Introduction & Context

In food and beverage process engineering, retort cooling water must meet stringent microbiological standards to prevent post‑processing contamination. This calculation methodology outlines the design of a dual‑barrier disinfection system utilizing Ultraviolet (UV) irradiation and chlorination. This approach is critical for ensuring that cooling water, which comes into direct contact with sealed containers, maintains a coliform count of less than 1 CFU/mL. By combining physical UV inactivation with a chemical chlorine residual, the system provides a robust defense against both influent pathogens and potential recontamination within the distribution piping.

Methodology & Formulas

The disinfection process is modeled as a two‑stage reduction sequence. The UV stage provides primary inactivation, while the chlorination level ensures a persistent residual for secondary protection.

1. UV Disinfection

The required UV dose is adjusted for the operating temperature to account for lamp‑output derating. The required dose is calculated as

\[ D_{\mathrm{req}} = \left( n_{\log,\mathrm{UV}} \cdot D_{10} \right) \cdot \left( 1 + \Delta T \cdot \alpha_{\mathrm{UV}} \right) \]

where \(\Delta T\) is the temperature difference above the reference temperature of 25 °C, and \(\alpha_{\mathrm{UV}}\) is the derating coefficient.

The resulting microbial concentration after UV treatment is determined by

\[ C_{\mathrm{post,UV}} = \frac{C_{\mathrm{influent}}}{10^{\,n_{\log,\mathrm{UV}}}} \]

2. Chlorine Disinfection

The required chlorine contact time is adjusted for temperature using the \(Q_{10}\) coefficient, which accounts for the increased disinfection rate at higher temperatures. The contact time is

\[ t_{\mathrm{contact}} = \frac{CT_{\mathrm{req}}}{C_{\mathrm{residual}} \cdot Q_{10}^{\frac{T - T_{\mathrm{ref}}}{10}}} \]

where \(CT_{\mathrm{req}}\) is the required CT value (mg · min / L) for the target chlorine log reduction at the reference temperature \(T_{\mathrm{ref}}\).

The required tank volume to achieve this contact time at a given volumetric flow rate \(\dot{V}\) (L / s) is

\[ V_{\mathrm{tank}} = \dot{V} \cdot \left( t_{\mathrm{contact}} \cdot 60 \right) \]

The total chlorine dose (mg / L) required to satisfy both the chemical demand of the water and the target residual is

\[ D_{\mathrm{Cl,total}} = C_{\mathrm{demand}} + C_{\mathrm{residual}} \]

Parameter Operational Limit / Criteria
pH 6.5 – 8.0
Temperature 10.0 – 40.0 °C
Turbidity < 5.0 NTU
UV Transmittance ≥ 70.0 %
Free Chlorine Residual 3.0 – 5.0 mg / L