Normalization of the modulation transfer function: The open-field approach

被引:34
作者
Friedman, S. N. [1 ,2 ]
Cunningham, I. A. [1 ,2 ,3 ]
机构
[1] Robarts Res Inst, Imaging Res Labs, London, ON N6A 5K8, Canada
[2] Univ Western Ontario, Dept Med Biophys, London, ON N6A 5K8, Canada
[3] Lawson Hlth Res Inst, London, ON N6A 5K8, Canada
基金
加拿大健康研究院;
关键词
modulation transfer function (MTF); line spread function (LSF); point spread function (PSF); edge spread function (ESF); detective quantum efficiency (DQE); x-ray imaging; edge; slit;
D O I
10.1118/1.2977536
中图分类号
R8 [特种医学]; R445 [影像诊断学];
学科分类号
1002 [临床医学]; 100207 [影像医学与核医学]; 1009 [特种医学];
摘要
The modulation transfer function (MTF) is widely used to describe the spatial resolution of x-ray imaging systems. The MTF is defined to have a zero-frequency value of unity, and it is common practice to ensure this by normalizing a measured MTF curve by the zero-frequency value. However, truncation of the line spread function (LSF) within a finite region of interest (ROI) results in spectral leakage and causes a reduction in the measured MTF zero-frequency value equal to the area of truncated LSF tails. Subsequent normalization by this value may result in inflated MTF values. We show that open-field normalization with the edge method produces accurate MTF values at all nonzero frequencies without need for further normalization by the zero-frequency value, regardless of ROI size. While both normalization techniques are equivalent for a sufficiently large ROI, a 5% inflation in MTF values was observed for a CsI-based flat-panel system when using a 10 cm ROI. Use of open-field normalization avoids potential inflation caused by zero-frequency normalization. (C) 2008 American Association of Physicists in Medicine.
引用
收藏
页码:4443 / 4449
页数:7
相关论文
共 31 条
[1]
Signal and noise transfer in spatiotemporal quantum-based imaging systems [J].
Akbarpour, Reza ;
Friedman, Saul N. ;
Siewerdsen, Jeffrey H. ;
Neary, John D. ;
Cunningham, Ian A. .
JOURNAL OF THE OPTICAL SOCIETY OF AMERICA A-OPTICS IMAGE SCIENCE AND VISION, 2007, 24 (12) :B151-B164
[2]
[Anonymous], 1986, NUMERICAL RECIPES FO
[3]
Barrett H.H., 1981, RADIOLOGICAL IMAGING
[4]
Blackman R. B., 1958, MEASUREMENT POWER SP
[5]
Bracewell R. N., 2000, FOURIER TRANSFORM IT
[6]
Brigham E.O., 1974, FAST FOURIER TRANSFO
[7]
Validation of MTF measurement for digital mammography quality control [J].
Carton, AK ;
Vandenbroucke, D ;
Struye, L ;
Maidment, ADA ;
Kao, YH ;
Albert, M ;
Bosmans, H ;
Marchal, G .
MEDICAL PHYSICS, 2005, 32 (06) :1684-1695
[8]
SIGNAL AND NOISE IN MODULATION TRANSFER-FUNCTION DETERMINATIONS USING THE SLIT, WIRE, AND EDGE TECHNIQUES [J].
CUNNINGHAM, IA ;
REID, BK .
MEDICAL PHYSICS, 1992, 19 (04) :1037-1044
[9]
The detective quantum efficiency of fluoroscopic systems: The case for a spatial-temporal approach (or, does the ideal observer have infinite patience?) [J].
Cunningham, IA ;
Moschandreou, T ;
Subotic, V .
MEDICAL IMAGING 2001: PHYSICS OF MEDICAL IMAGING, 2001, 4320 :479-488
[10]
DOI K, 1972, PHYS MED BIOL, V17, P241, DOI 10.1088/0031-9155/17/2/010