Wien approximation
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Wien approximation
Summary
Wien approximation is a physical law[1]. It draws 73 Wikipedia views per month (physical_law category, ranking #68 of 113).[2]
Key Facts
- Wien approximation's image is recorded as Wiens law.svg[3].
- Wien approximation's instance of is recorded as physical law[4].
- Wilhelm Wien is named after Wien approximation[5].
- Wien approximation's Commons category is recorded as Wien approximation[6].
- Wien approximation's Freebase ID is recorded as /m/0cgvqb[7].
- Wien approximation's Encyclopædia Britannica Online ID is recorded as science/Wiens-law[8].
- Wien approximation's different from is recorded as Wien's displacement law[9].
- Wien approximation's defining formula is recorded as L_{\mathrm{e}, \lambda}(\lambda, T) = \frac{c_1}{\pi} \lambda^{-5} \mathrm{e}^{\frac{c_2}{\lambda T}}[10].
- Wien approximation's defining formula is recorded as M_{\mathrm{e}, \lambda}(\lambda, T) = c_1 \lambda^{-5} \mathrm{e}^{\frac{c_2}{\lambda T}}[11].
- Wien approximation's maintained by WikiProject is recorded as WikiProject Mathematics[12].
- Wien approximation's Microsoft Academic ID is recorded as 70340772[13].
- Wien approximation's in defining formula is recorded as L_{\mathrm{e}, \lambda}[14].
- Wien approximation's in defining formula is recorded as \lambda[15].
- Wien approximation's in defining formula is recorded as T[16].
- Wien approximation's in defining formula is recorded as c_1[17].
- Wien approximation's in defining formula is recorded as c_2[18].
- Wien approximation's in defining formula is recorded as M_{\mathrm{e}, \lambda}[19].
- Wien approximation's IEV number is recorded as 845-24-006[20].
Why It Matters
Wien approximation draws 73 Wikipedia views per month (physical_law category, ranking #68 of 113).[2] It has Wikipedia articles in 11 language editions, a strong signal of global cultural recognition.[21] It is known by 6 alternative names across languages and contexts.[22]