language-icon Old Web
English
Sign In

Point source

A point source is a single identifiable localised source of something. A point source has negligible extent, distinguishing it from other source geometries. Sources are called point sources because in mathematical modeling, these sources can usually be approximated as a mathematical point to simplify analysis. A point source is a single identifiable localised source of something. A point source has negligible extent, distinguishing it from other source geometries. Sources are called point sources because in mathematical modeling, these sources can usually be approximated as a mathematical point to simplify analysis. The actual source need not be physically small, if its size is negligible relative to other length scales in the problem. For example, in astronomy, stars are routinely treated as point sources, even though they are in actuality much larger than the Earth. In three dimensions, the density of something leaving a point source decreases in proportion to the inverse square of the distance from the source, if the distribution is isotropic, and there is no absorption or other loss. In mathematics, a point source is a singularity from which flux or flow is emanating. Although singularities such as this do not exist in the observable universe, mathematical point sources are often used as approximations to reality in physics and other fields. Generally, a source of light can be considered a point source if the resolution of the imaging instrument is too low to resolve the source's apparent size.There are two types and sources of light. A point source, and an extended source. Mathematically an object may be considered a point source if its angular size, θ {displaystyle heta } , is much smaller than the resolving power of the telescope: θ << λ / D {displaystyle heta <<lambda /D} ,where λ {displaystyle lambda } is the wavelength of light and D {displaystyle D} is the telescope diameter.

[ "Astronomy", "Quantum mechanics", "Optics", "Point source identification", "Weyl integral" ]
Parent Topic
Child Topic
    No Parent Topic