A machine learning-based method for estimating the number and
orientations of major fascicles in diffusion-weighted magnetic resonance
imaging
- URL: http://arxiv.org/abs/2006.11117v1
- Date: Fri, 19 Jun 2020 13:07:45 GMT
- Title: A machine learning-based method for estimating the number and
orientations of major fascicles in diffusion-weighted magnetic resonance
imaging
- Authors: Davood Karimi, Lana Vasung, Camilo Jaimes, Fedel Machado-Rivas, Shadab
Khan, Simon K. Warfield, Ali Gholipour
- Abstract summary: We propose a machine-based technique that can accurately estimate fascicles in voxel.
Our method can be trained with either simulated or real measurements.
- Score: 7.032850705203263
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: Multi-compartment modeling of diffusion-weighted magnetic resonance imaging
measurements is necessary for accurate brain connectivity analysis. Existing
methods for estimating the number and orientations of fascicles in an imaging
voxel either depend on non-convex optimization techniques that are sensitive to
initialization and measurement noise, or are prone to predicting spurious
fascicles. In this paper, we propose a machine learning-based technique that
can accurately estimate the number and orientations of fascicles in a voxel.
Our method can be trained with either simulated or real diffusion-weighted
imaging data. Our method estimates the angle to the closest fascicle for each
direction in a set of discrete directions uniformly spread on the unit sphere.
This information is then processed to extract the number and orientations of
fascicles in a voxel. On realistic simulated phantom data with known ground
truth, our method predicts the number and orientations of crossing fascicles
more accurately than several existing methods. It also leads to more accurate
tractography. On real data, our method is better than or compares favorably
with standard methods in terms of robustness to measurement down-sampling and
also in terms of expert quality assessment of tractography results.
Related papers
- A Bayesian Approach Toward Robust Multidimensional Ellipsoid-Specific Fitting [0.0]
This work presents a novel and effective method for fitting multidimensional ellipsoids to scattered data in the contamination of noise and outliers.
We incorporate a uniform prior distribution to constrain the search for primitive parameters within an ellipsoidal domain.
We apply it to a wide range of practical applications such as microscopy cell counting, 3D reconstruction, geometric shape approximation, and magnetometer calibration tasks.
arXiv Detail & Related papers (2024-07-27T14:31:51Z) - Learning Radio Environments by Differentiable Ray Tracing [56.40113938833999]
We introduce a novel gradient-based calibration method, complemented by differentiable parametrizations of material properties, scattering and antenna patterns.
We have validated our method using both synthetic data and real-world indoor channel measurements, employing a distributed multiple-input multiple-output (MIMO) channel sounder.
arXiv Detail & Related papers (2023-11-30T13:50:21Z) - Unsupervised Discovery of Interpretable Directions in h-space of
Pre-trained Diffusion Models [63.1637853118899]
We propose the first unsupervised and learning-based method to identify interpretable directions in h-space of pre-trained diffusion models.
We employ a shift control module that works on h-space of pre-trained diffusion models to manipulate a sample into a shifted version of itself.
By jointly optimizing them, the model will spontaneously discover disentangled and interpretable directions.
arXiv Detail & Related papers (2023-10-15T18:44:30Z) - Manifold Learning with Sparse Regularised Optimal Transport [0.17205106391379024]
Real-world datasets are subject to noisy observations and sampling, so that distilling information about the underlying manifold is a major challenge.
We propose a method for manifold learning that utilises a symmetric version of optimal transport with a quadratic regularisation.
We prove that the resulting kernel is consistent with a Laplace-type operator in the continuous limit, establish robustness to heteroskedastic noise and exhibit these results in simulations.
arXiv Detail & Related papers (2023-07-19T08:05:46Z) - Unsupervised Learning of Sampling Distributions for Particle Filters [80.6716888175925]
We put forward four methods for learning sampling distributions from observed measurements.
Experiments demonstrate that learned sampling distributions exhibit better performance than designed, minimum-degeneracy sampling distributions.
arXiv Detail & Related papers (2023-02-02T15:50:21Z) - Retrieving space-dependent polarization transformations via near-optimal
quantum process tomography [55.41644538483948]
We investigate the application of genetic and machine learning approaches to tomographic problems.
We find that the neural network-based scheme provides a significant speed-up, that may be critical in applications requiring a characterization in real-time.
We expect these results to lay the groundwork for the optimization of tomographic approaches in more general quantum processes.
arXiv Detail & Related papers (2022-10-27T11:37:14Z) - Decision Forest Based EMG Signal Classification with Low Volume Dataset
Augmented with Random Variance Gaussian Noise [51.76329821186873]
We produce a model that can classify six different hand gestures with a limited number of samples that generalizes well to a wider audience.
We appeal to a set of more elementary methods such as the use of random bounds on a signal, but desire to show the power these methods can carry in an online setting.
arXiv Detail & Related papers (2022-06-29T23:22:18Z) - Data-Driven Interpolation for Super-Scarce X-Ray Computed Tomography [1.3535770763481902]
We train shallow neural networks to combine two neighbouring acquisitions into an estimated measurement at an intermediate angle.
This yields an enhanced sequence of measurements that can be reconstructed using standard methods.
Results are obtained for 2D and 3D imaging, on large biomedical datasets.
arXiv Detail & Related papers (2022-05-16T15:42:41Z) - Mining the manifolds of deep generative models for multiple
data-consistent solutions of ill-posed tomographic imaging problems [10.115302976900445]
Tomographic imaging is in general an ill-posed inverse problem.
We propose a new empirical sampling method that computes multiple solutions of a tomographic inverse problem.
arXiv Detail & Related papers (2022-02-10T20:27:31Z) - Manifold learning-based polynomial chaos expansions for high-dimensional
surrogate models [0.0]
We introduce a manifold learning-based method for uncertainty quantification (UQ) in describing systems.
The proposed method is able to achieve highly accurate approximations which ultimately lead to the significant acceleration of UQ tasks.
arXiv Detail & Related papers (2021-07-21T00:24:15Z) - Leveraging Global Parameters for Flow-based Neural Posterior Estimation [90.21090932619695]
Inferring the parameters of a model based on experimental observations is central to the scientific method.
A particularly challenging setting is when the model is strongly indeterminate, i.e., when distinct sets of parameters yield identical observations.
We present a method for cracking such indeterminacy by exploiting additional information conveyed by an auxiliary set of observations sharing global parameters.
arXiv Detail & Related papers (2021-02-12T12:23:13Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.