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Planck’s radiation distribution formula

Figure 4-5. Wavelength distributions of the sun s photons incident on the earth s atmosphere and its surface. The curve for the solar irradiation on the atmosphere is an idealized one based on Planck s radiation distribution formula (Eq. 4.3a). The spectral distribution and the amount of solar irradiation reaching the earth s surface depend on clouds, other atmospheric conditions, altitude, and the sun s angle in the sky. The pattern indicatedby the lower curve is appropriate at sea level on a clear day with the sun overhead. Figure 4-5. Wavelength distributions of the sun s photons incident on the earth s atmosphere and its surface. The curve for the solar irradiation on the atmosphere is an idealized one based on Planck s radiation distribution formula (Eq. 4.3a). The spectral distribution and the amount of solar irradiation reaching the earth s surface depend on clouds, other atmospheric conditions, altitude, and the sun s angle in the sky. The pattern indicatedby the lower curve is appropriate at sea level on a clear day with the sun overhead.
The shape of the curve depicting the wavelength distribution of photons incident upon the earth s atmosphere can be closely predicted using Planck s radiation distribution formula ... [Pg.190]

If we know the surface temperature of a blackbody, we can predict the wavelength for maximal radiation from it. To derive such an expression, we differentiate Planck s radiation distribution formula with respect to wavelength and set the derivative equal to zero.4 The relation obtained is known as Wien s displacement law ... [Pg.191]

To integrate Planck s radiation distribution formula over all wavelengths, x can conveniently be substituted for V( T) and hence dx= —(liT)(lf) )dk, so dk= -X2Tdx = -dx/(Tx2). The total energy radiated is thus ... [Pg.311]

One which absorbs completely any heat or light radiation reaching it and reflects none. It remains in equilibrium with the radiation reaching and leaving it, and at a given steady temperature emits radiation (black body radiation) with a flux density and spectral energy distribution which are characteristic of that temperature and is described by Planck s radiation formula [41],... [Pg.317]

The total emission of radiant energy from a black body takes place at a rate expressed by the Stefan-Boltzmann (fourth-power) lav/ while its spectral energy distribution is described by Wien slaws, ormore accurately by Planck s equation, as well as by a n umber of oilier empirical laws and formulas, See also Thermal Radiation,... [Pg.239]

The major selling point of standard cosmology is the observed isotropic microwave background radiation, with black-body spectrum. In a closed universe it needs no explanation. Radiation, which accumulates in any closed cavity, tends, by definition, to an equilibrium wavelength distribution according to Planck s formula (Figure 2.5). [Pg.291]

The photon energy mode density can be expressed as the product of Equations 3.28 and 3.32 giving the well-known Planck s formula (Planck s black body radiation distribution law) ... [Pg.140]


See other pages where Planck’s radiation distribution formula is mentioned: [Pg.190]    [Pg.191]    [Pg.311]    [Pg.329]    [Pg.190]    [Pg.191]    [Pg.311]    [Pg.329]    [Pg.19]    [Pg.206]    [Pg.3]    [Pg.17]    [Pg.405]    [Pg.634]   
See also in sourсe #XX -- [ Pg.188 , Pg.190 , Pg.311 , Pg.329 ]




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