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випÑомÑÌнÑÐ²Ð°Ð½Ð½Ñ (ÑоÑ. поÑок излÑÑениÑ; англ. radiation stream, radiant flux, нÑм. Strahlungsstrom m) â повна енеÑгÑÑ, Ñка пеÑеноÑиÑÑÑÑ ÑвÑÑлом (або ÑнÑим випÑомÑнÑваннÑм) за одиниÑÑ ÑаÑÑ ÑеÑез ÑÑ Ð¿Ð¾Ð²ÐµÑÑ
нÑ. ÐонÑÑÑÑ Ð¿Ð¾ÑÑк випÑомÑнÑÐ²Ð°Ð½Ð½Ñ Ð·Ð°ÑÑоÑовÑÑÑÑÑÑ Ð´Ð»Ñ Ð¿ÑомÑжкÑв ÑаÑÑ, знаÑно бÑлÑÑиÑ
, нÑж пеÑÑод ÑвÑÑловиÑ
коливанÑ. СинонÑми: пÑомениÑÑий поÑÑк, поÑÑжнÑÑÑÑ Ð²Ð¸Ð¿ÑомÑнÑваннÑ. ÐмÑÑÑ 1 Ðв'Ñзок поÑÐ¾ÐºÑ Ñа ÑнÑенÑивноÑÑÑ Ð²Ð¸Ð¿ÑомÑнÑÐ²Ð°Ð½Ð½Ñ 2 ÐалежнÑÑÑÑ Ð²Ñд ÑемпеÑаÑÑÑи 3 Ðв'Ñзок Ð·Ñ ÑвÑÑнÑÑÑÑ Ð·Ð¾ÑÑ 4 Ðив. Ñакож 5 ÐÑÑеÑаÑÑÑа Ðв'Ñзок поÑÐ¾ÐºÑ Ñа ÑнÑенÑивноÑÑÑ Ð²Ð¸Ð¿ÑомÑнÑÐ²Ð°Ð½Ð½Ñ ÐнÑенÑивнÑÑÑÑ Ð²Ð¸Ð¿ÑомÑнÑÐ²Ð°Ð½Ð½Ñ ÐµÐ½ÐµÑгÑÑ Ð±ÑдÑ-ÑÐºÐ¾Ñ ÑоÑÐºÐ¾Ñ (Ñка випÑомÑнÑÑ Ñк абÑолÑÑно ÑоÑне ÑÑло) довÑлÑного ÑÑла з ÑемпеÑаÑÑÑÐ¾Ñ T в залежноÑÑÑ Ð²Ñд ÑаÑÑоÑи випÑомÑнÑÐ²Ð°Ð½Ð½Ñ Ð²Ð¸Ð·Ð½Ð°ÑаÑÑÑÑÑ Ð·Ð°ÐºÐ¾Ð½Ð¾Ð¼ Ðланка Ñк: {\displaystyle B(\nu ,T)={\frac {2h\nu ^{3}}{c^{2}}}{\frac {1}{e^{\frac {h\nu }{kT}}-1}},}{\displaystyle B(\nu ,T)={\frac {2h\nu ^{3}}{c^{2}}}{\frac {1}{e^{\frac {h\nu }{kT}}-1}},} де {\displaystyle B(\nu ,T)d\nu \,}{\displaystyle B(\nu ,T)d\nu \,} ÑÑановиÑÑ ÐºÑлÑкÑÑÑÑ Ð²Ð¸Ð¿ÑомÑÐ½ÐµÐ½Ð¾Ñ ÐµÐ½ÐµÑгÑÑ Ð· одиниÑÑ Ð¿Ð»Ð¾ÑÑ Ð¿Ð¾Ð²ÐµÑÑ
Ð½Ñ Ð² одиниÑÑ ÑаÑÑ Ð² одиниÑÑ ÑÑлеÑного кÑÑа на ÑаÑÑоÑÑ Î½, {\displaystyle h\,}{\displaystyle h\,} Ñ ÑÑÐ°Ð»Ð¾Ñ Ðланка {\displaystyle c\,}{\displaystyle c\,} вÑдповÑÐ´Ð°Ñ ÑвидкоÑÑÑ ÑвÑÑла, Ñа {\displaystyle k\,}{\displaystyle k\,} Ñ ÑÑÐ°Ð»Ð¾Ñ ÐолÑÑмана. Ðведемо ÑиÑÑÐµÐ¼Ñ Ð¿Ð¾Ð»ÑÑниÑ
кооÑÐ´Ð¸Ð½Ð°Ñ Ð· поÑаÑком кооÑÐ´Ð¸Ð½Ð°Ñ Ñ Ð´Ð¾Ð²ÑлÑно вибÑанÑй ÑоÑÑÑ Ð¿Ð¾Ð²ÐµÑÑ
Ð½Ñ ÑÑого ÑÑла. У ÑÑй же ÑоÑÑÑ Ð²Ð¸Ð±ÐµÑемо дÑлÑÐ½ÐºÑ Ð¿Ð¾Ð²ÐµÑÑ
Ð½Ñ Ð¾Ð´Ð¸Ð½Ð¸ÑÐ½Ð¾Ñ Ð¿Ð»Ð¾ÑÑ Ð¹ визнаÑимо повний поÑÑк випÑомÑнÑваннÑ, Ñо пÑоÑ
