A Convolution is a type of product function of two functions defined as: (f*g)(t) means ∫ f(x)g(t-x) dx (for x from -∞ to ∞) f*g - the convolution of functions f and g. One way to explain it is that it is the amount of overlap when one function is shifted over another. The Voigt Function is a convolution of two functions (for two processes) affecting Spectral Line shape. Convolution appears to be basic to some optical applications and gives a mathematical model for effects of blurring, e.g., from Aberration, and also the effect of detectors on images. It models the affect of a function representing the Intensity of incoming light with another function representing the distortion, and the mathematics of convolutions spells out the possibility and means of reversing the distortion. http://www.rodenburg.org/theory/convolution_integral_22.html Referenced by: Line Shape Function |