In practice, a stabilized and discretized version of the inverse Radon transform is used, known as the Filtered back projection algorithm.
One particularly common implementation of the discretized inverse Radon transform is the filtered back projection algorithm. In practice, a stabilized and discretized version of the inverse Radon transform is used.
In practice, a stabilized and discretized version of the inverse Radon transform is used. One particularly common implementation of the discretized inverse Radon transform is the filtered back projection algorithm.
In practice, a stabilized and discretized version of the inverse Radon transform is used. One particularly common implementation of the discretized inverse Radon transform is the filtered back projection algorithm.