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Disinfection ​

Inactivation of pathogenic microorganisms in treated wastewater effluent

Overview ​

Disinfection is the selective destruction of disease-causing (pathogenic) organisms to reduce public health risks from wastewater discharge or reuse. Common methods include ultraviolet (UV) radiation, chlorination, ozonation, and peracetic acid. Disinfection differs from sterilization in that it does not destroy all microorganisms, only those that pose health hazards.

UV Disinfection uses ultraviolet light at 254 nm wavelength to damage microbial DNA, preventing reproduction. It is effective, chemical-free, has no residual, and leaves no disinfection byproducts (DBPs). However, it requires clear effluent (low TSS and turbidity) and provides no residual protection.

Chlorination uses chlorine gas (Cl₂), sodium hypochlorite (NaOCl), or calcium hypochlorite to oxidize microbial cell components. It provides residual disinfection but forms DBPs (trihalomethanes, haloacetic acids) and requires dechlorination before discharge to sensitive waters. Common in municipal WWTPs due to effectiveness and low cost.

Both methods are evaluated using the CT concept (Concentration × Time), which relates disinfectant dose and contact time to log inactivation of target organisms.

Theory and Equations ​

Basic Mode - UV Disinfection ​

Simple dose-based inactivation:

$$\text{Log removal} = f(\text{UV dose})$$

$$\text{Effluent count} = \text{Influent count} \times 10^{-\text{Log removal}}$$

Typical UV doses for different log removal:

  • 1-log (90%): 20-30 mJ/cm²
  • 2-log (99%): 40-60 mJ/cm²
  • 3-log (99.9%): 80-100 mJ/cm²
  • 4-log (99.99%): 120-150 mJ/cm²

Basic Mode - Chlorination ​

Simple residual-based approach:

$$\text{Chlorine dose} = \text{Chlorine demand} + \text{Residual}$$

Where:

  • Chlorine demand = BOD/COD oxidation + ammonia chlorination + other reactions
  • Typical demand: 5-20 mg/L
  • Target residual: 0.5-1.0 mg/L (free) or 1.0-2.0 mg/L (combined)

Advanced Mode - UV Disinfection ​

Chick-Watson Law:

$$\frac{dN}{dt} = -k \times I \times N$$

Integrating:

$$\ln\left(\frac{N}{N_0}\right) = -k \times I \times t = -k \times \text{Dose}$$

$$\text{Log removal} = \frac{k \times \text{Dose}}{2.303}$$

Where:

  • $N$ = microbial concentration (CFU/100mL)
  • $N_0$ = initial concentration
  • $k$ = UV inactivation rate constant (cm²/mJ)
    • E. coli: k ≈ 0.35 cm²/mJ
    • Total coliform: k ≈ 0.30 cm²/mJ
    • Viruses: k ≈ 0.10-0.25 cm²/mJ
  • $I$ = UV intensity (mW/cm²)
  • $t$ = contact time (s)
  • Dose = $I \times t$ (mJ/cm²)

Dose Calculation:

$$\text{Applied Dose} = \frac{P \times UVT \times \eta}{Q}$$

Where:

  • $P$ = lamp power (W)
  • $UVT$ = UV transmittance (%)
  • $\eta$ = system efficiency (typically 0.30-0.40)
  • $Q$ = flow rate (m³/s)

Advanced Mode - Chlorination ​

CT Concept:

$$CT = C \times t$$

Where:

  • $C$ = disinfectant concentration (mg/L)
  • $t$ = contact time (min)
  • $CT$ = concentration-time product (mg·min/L)

Required CT for target log removal:

$$\text{Log removal} = f(CT, \text{organism}, \text{pH}, \text{temp})$$

Chlorine Demand:

$$\text{Demand} = K_{BOD} \times \text{BOD} + K_{NH3} \times \text{NH}3\text{-N} + K$$

Where:

  • $K_{BOD}$ ≈ 1.0-1.5 mg Cl₂/mg BOD
  • $K_{NH3}$ ≈ 7.6 mg Cl₂/mg NH₃-N (chloramine formation)
  • $K_{NH3}$ ≈ 10 mg Cl₂/mg NH₃-N (breakpoint chlorination)

Decay Kinetics:

$$\frac{dC}{dt} = -k_d \times C$$

$$C(t) = C_0 \times e^{-k_d \times t}$$

Where:

  • $k_d$ = decay rate constant (1/min)

