Thermal Resistance Formula |
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\( R \;=\; \dfrac{ l }{ k \cdot A }\) (Thermal Resistance) \( l \;=\; R \cdot k \cdot A \) \( k \;=\; \dfrac{ l }{ R \cdot A }\) \( A \;=\; \dfrac{ l }{ R \cdot k }\) |
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| Symbol | English | Metric |
| \( R \) = Thermal Resistance | \(hr-F\;/\;Btu\) | \(K\;/\;W\) |
| \( l \) = Material Length (Measured on the Path of the Heat Flow) | \(ft\) | \(m\) |
| \( k \) = Material Thermal Conductivity | \(Btu-ft\;/\;hr-ft^2-F\) | \(W\;/\;m-K\) |
| \( A \) = Heat Exchanger Area Cross-section | \(ft^2\) | \(m^2\) |
Thermal resistance, abbreviated as R, refers to the property of a material or an object that resists the flow of heat. It is a measure of how difficult it is for heat to pass through a material or between two objects with a temperature difference. Thermal resistance plays a role in various engineering and scientific applications, particularly in the field of heat transfer. It helps in determining how much a material or a component will impede the transfer of heat from one side to another. The concept of thermal resistance is similar to electrical resistance in electrical circuits, where resistance limits the flow of electric current.
In practical terms, thermal resistance is used to analyze and design systems involving heat transfer, such as electronic devices, building insulation, and heat exchangers. For instance, in electronics, understanding the thermal resistance of components like transistors and heat sinks is essential to ensure proper heat dissipation and prevent overheating. Higher thermal resistance values indicate poorer heat transfer characteristics, while lower values indicate better heat transfer. In more complex systems, like heat exchangers or electronic devices, thermal resistance calculations can involve multiple layers or components and may require more sophisticated modeling techniques.
