Analysis of x-ray computed tomography images using the noise power spectrum and autocorrelation function
- 1 November 1984
- journal article
- research article
- Published by IOP Publishing in Physics in Medicine & Biology
- Vol. 29 (11) , 1343-1352
- https://doi.org/10.1088/0031-9155/29/11/003
Abstract
A discrete representation of the reconstruction process, consistent with the method of data collection, has been used to derive expressions for the noise power spectrum, autocorrelation function and noise equivalent quanta (NEQ) of a computed tomography (CT) image. These parameters have been expressed in terms of basic scanning factors such as tube current, exposure time, slice width and number of detectors. Each of these factors affects the overall magnitude of the noise power spectrum, but the spatial frequency dependence is also determined by the type of reconstruction filter used in the computer algorithm. The noise power spectrum has been calculated for scanners employing either a ramp or Hanning weighted ramp filter. Predictions made from this theoretical analysis have been compared with experimental measurements made on various CT scanners. Measurements were made of the modulation transfer function (MTF) by techniques which permitted the authors to deduce the contributions of the algorithmic and nonalgorithmic components to the overall MTF. NEQ values have been calculated for a number of CT scanners.This publication has 8 references indexed in Scilit:
- Noise and contrast detection in computed tomography imagesPhysics in Medicine & Biology, 1984
- Detectability in computed tomographic imagesMedical Physics, 1979
- Application of information theory to the assessment of computed tomographyMedical Physics, 1979
- The noise power spectrum in computed X-ray tomographyPhysics in Medicine & Biology, 1978
- Noise Due to Photon Counting Statistics in Computed X-Ray TomographyJournal of Computer Assisted Tomography, 1977
- Statistical limitations in transaxial tomographyComputers in Biology and Medicine, 1976
- Statistical limitations in x‐ray reconstructive tomographyMedical Physics, 1976
- Ripple suppression during reconstruction in transverse tomographyPhysics in Medicine & Biology, 1975