Air Handling Systems: Design and Performance
Air Handling Systems
Air handling units (AHUs) serve as the central processing equipment in commercial HVAC systems, conditioning and distributing air to occupied spaces. These systems integrate multiple components—fans, coils, filters, dampers, and controls—to achieve precise environmental control while optimizing energy consumption.
Fundamental Psychrometric Processes
AHUs perform thermodynamic processes that alter air properties according to well-defined psychrometric relationships. The sensible heat ratio (SHR) characterizes the balance between temperature change and moisture control:
$$ SHR = \frac{Q_s}{Q_s + Q_l} = \frac{Q_s}{Q_t} $$
where $Q_s$ represents sensible heat transfer (temperature change), $Q_l$ represents latent heat transfer (moisture change), and $Q_t$ is total cooling capacity.
Cooling Coil Performance
The cooling process combines sensible and latent heat removal. The apparatus dew point (ADP) defines the effective surface temperature where air-coil interaction occurs:
$$ Q_t = \dot{m} \cdot (h_1 - h_2) = 4.5 \cdot CFM \cdot \Delta h $$
where $\dot{m}$ is mass flow rate, $h$ is enthalpy (Btu/lb), CFM is volumetric flow rate, and $\Delta h$ is enthalpy difference. The bypass factor characterizes coil effectiveness:
$$ BF = \frac{t_{leaving} - t_{ADP}}{t_{entering} - t_{ADP}} $$
Typical bypass factors range from 0.05 to 0.30, with lower values indicating better heat transfer performance.
Fan Performance and System Curves
Fan selection requires matching equipment performance to system resistance. The fan laws govern performance relationships across speed and diameter changes:
Fan Law 1 (Flow): $$ \frac{CFM_2}{CFM_1} = \frac{N_2}{N_1} \cdot \left(\frac{D_2}{D_1}\right)^3 $$
Fan Law 2 (Pressure): $$ \frac{SP_2}{SP_1} = \left(\frac{N_2}{N_1}\right)^2 \cdot \left(\frac{D_2}{D_1}\right)^2 $$
Fan Law 3 (Power): $$ \frac{BHP_2}{BHP_1} = \left(\frac{N_2}{N_1}\right)^3 \cdot \left(\frac{D_2}{D_1}\right)^5 $$
where $N$ is rotational speed (RPM), $D$ is impeller diameter, $SP$ is static pressure, and $BHP$ is brake horsepower.
System Resistance Curve
The system curve follows a quadratic relationship:
$$ SP_{system} = K \cdot CFM^2 $$
Operating point occurs where fan curve intersects system curve. Variable frequency drives (VFDs) enable efficient part-load operation by shifting the fan curve.
graph TD
A[Return Air] --> B[Mixing Section]
C[Outdoor Air] --> B
B --> D[Filter Section]
D --> E[Preheat Coil]
E --> F[Cooling Coil]
F --> G[Reheat Coil]
G --> H[Supply Fan]
H --> I[Supply Air to Zones]
style B fill:#e1f5ff
style F fill:#cce5ff
style H fill:#b3d9ff
AHU Configuration Comparison
| Configuration | Applications | Advantages | Limitations |
|---|---|---|---|
| Draw-Through | General commercial | Uniform discharge temp, better mixing | Requires fan heat consideration |
| Blow-Through | High static systems | Higher available pressure | Non-uniform coil face velocity |
| Multi-Zone | Simultaneous heating/cooling | Zone-level control | Higher energy use, complex controls |
| Dual-Duct | Precision control required | Excellent zone control | High installation cost, space intensive |
| Variable Air Volume | Modern commercial | Energy efficient | Requires minimum flow consideration |
Filter Section Design
ASHRAE Standard 52.2 establishes Minimum Efficiency Reporting Value (MERV) ratings for particulate filtration. Pressure drop across filters increases with particle loading:
$$ \Delta P_{filter} = \frac{V^2 \cdot \rho \cdot f \cdot L}{2 \cdot D_h} $$
where $V$ is face velocity (typically 300-500 fpm), $\rho$ is air density, $f$ is friction factor, $L$ is media depth, and $D_h$ is hydraulic diameter.
