The equation shown in the image is the Stefan-Boltzmann law. “P” is the power radiated by the ideal radiator, and ‘σ‘is the Stefan-Boltzmann constant, which has the value
σ = 5.67*10-8 Wm-2K-4
Where ‘P’ is in Watts, emissivity (e) has no units, Area (A) m2 and Temperature (T) is in Kelvin.
In the thermodynamic analysis, the energy density is related to a square per unit of time and per unit area. Thus, the heat interior surface of an enclosure produces a specific energy density of thermal radiation. We are interested in radiant exchange with surfaces – hence the reason for the expression of radiation from a surface in terms of its temperature.
Applications:
The Stefan–Boltzmann Law is widely used in physics and engineering to:
- Calculate the radiant energy output of stars and planets.
- Estimate the cooling rates of objects through thermal radiation.
- Determine temperatures based on observed thermal emissions, such as in thermal imaging and climate science.
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