Computer generation of random deviates
Creators
- 1. Flinders Medical Centre, SA (Australia). Radiology Dept.
- 2. Royal North Shore Hospital, Crows Nest (Australia)
Description
The need for random deviates arises in many scientific applications. In medical physics, Monte Carlo simulations have been used in radiology, radiation therapy and nuclear medicine. Specific instances include the modelling of x-ray scattering processes and the addition of random noise to images or curves in order to assess the effects of various processing procedures. Reliable sources of random deviates with statistical properties indistinguishable from true random deviates are a fundamental necessity for such tasks. This paper provides a review of computer algorithms which can be used to generate uniform random deviates and other distributions of interest to medical physicists, along with a few caveats relating to various problems and pitfalls which can occur. Source code listings for the generators discussed (in FORTRAN, Turbo-PASCAL and Data General ASSEMBLER) are available on request from the authors. 27 refs., 3 tabs., 5 figs
Additional details
Publishing Information
- Journal Title
- Australasian Physical and Engineering Sciences in Medicine
- Journal Volume
- 14
- Journal Issue
- 2
- Series
- Australas. Phys. Eng. Sci. Med.
- Journal Page Range
- 86-96
- ISSN
- 0158-9938
- CODEN
- AUPMD
Conference
- Title
- 21. Conference of the Australian Radiation Protection Society and the Australasian College of Physical Scientists and Engineers in Medicine.
- Dates
- Sep 1990.
- Place
- Adelaide (Australia).
INIS
- Country of Publication
- Australia
- Country of Input or Organization
- Australia
- INIS RN
- 22091990
- Subject category
- S99: GENERAL AND MISCELLANEOUS;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- ALGORITHMS; COMPUTER CODES; COMPUTERIZED SIMULATION; DATA PROCESSING; NUCLEAR MEDICINE; PROGRAMMING LANGUAGES; RADIOTHERAPY; SPATIAL DOSE DISTRIBUTIONS
- Descriptors DEC
- DISTRIBUTION; MEDICINE; RADIATION DOSE DISTRIBUTIONS; SIMULATION; SPATIAL DISTRIBUTION; THERAPY