Summary
The Heat Balance model calculates cell temperature from heat generation and dissipation using conductive and convective heat transfer coefficients. This physics-based approach models the energy balance between absorbed solar radiation and heat loss to the environment.Inputs
| Name | Symbol | Units | Description |
|---|---|---|---|
| Ambient Air Temperature | °C | Dry-bulb air temperature | |
| Wind Speed | m/s | Wind velocity | |
| Effective POA Irradiance | W/m² | Effective irradiance after all optical losses | |
| Module STC Efficiency | — | Module efficiency at standard test conditions | |
| Heat Absorption Coefficient | — | Heat absorption coefficient | |
| Conductive Coefficient | W/m²·K | Conductive heat transfer coefficient | |
| Convective Coefficient | W/m²·K per m/s | Convective heat transfer coefficient | |
| Cell-to-Module Temp Diff | °C | Temperature difference between cell and module surface | |
| Reference Irradiance | W/m² | Reference irradiance (typically 1000 W/m²) |
Outputs
| Name | Symbol | Units | Description |
|---|---|---|---|
| Cell Temperature | °C | Operating temperature of PV cells | |
| Surface Temperature | °C | Module surface (back-of-module) temperature |
Detailed Description
The Heat Balance model calculates cell temperature from heat generation and dissipation: where:- is ambient air temperature (°C)
- is heat absorption coefficient (from module definition, typically 0.9)
- is effective POA irradiance (W/m²)
- is module efficiency at STC (from module definition)
- is conductive heat transfer coefficient (W/m²·K)
- is convective heat transfer coefficient (W/m²·K per m/s)
- is wind speed (m/s)
Module Surface Temperature
where:- is reference irradiance (typically 1000 W/m²)
- is cell-to-module temperature difference (°C)
References
- Faiman, D. (2008). Assessing the outdoor operating temperature of photovoltaic modules. Progress in Photovoltaics: Research and Applications, 16(4), 307–315.