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Journal Articles Mathematical Problems in Engineering Year : 2018

Multimodal Medical Image Registration Based on an Information-Theory Measure with Histogram Estimation of Continuous Image Representation

Abstract

This work presents a novel method for multimodal medical registration based on histogram estimation of continuous image representation. The proposed method, regarded as "fast continuous histogram estimation," employs continuous image representation to estimate the joint histogram of two images to be registered. The Jensen-Arimoto (JA) divergence is a similarity measure to measure the statistical dependence between medical images from different modalities. The estimated joint histogram is exploited to calculate the JA divergence in multimodal medical image registration. In addition, to reduce the grid effect caused by the grid-aligning transformations between two images and improve the implementation speed of the registration method, random samples instead of all pixels are extracted from the images to be registered. The goal of the registration is to optimize the JA divergence, which would be maximal when two misregistered images are perfectly aligned using the downhill simplex method, and thus to get the optimal geometric transformation. Experiments are conducted on an affine registration of 2D and 3D medical images. Results demonstrate the superior performance of the proposed method compared to standard histogram, Parzen window estimations, particle filter, and histogram estimation based on continuous image representation without random sampling.
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Dates and versions

hal-01807120 , version 1 (09-10-2018)

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Bicao Li, Guanyu Yan, Zhoufeng Liu, Jean Louis Coatrieux, Huazhong Shu. Multimodal Medical Image Registration Based on an Information-Theory Measure with Histogram Estimation of Continuous Image Representation. Mathematical Problems in Engineering, 2018, 2018, pp.2135453. ⟨10.1155/2018/2135453⟩. ⟨hal-01807120⟩
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