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Part of JME-10 — Thermal Properties: Expansion, Calorimetry & Heat Transfer

Radiation — Stefan-Boltzmann Law

by Notetube Official102 words181 views
  • id: JME-10-N13
  • title: Thermal Radiation and Stefan-Boltzmann Law
  • tags: radiation, stefan-boltzmann, blackbody

All bodies above 0 K emit thermal radiation. A blackbody is a perfect absorber and emitter. Stefan-Boltzmann law: P=σAT4P = \sigma AT^4 (blackbody), P=eσAT4P = e\sigma AT^4 (real body with emissivity ee, $0 \leq e \leq 1).Thenetpowerradiatedinsurroundingsattemperature). The net power radiated in surroundings at temperature T_s:: P_{\text{net}} = e\sigma A(T^4 - T_s^4).Key:radiationdependson. Key: radiation depends on T^4,sosmalltemperaturechangesproducelargepowerchanges.Doublingabsolutetemperatureincreasesradiationby16times.Goodabsorbersaregoodemitters(Kirchhoffslaw):, so small temperature changes produce large power changes. Doubling absolute temperature increases radiation by 16 times. Good absorbers are good emitters (Kirchhoff's law): e = a(absorptivity)atthermalequilibrium. (absorptivity) at thermal equilibrium.

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