FIXME **This page is not fully translated, yet. Please help completing the translation.**\\ // (remove this paragraph once the translation is finished) // ==== Radiant Exitance ==== **Radiant exitance**, denoted as $M$, refers to the radiant flux emitted per unit time from a unit area of a surface into the outward hemispherical space, with the unit being $W/m^2$.\\ Its mathematical expression is: $$M = \frac{d\Phi}{dA}$$ **Relationship with Radiance**\\ Radiant exitance can be expressed as the integral of radiance over all outgoing directions from the surface:\\ $$M = \int_{\Omega} L(\omega) \cos\theta \, d\omega$$ where:\\ * $L(\omega)$: radiance of the surface element in the direction $\omega$\\ * $\theta$: angle between the surface normal and the direction of radiant exitance\\ * $\Omega$: solid angle of the hemisphere\\ **Relationship with Irradiance**\\ For an ideal diffuse reflection surface (Lambertian surface), the radiant exitance and the incident irradiance satisfy: $$M = \rho E$$ where:\\ * $\rho$: surface reflectance\\ * $E$: surface irradiance, in units of $\mathrm{W/m^2}$\\ **Special Case: Ideal Lambertian Surface**\\ For an ideal Lambertian surface, its radiance is identical in all directions, which simplifies to:\\ $$M = \pi L$$ Note:\\ In photometry, the corresponding quantity is luminous exitance, with the unit being $lm/m^2$. **See Also**\\ [[yanding:成像基础知识:光学:辐射度学与光度学:光出射度]]