одиÑÑ Ð· ÑеÑедини ÑÑла Ð½Ð°Ð·Ð¾Ð²Ð½Ñ ÑеÑез ÑÑ Ð´ÑлÑнкÑ. ÐÑиймемо Ñо ÑозмÑÑи ÑÑла в багаÑо ÑазÑв пеÑевиÑÑÑÑÑ ÑозмÑÑи вибÑÐ°Ð½Ð¾Ñ Ð´ÑлÑнки. Ð¢Ð¾Ð´Ñ ÐºÐ¾Ð¶Ð½Ð° ÑоÑка ÑÑла, Ñо випÑомÑнÑÑ Ð·Ð³Ñдно з законом Ðланка даваÑиме ÑвÑй вкдад Ñ Ð·Ð°Ð³Ð°Ð»Ñний поÑÑк ÑеÑез вибÑÐ°Ð½Ñ Ð´ÑлÑÐ½ÐºÑ Ð¾Ð´Ð¸Ð½Ð¸ÑÐ½Ð¾Ñ Ð¿Ð»Ð¾ÑÑ. ÐÑоÑе, коли пÑомÑÐ½Ñ Ð²Ñд ÑÐ°ÐºÐ¾Ñ ÑоÑки ÑÑвоÑÑÑ ÐºÑÑ Î¸ з ноÑÐ¼Ð°Ð»Ð»Ñ Ð´Ð¾ вибÑÐ°Ð½Ð¾Ñ Ð´ÑлÑнки, Ñо кÑлÑкÑÑÑÑ Ð²Ð¸Ð¿ÑомÑнÑÐ²Ð°Ð½Ð½Ñ Ð²Ñд ÑÑÑÑ ÑоÑки, Ñо пеÑеÑÑÐºÐ°Ñ Ð´ÑлÑнкÑ, бÑде {\displaystyle \cos \theta B(\nu ,T)\,}{\displaystyle \cos \theta B(\nu ,T)\,}. Щоб оÑÑниÑи повний поÑÑк ÑеÑез дÑлÑÐ½ÐºÑ ÑлÑд пÑоÑнÑегÑÑваÑи вказаний виÑаз по ÑÑлеÑÐ½Ð¾Ð¼Ñ ÐºÑÑÑ Ð¿ÑвÑÑеÑи вÑеÑÐµÐ´Ð¸Ð½Ñ ÑÑла навколо вибÑÐ°Ð½Ð¾Ñ Ð´ÑлÑнки, звÑдки ÑвÑÑло виÑ
одиÑÑ ÑеÑез дÑлÑÐ½ÐºÑ Ð½Ð°Ð·Ð¾Ð²Ð½Ñ. ÐÑдповÑдно: {\displaystyle F(\nu ,T)=\int \cos \theta B(\nu ,T)d\Omega =\int _{0}^{2\pi }\int _{0}^{\pi /2}\cos \theta B(\nu ,T)\sin \theta d\theta d\phi =2\pi \int _{0}^{\pi /2}\cos \theta B(\nu ,T)\sin \theta d\theta .}{\displaystyle F(\nu ,T)=\int \cos \theta B(\nu ,T)d\Omega =\int _{0}^{2\pi }\int _{0}^{\pi /2}\cos \theta B(\nu ,T)\sin \theta d\theta d\phi =2\pi \int _{0}^{\pi /2}\cos \theta B(\nu ,T)\sin \theta d\theta .} УзÑвÑи оÑÑаннÑй ÑнÑегÑал оÑÑимÑÑмо кÑнÑÐµÐ²Ñ ÑоÑмÑлÑ: {\displaystyle F(\nu ,T)=\pi B(\nu ,T),}{\displaystyle F(\nu ,T)=\pi B(\nu ,T),} Ñка Ð·Ð°Ð´Ð°Ñ Ð·Ð²'Ñзок ÑнÑенÑивноÑÑÑ Ð²Ð¸Ð¿ÑомÑнÑÐ²Ð°Ð½Ð½Ñ ÐºÐ¾Ð¶Ð½Ð¾Ñ ÑоÑки ÑÑла з поÑоком випÑомÑнÑÐ²Ð°Ð½Ð½Ñ ÑеÑез дÑлÑÐ½ÐºÑ Ð¾Ð´Ð¸Ð½Ð¸ÑÐ½Ð¾Ñ Ð¿Ð»Ð¾ÑÑ Ð½Ð° повеÑÑ
Ð½Ñ ÑÑого ж ÑÑла в одиниÑÑ ÑаÑÑ Ð½Ð° певнÑй ÑаÑÑоÑÑ. ÐгÑдно з оÑÑиманим виÑазом [Dollars](
Former Goldman Sachs exec used to think a crash was inevitable. One that could wipe out the savings of investors, seniors and retirees. There is going to be an economic crisis. But not the kind of crisis most people expect. [Read the full story here](
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