Introduction & Context

Refrigerant selection is a foundational task in process engineering, specifically within the design and optimization of vapor‑compression refrigeration and heat pump cycles, and it must also address the unique selection criteria for food industry applications that consider strict hygiene, temperature stability, and regulatory compliance alongside thermodynamic performance, safety standards, and environmental regulations such as the Kigali Amendment and local F‑Gas directives.

This calculation is critical for determining the Coefficient of Performance (COP), mass flow requirements, and compressor sizing. By evaluating the full thermodynamic cycle rather than isolated properties like boiling point, engineers can ensure that the selected refrigerant maintains system efficiency, operates within safe pressure ratios, and avoids discharge temperatures that could compromise compressor longevity or lubricant stability.

Methodology & Formulas

The analysis relies on the thermodynamic state points of the refrigerant cycle. The following formulas define the performance metrics based on enthalpy (h), entropy (s), and mass flow (\(\dot{m}\)).

The actual enthalpy at the compressor discharge (h2) is determined by the isentropic efficiency (\(\eta_{comp}\)) of the compressor:

\[ h_{2} = h_{1} + \frac{h_{2s} - h_{1}}{\eta_{comp}} \]

The cooling capacity performance is expressed as the Coefficient of Performance (COPR):

\[ COP_{R} = \frac{h_{1} - h_{4}}{h_{2} - h_{1}} \]

The required mass flow rate (\(\dot{m}\)) to meet a specific cooling load (\(\dot{Q}_{evap}\)) is calculated as:

\[ \dot{m} = \frac{\dot{Q}_{evap}}{h_{1} - h_{4}} \]

System sizing is further supported by the volumetric flow rate (\(\dot{V}_{1}\)) at the compressor suction, where v1 represents the specific volume:

\[ \dot{V}_{1} = \dot{m} \cdot v_{1} \]

The pressure ratio (rp) is a key indicator of system feasibility for single-stage compression:

\[ r_{p} = \frac{P_{cond}}{P_{evap}} \]
Parameter Constraint / Threshold
Condensing Temperature \(T_{cond} \leq 0.9 \cdot T_{crit}\)
Pressure Ratio \(r_{p} \leq 8.0\)
Isentropic Efficiency \(0.65 \leq \eta_{comp} \leq 0.85\)
Environmental Impact ODP = 0; GWP within regulatory limits