

extracellular

extracellular release.release.

* Importance of an accurate representation of

* Importance of an accurate representation of

the DOC

the DOC extracellularextracellular release. release. * Check with the Percentage of

* Check with the Percentage of ExtracellularExtracellular Release quotient (P.E.R.).

(39)
(40)

Appreciation of the model.

Appreciation of the model.

Interesting aspects.

Interesting aspects.

 Convenience of the unbalanced growth to represent Convenience of the unbalanced growth to represent

Emiliania

Emiliania huxleyi huxleyi bloom.bloom. 

 Good representation of TEP formation via the DOC Good representation of TEP formation via the DOC

extracellular

extracellular release.release.

 Better representation of calcification in the final phase of Better representation of calcification in the final phase of

bloom (limited nutrient conditions).

(41)

Representation of

Representation of

calcification based

calcification based

only on algal carbon

only on algal carbon

biomass biomass Representation of Representation of calcification based on calcification based on

primary production and

primary production and

algal carbon biomass

(42)

Appreciation of the model.

Appreciation of the model.

Interesting aspects.

Interesting aspects.

 Convenience of the unbalanced growth to represent Convenience of the unbalanced growth to represent

Emiliania

Emiliania huxleyi huxleyi bloom.bloom. 

 Good representation of TEP formation via the DOC Good representation of TEP formation via the DOC

extracellular

extracellular release.release.

 Better representation of calcification in the final phase of Better representation of calcification in the final phase of

bloom (limited nutrient conditions).

bloom (limited nutrient conditions).

 Model suitable for experimental application conducted in Model suitable for experimental application conducted in

confined sea water environment by considering virus

confined sea water environment by considering virus--cell cell interaction.

(43)

Extinction

Extinction

of

of

Emiliania

Emiliania

huxleyi

huxleyi

bloom

bloom

With With

consideration consideration ofof

enhanced

enhanced mortalitymortality due to viral lyses. due to viral lyses.

Without

Without consideringconsidering any

any action action ofof virusesviruses

Thin

Thin linelineisismodelmodel, , thick

(44)

Thank you for your attention.

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