Model Parameters ​

UV Disinfection Parameters ​

ParameterSymbolUnitDefaultRangeDescription
Target Log Removal-log3.01.0-5.0Pathogen inactivation
UV DoseDosemJ/cm²8020-150Applied UV dose
Inactivation Rate (E. coli)kcm²/mJ0.350.30-0.40E. coli rate constant
UV TransmittanceUVT%6550-85At 254 nm, 1 cm path
TSSTSSmg/L10<20Effluent suspended solids
Lamp Efficiencyη-0.350.30-0.40System UV efficiency

Chlorination Parameters ​

ParameterSymbolUnitDefaultRangeDescription
Target Log Removal-log4.02.0-6.0Pathogen inactivation
Chlorine DoseDosemg/L8.05.0-20.0Applied chlorine
Contact Timetmin3015-120Detention time
Target ResidualC_resmg/L0.50.2-2.0Free or combined Cl₂
Chlorine Demand-mg/L6.03.0-15.0Chlorine consumed
pHpH-7.06.5-8.5Affects HOCl/OCl⁻ ratio
TemperatureT°C2010-30Affects reaction rates

Design Criteria ​

UV Disinfection ​

ParameterTypical RangeNotes
Peak UV Dose80-150 mJ/cm²For 3-4 log removal
Average UV Dose60-100 mJ/cm²Average conditions
UV Transmittance>60%At 254 nm, 1 cm path
TSS<20 mg/L<30 mg/L maximum
Channel Velocity0.3-0.6 m/sPrevents settling
Headloss0.1-0.3 mAcross reactor
Lamp Replacement12-18 monthsOr 9,000-12,000 hours

Chlorination ​

ParameterTypical RangeNotes
Chlorine Dose5-20 mg/LDepends on demand
Contact Time15-120 minBased on CT tables
Peak Hour CTHigherEPA CT tables by organism
Free Chlorine Residual0.5-1.0 mg/LAfter contact time
Combined Chlorine Residual1.0-2.0 mg/LChloramines
Channel ConfigurationSerpentineMaximize plug flow
Baffling Factor>0.7Minimize short-circuiting

Worked Examples ​

Example 1: UV Disinfection - Required Dose ​

Given:

  • Influent E. coli: 1,000,000 CFU/100mL (10⁶)
  • Target effluent: 100 CFU/100mL (10²)
  • Inactivation rate constant (k): 0.35 cm²/mJ

Calculate: Required UV dose

  1. Required log removal:

    • $\text{Log removal} = \log_{10}\left(\frac{10^6}{10^2}\right) = \log_{10}(10^4) = 4\text{-log}$
  2. Required UV dose:

    • From Chick-Watson: $\text{Log removal} = \frac{k \times \text{Dose}}{2.303}$
    • $\text{Dose} = \frac{\text{Log removal} \times 2.303}{k} = \frac{4 \times 2.303}{0.35}$
    • $\text{Dose} = \frac{9.212}{0.35} = 26.3 \text{ mJ/cm²}$
  3. Design dose (with safety factor 2.0):

    • $\text{Design dose} = 26.3 \times 2.0 = 52.6 \text{ mJ/cm²}$
    • Use 60 mJ/cm² (standard dose for 4-log E. coli)

Solution:

  • Theoretical dose: 26.3 mJ/cm²
  • Design dose with safety factor: 60 mJ/cm²

Example 2: Chlorination - Dose Calculation ​

Given:

  • Flow: 10,000 m³/d
  • Effluent BOD: 10 mg/L
  • Effluent NH₃-N: 2.0 mg/L
  • Target residual: 0.5 mg/L (free chlorine)
  • Contact time: 30 min
  • Temperature: 20°C, pH: 7.5

Calculate: Required chlorine dose

  1. Chlorine demand:
    • BOD demand: $10 \times 1.2 = 12 \text{ mg/L}$ (using K = 1.2)
    • Ammonia demand: $2.0 \times 7.6 = 15.2 \text{ mg/L}$ (chloramine formation)
    • Other demand: $2.0 \text{ mg/L}$ (iron, manganese, etc.)
    • Total demand: $12 + 15.2 + 2.0 = 29.2 \text{ mg/L}$

Note: This is high demand due to ammonia. In practice, nitrification before chlorination reduces demand.

