IMAGE CORRECTION USING AN INVERTABLE NETWORK

    公开(公告)号:US20230079353A1

    公开(公告)日:2023-03-16

    申请号:US17474363

    申请日:2021-09-14

    IPC分类号: G06T7/00 G06N20/00 G06T5/00

    摘要: For correction of an image from an imaging system, an inverse solution uses an imaging prior as a regularizer and a physics model of the imaging system. An invertible network is used as the deep-learnt generative model in the regularizer of the inverse solution with the physics model of the degradation behavior of the imaging system. The prior model based on the invertible network provides a closed-form expression of the prior probability, resulting in a more versatile or accurate probability prediction.

    UNSUPERVISED LEARNING-BASED MAGNETIC RESONANCE RECONSTRUCTION

    公开(公告)号:US20210150783A1

    公开(公告)日:2021-05-20

    申请号:US16688170

    申请日:2019-11-19

    摘要: For magnetic resonance imaging reconstruction, using a cost function independent of the ground truth and many samples of k-space measurements, machine learning is used to train a model with unsupervised learning. Due to use of the cost function with the many samples in training, ground truth is not needed. The training results in weights or values for learnable variables, which weights or values are fixed for later application. The machine-learned model is applied to k-space measurements from different patients to output magnetic resonance reconstructions for the different patients. The weights and/or values used are the same for different patients.

    Compressed sensing reconstruction for multi-slice and multi-slab acquisitions

    公开(公告)号:US10663549B2

    公开(公告)日:2020-05-26

    申请号:US14552539

    申请日:2014-11-25

    摘要: A method for acquiring a three-dimensional image volume using a magnetic resonance imaging device includes performing a multi-slice or multi-slab acquisition process to acquire a plurality of slices or three-dimensional slabs corresponding to an imaged object. Each respective slice or three-dimensional slab included in the plurality of slices or three-dimensional slabs comprises k-space data. An iterative compressed-sensing reconstruction process is applied to jointly reconstruct the plurality of three-dimensional slabs as a single consistent volume. The iterative compressed-sensing reconstruction process solves a cost function comprising a summation of individual data fidelity terms corresponding to the plurality of three-dimensional slabs.

    Image-based tumor phenotyping with machine learning from synthetic data

    公开(公告)号:US10282588B2

    公开(公告)日:2019-05-07

    申请号:US15584393

    申请日:2017-05-02

    摘要: Machine training and application of machine-trained classifier are used for image-based tumor phenotyping in a medical system. To create a training database with known phenotype information, synthetic medical images are created. A computational tumor model creates various examples of tumors in tissue. Using the computational tumor model allows one to create examples not available from actual patients, increasing the number and variance of examples used for machine-learning to predict tumor phenotype. A model of an imaging system generates synthetic images from the examples. The machine-trained classifier is applied to images from actual patients to predict tumor phenotype for that patient based on the knowledge learned from the synthetic images.

    Fast and memory efficient redundant wavelet regularization with sequential cycle spinning

    公开(公告)号:US09858689B1

    公开(公告)日:2018-01-02

    申请号:US15266425

    申请日:2016-09-15

    IPC分类号: G06T11/00 G06T7/00

    CPC分类号: G01R33/00 A61B6/00 A61K49/00

    摘要: A computer-implemented method of performing image reconstruction with sequential cycle-spinning includes a computer system acquiring an input signal comprising k-space data using a magnetic resonance imaging (MRI) device and initializing an estimate of a sparse signal associated with the input signal. The computer system selects one or more orthogonal wavelet transforms corresponding to a wavelet family and performs an iterative reconstruction process to update the estimate of the sparse signal over a plurality of iterations. During each iteration, one or more orthogonal wavelet transforms are applied to the estimate of the sparse signal to yield one or more orthogonal domain signals, the estimate of the sparse signal is updated by applying a non-convex shrinkage function to the one or more orthogonal domain signals, and a shift to the orthogonal wavelet transforms. Following the iterative reconstruction process, the computer system generates an image based on the estimate of the sparse signal.