Mathematical analysis

Diffuse optical imaging

Tikhonov regularization

Backpropagation

Image quality

Artificial intelligence

Physics

Inverse problem

Mathematics

Image (mathematics)

Optics

Iterative reconstruction

Reconstruction algorithm

Computer science

Algorithm

Regularization (linguistics)

Tomography

Computer vision

Artificial neural network

Journal of Biomedical Optics

Diffuse optical tomography (DOT) is a promising noninvasive imaging modality and is capable of providing functional characteristics of biological tissue by quantifying optical parameters. The DOT image reconstruction is ill-posed and ill-conditioned, due to the highly diffusive nature of light propagation in biological tissues and limited boundary measurements. The widely used regularization technique for DOT image reconstruction is Tikhonov regularization, which tends to yield oversmoothed and low-quality images containing severe artifacts. It is necessary to accurately choose a regularization parameter for Tikhonov regularization. To overcome these limitations, we develop a noniterative reconstruction method, whereby optical properties are recovered based on a back-propagation neural network (BPNN). We train the parameters of BPNN before DOT image reconstruction based on a set of training data. DOT image reconstruction is achieved by implementing a single evaluation of the trained network. To demonstrate the performance of the proposed algorithm, we compare with the conventional Tikhonov regularization-based reconstruction method. The experimental results demonstrate that image quality and quantitative accuracy of reconstructed optical properties are significantly improved with the proposed algorithm.

Back-propagation neural network-based reconstruction algorithm for diffuse optical tomography