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Athens 14-16 September 2016 Interlinkages between operational conditions and direct and indirect greenhouse gas emissions in a moving bed membrane biofilm reactor G. Mannina, M. Capodici, A. Cosenza, D. Di Trapani Universit di Palermo


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Università di Palermo Dipartimento di Ingegneria Civile, Ambientale, Aerospaziale, dei Materiali (DICAM)

Athens 14-16 September 2016

Interlinkages between operational conditions and direct and indirect greenhouse gas emissions in a moving bed membrane biofilm reactor

  • G. Mannina, M. Capodici, A. Cosenza, D. Di Trapani
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Introduction

Wastewater treatment entails:

  • direct emissions of greenhouse gases (GHGs), such as

nitrous oxide (N2O)

  • indirect emissions resulting from power requirements

N2O Unwanted even at small levels due to the high global warming potential 310 higher than CO2

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Introduction

 reduction

  • f

NO2

  • as

terminal electron acceptor to N2O (AOB denitrification)  incomplete

  • xidation
  • f

hydroxylamine (NH2OH) to NO2  intermediate of the incomplete heterotrophic denitrification

N2O Production Pathways

Nitrification Denitrification

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Introduction

Process operations aimed at the reduction of N2O could conflict with the effluent quality and increase the operational costs

Challenge Operational costs GHG emission Effluent quality To identify GHG mitigation strategies as trade-off between operational costs and effluent quality index is a very ambitious challenge

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Aim

Performing a multivariate analysis + University Cape Town (UCT) moving bed (MB) membrane bioreactor (MBR) pilot plant. Simple model for interlinkage among operational conditions/influent features/effluent quality and emitted N2O.

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Methods

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Pilot plant

Anaerobic Tank Anoxic Tank Aerobic Tank MBR Tank Clean In Place Tank ODR Qin Qout QR2 QR1 QRAS Gas Funnel Gas Funnel Gas Funnel Gas Funnel Suspended Carriers

QIN = 20 L h-1 QR1 = 20 L h-1 QRAS = 80 L h-1

150 days of experimentation Mixture of real and synthetic wastewater! Three experimental phases: Phase I: SRT = ∞ Phase II: SRT = 30 days Phase III: SRT = 15 days

QR2 = 100 L h-1 QOUT = 20 L h-1

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Pilot plant

PURON 3 bundle ultrafiltration module (pore size 0.03 μm, surface 1.4 m2) AMITECH carriers in anoxic and aerobic reactors with a 15 and 40% filling fraction respectively

TSS, VSS, CODTOT, CODSOL, N-NH4,N-NO3, N-NO2, TN, TP, P-PO4, DO, pH, T, N-N2O as gas and dissolved Two time per week in each tank

Measured data

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Indirect emissions

Pw [kWh m‐3] energy required for the aeration Peff [kWh m‐3] energy required for permeate extraction power,GHG econversion factors, 0.7 gCO2eq and 0.806 € kWh‐1 EF [€ m‐3] cost of the effluent fine including N2O The Operational Costs (OCs) were evaluated using conversion factors (Mannina and Cosenza, 2015 ):

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Indirect emissions

QIN and QOUT are the influent and effluent flow, respectively; j is the slope of the curve EF versus Cj

EFFwhen Cj EFF< CL,j (in this

case, the function Heaviside =0); j represents the slope of the curve EF versus Cj

EFFwhen Cj EFF> CL,j

(in this case, the function Heaviside =1); 0,j are the increment of the fines for the latter case. The effluent fine (EF) was evaluated using:

EF  1 t2 t1 ฀ 1 QIN ฀ Q

OUT ฀

 j ฀ Cj

EFF  Q OUT

 ฀

0, j  Cj

EFF CL, j

 ฀ j   j

 

฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀฀Heaviside฀Cj

EFF CL, j

 

 

j1 n

฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀ ฀

t1 t2

฀ dt

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Indirect emissions

COD, TN, PO, N2Ogas and N2O,L are the weighting factors of the effluent CODTOT, TN, PO, liquid N2O in the permeate and gaseous N2O. The effluent quality index (EQI) was evaluated using: EQI  1 T ฀ 1000 ฀ COD ฀ CODTOT  TN ฀ TN  PO ฀ PO N2Ogas฀ N2Ogas  N2O,L ฀ N2OL ฀ ฀ ฀ ฀ ฀ ฀฀ Q

OUT ฀

dt

to t1

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Multiregression analysis

Performed to point out general relationships for the N-N2O and the plant operation conditions or the available measured data

Two type of analysis

Complex regressions Simple linear regression

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Simple linear regression

Y = dependent variable; X1 = independent variable; c1, c2 regression coefficients

N2O-N fluxANAER (N2O-N flux emitted from the anaerobic tank) N2O-N fluxANOX (N2O-N flux emitted from the anoxic tank) N2O-N fluxAER (N2O-N flux emitted from the aerobic tank) N2O-N fluxMBR (N2O-N flux emitted from the MBR tank) N2O-N dissolvedOUT (N2O-N permeate dissolved concentration)

