DocumentCode :
3429446
Title :
Bilinear interpolation from polar to rectangular point raster for inverse problem solving
Author :
Dragan, Iaroslav ; Iavors´kyi, B. ; Chorna, Les´a
Author_Institution :
Biotech. & Med. Syst. & Apparatus, Ivan Pul´´uj Ternopil Instrum. Making Inst., Ukraine
fYear :
1996
fDate :
10-13 Sep 1996
Firstpage :
429
Lastpage :
431
Abstract :
The goal of tomographic imaging systems is to provide a visual information from the inside of examined objects. In the main application area of these systems-the medical diagnosis-the examined object is the human body. It is very special object because of its nature. That is why it is very important to get source data for a least time. Another motivation of using the efficient algorithm for the image reconstruction methods in thermographic systems is the fact that the required information is accessible to the system in some indirect form only. The task of tomographic reconstruction is to find out from the measured indirect data the unknown function f(x,y)
Keywords :
Fourier transform optics; biomedical imaging; computerised tomography; image reconstruction; interpolation; inverse problems; bilinear interpolation; computerised tomography; human body; image reconstruction methods; inverse problem solving; inverse problems; medical diagnosis; polar point raster; rectangular point raster; thermographic systems; tomographic image reconstruction; tomographic imaging systems; unknown function; visual information; Biomedical imaging; Design for manufacture; Fast Fourier transforms; Fourier transforms; Image reconstruction; Instruments; Interpolation; Inverse problems; Medical diagnostic imaging; Tomography;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Mathematical Methods in Electromagnetic Theory, 1996., 6th International Conference on
Conference_Location :
Lviv
Print_ISBN :
0-7803-3291-1
Type :
conf
DOI :
10.1109/MMET.1996.565751
Filename :
565751
Link To Document :
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