MERV Rating Application Guide:
| MERV Range | Particle Size | Typical Applications |
|---|---|---|
| 1-4 | >10 μm | Residential, minimal filtration |
| 5-8 | 3-10 μm | Commercial buildings, standard |
| 9-12 | 1-3 μm | Healthcare, laboratories |
| 13-16 | 0.3-1 μm | Hospitals, cleanrooms |
Heating and Cooling Coil Sizing
Coil capacity depends on face area, rows deep, and fluid temperature differential. The heat transfer equation:
$$ Q = U \cdot A \cdot LMTD $$
where $U$ is overall heat transfer coefficient (Btu/hr·ft²·°F), $A$ is coil face area (ft²), and LMTD is log mean temperature difference:
$$ LMTD = \frac{(t_{fluid,in} - t_{air,out}) - (t_{fluid,out} - t_{air,in})}{\ln\left(\frac{t_{fluid,in} - t_{air,out}}{t_{fluid,out} - t_{air,in}}\right)} $$
Water-side pressure drop must remain below 15 ft for typical hydronic systems to prevent excessive pump energy.
Energy Recovery Integration
ASHRAE Standard 90.1 mandates energy recovery when outdoor air exceeds specific thresholds. Effectiveness characterizes recovery performance:
$$ \varepsilon_{sensible} = \frac{t_{supply} - t_{outdoor}}{t_{exhaust} - t_{outdoor}} $$
$$ \varepsilon_{latent} = \frac{W_{supply} - W_{outdoor}}{W_{exhaust} - W_{outdoor}} $$
where $W$ represents humidity ratio (lb moisture/lb dry air).
Static Pressure Budget
Total system static pressure allocates to individual components:
$$ SP_{total} = SP_{filter} + SP_{coils} + SP_{dampers} + SP_{ductwork} + SP_{diffusers} $$
ASHRAE Guideline 36 recommends trim and respond logic for VAV systems, maintaining minimum static pressure setpoint while avoiding simultaneous heating and cooling.
Control Sequences
Modern AHUs employ direct digital control (DDC) implementing sequences per ASHRAE Guideline 36:
- Mixed air temperature control: Modulate outdoor/return dampers to achieve setpoint
- Cooling sequence: Enable cooling valve when mixed air exceeds setpoint + deadband
- Heating sequence: Enable heating valve when supply air falls below setpoint - deadband
- Supply fan control: Maintain duct static pressure setpoint via VFD
- Economizer mode: Maximize outdoor air when conditions favorable
sequenceDiagram
participant OAT as Outdoor Air Temp
participant Control as DDC Controller
participant Dampers as OA/RA Dampers
participant Coils as Heating/Cooling Coils
participant Fan as Supply Fan
OAT->>Control: Temperature Signal
Control->>Control: Compare to Setpoint
alt Economizer Available
Control->>Dampers: Increase OA to 100%
Control->>Coils: Disable Mechanical Cooling
else Mechanical Cooling Required
Control->>Dampers: Minimum OA Position
Control->>Coils: Enable Cooling Valve
end
Control->>Fan: Adjust Speed for SP Setpoint
Performance Optimization
Optimizing AHU performance requires balancing first cost, operating cost, and system reliability. Key strategies include:
- Variable speed drives: Reduce fan energy proportional to cube of speed reduction
- Low face velocity coils: Decrease pressure drop, increase heat transfer
- Demand-controlled ventilation: Reduce outdoor air based on occupancy
- Airside economizer: Leverage free cooling when outdoor conditions permit
- Supply air temperature reset: Raise cooling setpoint based on zone demand
Proper AHU selection and configuration establishes the foundation for efficient, reliable HVAC system operation across all building types and climates.