Dependent variables

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Complex regressions

Y = dependent variable; X1,…,Xm= independent variable; c1,…,cn regression coefficients ∑N2O-N flux (sum of the N2O-N flux emitted from each tank) N2O-N dissolvedOUT (N2O-N permeate dissolved concentration)

Dependent variables Multiple linear (LINm) Multiple exponential (EXP) Sum of exponential (SumEXP)

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Independent variables

Influent concentration Effluent concentration Intermediate concentration N-NO2_AER, N-NO2_ANOX, DOAER, DOANOX, pHAER, pHANOX, DOMBR CODTOT,OUT, BOD5,OUT, N-NH4,OUT, N-NO3,OUT, NO2-N,OUT, P-PO4,OUT CODTOT, IN, N-NH4,IN, PTOT,IN, P-PO4,IN, C/N COD,BIO, COD,TOT, NITR, DENIT, NTOT, P Performance indicators Operational conditions TSS*, SRT, Biofilm*

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Numerical settings

10,000 Monte Carlo simulations varying coefficients Evaluation of Nash and Sutcliffe efficiency for each simulation

Ymeas,i = measured value of the ith dependent state variable; Ysim,i = simulated value of the ith dependent state variable; Yaver,meas,i = average of the measured values of the ith dependent state variable

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Results

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Simple linear regression analysis

Maximum efficiency

Dependent variables N2O-N fluxANAER N2O-N fluxANOX N2O-N fluxAER N2O-N fluxMBR N2O-N dissolvedOUT Phase I Independent variable TSS NO2-NANOX NO2-NANOX NH4-NIN NO3-NOUT Efficiency 0.11 0.52 0.52 0.2 0.1 II Independent variable NO2-NANOX NO2-NANOX DOAER NITR CODOUT Efficiency 0.35 0.6 0.5 0.26 0.72 III Independent variable pHAER Biofilm Biofilm PO4-POUT NO2-NAER Efficiency 0.12 0.36 0.67 0.52 0.94

Varying the SRT different variables can be adopted to predict the N2O N2O dissolved in the permeate depend on CODOUT NO2 accumulation influence the N2O production

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Simple linear regression analysis

0.002 0.004 0.006 0.008 Parameter- c2 N2O-N dissolvedOUT

(f)

  • 19
  • 18.5
  • 18
  • 17.5
  • 17

Parameter- c1 N2O-N flux AER

(d)

  • 6.5
  • 6
  • 5.5
  • 5
  • 4.5

Parameter- c1 N2O-N flux ANOX

(b)

0.0 0.1 0.2 0.3 0.4 9 9.5 10 10.5 11 Efficiency [-] Parameter- c2 N2O-N flux ANOX

(a)

0.4 0.5 0.6 0.7 34 34.5 35 35.5 36 Efficiency [-] Parameter- c2 N2O-N flux AER

(c)

0.0 0.2 0.4 0.6 0.8 1.0 0.02 0.04 0.06 Efficiency [-] Parameter- c1 N2O-N dissolvedOUT

(e)

Scatter plots Phase III High dependence Poor dependence Combining effect

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Complex multiregression analysis

INm - Maximum efficiency ∑N2O-N flux N2O-N dissolvedOUT Efficiency Efficiency dependent variable

0.015 0.244

C/N N-NH4,IN TSS Biofilm SRT DOAER N-NO2_AER pHAER DOANOX

LINm poorly reproduces the measured data for ∑N2O-N flux (efficiency 0.015). Efficiency

  • btained

for the N2O-N dissolvedOUT is slightly higher than for ∑N2O-N flux (equal to 0.244)

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Complex multiregression analysis

and SumEXP - Maximum efficiency

EXP SumEXP ∑N2O-N flux N2O-N dissolvedOUT ∑N2O-N flux N2O-N dissolvedOUT

Efficiency Efficiency Efficiency Efficiency

Independent variable

0.125 0.164 0.198 0.178

C/N C/N N-NH4,IN N-NH4,IN TSS TSS Biofilm Biofilm SRT SRT DOAER DOAER N-NO2_AER N-NO2_AER pHAER pHAER DOANOX

Poor efficiency values obtained for both the investigated dependent variables

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Conclusions

asonable agreements for simple regression equations pendency of N2O flux with SRT and plant sections T of Phase III makes the conditions of N2O production re sharped ne of the investigated equations for complex multivariate alysis is able to provide satisfactory efficiencies

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Message to take home!

e interactions among the key factors affecting the make difficult to establish an unique equation valid different operational conditions for predicting N2O

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Athens 14-16 September 2016

Thank you for your attention

Giorgio Mannina

giorgio.mannina@unipa.it

Acknowledgements

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Athens 14-16 September 2016

FICWTMOD2017 - Frontiers International Conference on wastewater treatment and modelling

1st International Conference 21 – 24 May 2017, Palermo, Italy

ed by

www.ficwtmod2017.it