  1. Required chlorine dose:

    • $\text{Dose} = \text{Demand} + \text{Residual} = 29.2 + 0.5 = 29.7 \text{ mg/L}$
  2. Daily chlorine usage:

    • $\text{Usage} = 10,000 \times 29.7 / 1000 = 297 \text{ kg/d}$

Solution:

  • Chlorine dose: 29.7 mg/L (high due to ammonia)
  • Daily usage: 297 kg Cl₂/d
  • Recommendation: Achieve nitrification upstream to reduce dose to ~8-10 mg/L

Example 3: CT Calculation for Chlorination ​

Given:

  • Chlorine residual: 1.0 mg/L (free chlorine)
  • Contact time: 45 min
  • Temperature: 20°C
  • pH: 7.5
  • Target: 4-log Giardia inactivation

Calculate: Verify if CT is adequate

  1. Applied CT:

    • $CT = 1.0 \times 45 = 45 \text{ mg·min/L}$
  2. Required CT (from EPA tables):

    • For 4-log Giardia at 20°C, pH 7.5, free chlorine:
    • Required CT ≈ 141 mg·min/L
  3. Comparison:

    • Applied CT (45) < Required CT (141)
    • Inadequate disinfection for 4-log Giardia
  4. Options to achieve 4-log:

    • Increase contact time: $t = 141 / 1.0 = 141 \text{ min}$
    • Increase residual: $C = 141 / 45 = 3.1 \text{ mg/L}$
    • Or combination: $C = 2.0 \text{ mg/L}, t = 71 \text{ min}$

Solution:

  • Applied CT: 45 mg·min/L
  • Required CT: 141 mg·min/L (4-log Giardia)
  • Not adequate - need longer contact time or higher residual

Assumptions and Limitations ​

  • UV models assume ideal lamp performance and uniform intensity distribution
  • UV transmittance must be measured; varies with water quality
  • Chlorination CT values are organism-specific (bacteria vs. viruses vs. protozoa)
  • CT concept assumes ideal plug flow; baffling factor accounts for short-circuiting
  • Does not model disinfection byproduct (DBP) formation from chlorination
  • Temperature and pH significantly affect chlorine efficacy
  • UV provides no residual protection in distribution system
  • Particle-associated microorganisms are more resistant to both UV and chlorine
  • Does not account for lamp fouling or aging in UV systems

Troubleshooting ​

IssuePossible CauseSolution
UV Disinfection
High effluent bacteriaLow UVT, high TSS, lamp foulingImprove upstream treatment, clean lamps
High power consumptionFouled lamps, low UVTIncrease cleaning frequency, check water quality
Lamp failureEnd of lamp life, power issuesReplace lamps per schedule, check ballasts
Low UVTHigh TSS, color, organicsImprove secondary/tertiary treatment
Chlorination
High chlorine demandHigh BOD/COD, ammonia presentImprove biological treatment, nitrification
Unable to maintain residualInsufficient dose, low contact timeIncrease dose, repair leaks
DBP formationHigh organics, long contact timeReduce contact time, move chlorination point
Ammonia breakthroughInsufficient chlorine for breakpointIncrease dose or accept chloramines
Low pHInsufficient alkalinityAdd alkalinity before chlorination

References ​

  1. EPA (1999). Wastewater Technology Fact Sheet: Ultraviolet Disinfection, EPA 832-F-99-064.
  2. EPA (1999). Wastewater Technology Fact Sheet: Chlorine Disinfection, EPA 832-F-99-062.
  3. EPA (1991). Guidance Manual for Compliance with the Filtration and Disinfection Requirements for Public Water Systems Using Surface Water Sources, EPA 815-R-91-013.
  4. Metcalf & Eddy (2014). Wastewater Engineering: Treatment and Resource Recovery, 5th Edition.
  5. WEF (2019). Disinfection, Manual of Practice No. 29.
  6. Bolton, J.R. and Linden, K.G. (2003). "Standardization of Methods for Fluence (UV Dose) Determination in Bench-Scale UV Experiments," Journal of Environmental Engineering, 129(3):209-215.
  7. White, G.C. (2010). White's Handbook of Chlorination and Alternative Disinfectants, 5th Edition, Wiley.

Model Implementation ​

TypeScript Model Location: backend/models/processes/Disinfection.ts

Key Methods:

  • calculateUVDose() - UV dose from target log removal
  • calculateChlorineD ose() - Chlorine dose from demand and residual
  • calculateCT() - CT product for chlorination
  • calculateLogRemoval() - Pathogen inactivation
  • validate() - Parameter range validation

Change Log ​

DateVersionChanges
2025-12-301.0Initial documentation covering UV and chlorination methods