DocumentCode :
2706127
Title :
Improved tensor based registration: An heterogeneous approach
Author :
Wang, Ying ; Kang, Yan ; Zhao, Hong ; Haacke, E. Mark
Author_Institution :
Coll. of Inf. Sci. & Eng., Northeastern Univ., Shenyang, China
fYear :
2012
fDate :
6-8 June 2012
Firstpage :
486
Lastpage :
490
Abstract :
A novel algorithm for registering brain images in magnetic resonance imaging is presented. It is based on an improved variant to the classic tensor-based moment-of-inertia rigid body method. Given a reference image and a test to register, binary masks are applied so that only pixels above a given threshold are used for the calculation. Application of a low pass Hanning filter on k-space data is new and adds an important constraint to the procedure in order to reduce the errors associated with finite sampling. Further, this process is applied iteratively and leads to an improved accuracy due to the filtering step. The algorithm is validated with simulation data and with added noise. In analyzing this error, a Euclidean distance measure and MSE (mean square error) are used. The average accuracy was 1.8×10-4 fractional pixel for misplacements along X and Y axes and MSE is 0.01 for the error image. The average value of accuracy was 5.8×10-3, 1.8×10-5 deg, and 1.7×10-4 deg for rotations about X, Y and Z axes. The accuracy was better than 4×10-3 fractional pixel for misplacement for estimated SNR varying between 100:1 and 6:1. The algorithm is found to be superior to that obtained by using a single iteration of the tensor-based registration method.
Keywords :
biomedical MRI; brain; image registration; low-pass filters; mean square error methods; medical image processing; tensors; Euclidean distance measure; MSE; brain image registering; finite sampling; heterogeneous approach; improved tensor based registration; k-space data; low pass Hanning filter; magnetic resonance imaging; mean square error; reference image; tensor-based moment-of-inertia rigid body method; Accuracy; Biomedical imaging; Educational institutions; Fourier transforms; Image registration; Interpolation; Magnetic resonance imaging; Center of Mass; Fourier Transform Shift Theorem; Hanning Filter; Principal Axes; Registration;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Information and Automation (ICIA), 2012 International Conference on
Conference_Location :
Shenyang
Print_ISBN :
978-1-4673-2238-6
Electronic_ISBN :
978-1-4673-2236-2
Type :
conf
DOI :
10.1109/ICInfA.2012.6246855
Filename :
6246855
Link To Document :
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