Tensor Field Mapping With Neural Regularization for Noisy MRI Slices

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Solution Overview

Problem

Existing MRI techniques face challenges in extracting accurate 3D properties from noisy and low-resolution 2D slices, leading to time-consuming and non-quantitative measurements.

Innovation Solution

A computer system utilizing a pretrained neural network to determine MR parameters, including an a priori regularizer and denoising diffusion probabilistic model, to solve the inverse problem and enhance MR measurements.

Engineering Contradictions & Design Principles

VSEngineering Contradiction Analysis

1Measurement precision

If traditional MRI techniques are used to extract 3D properties from 2D slices, then measurement coverage is achieved, but measurement precision deteriorates due to noise and reduced resolution

Engineering Contradiction:
Improve3D property measurement accuracyVSAvoidnoise and reduced resolution in 2D slices
Core Design Contradiction:
Measurement precisionVSObject-affected harmful factors

Solution Approach 1:

The system performs preliminary denoising and super-resolution enhancement on 2D MRI slices before 3D reconstruction using a pretrained neural network. This preliminary processing removes noise and enhances resolution of individual slices, which then improves the quality of the reconstructed 3D properties without requiring additional scanning time or higher resolution scans.

Inventive Principle:
Principle #10Preliminary action

2Measurement precision

If higher resolution and less noisy scans are performed to improve measurement precision, then measurement precision improves, but loss of time increases due to longer scan durations

Engineering Contradiction:
Improve3D property measurement accuracyVSAvoidMR scan time
Core Design Contradiction:
Measurement precisionVSLoss of time

Solution Approach 1:

The system replaces the mechanical approach of acquiring longer or higher resolution scans with a computational approach using a pretrained neural network. The neural network processes standard-resolution scans rapidly, providing enhanced measurement precision through software-based denoising and super-resolution rather than hardware-based high-resolution scanning, thereby significantly reducing scan time.

Inventive Principle:
Principle #28Mechanics substitution (Replace mechanical system)

3Measurement precision

If quantitative 3D properties are extracted using traditional methods, then measurement accuracy is achieved, but device complexity increases due to complex processing requirements

Engineering Contradiction:
Improvequantitative 3D property accuracyVSAvoidprocessing complexity for 3D reconstruction
Core Design Contradiction:
Measurement precisionVSDevice complexity

Solution Approach 1:

The system employs a self-service approach where the pretrained neural network automatically performs denoising, super-resolution enhancement, and 3D reconstruction without requiring complex manual processing pipelines. The network is pre-trained on large datasets to learn optimal processing strategies, enabling it to autonomously handle the complex tasks of extracting quantitative 3D properties from noisy 2D slices, thereby simplifying the overall system architecture.

Inventive Principle:
Principle #25Self-service

Data Source

PatentUS20260065108A1Tensor field mapping using an a priori regularizer
Publication Date: 2026.03.05 Q BIO INC
  • US20260065108A1 patent drawing
  • US20260065108A1 patent drawing
  • US20260065108A1 patent drawing

AI summary

A computer system that computes parameters associated with voxels in a sample is described. During operation, the computer system may obtain information specifying the MR measurements. Then, the computer system may determine an a priori regularizer using a pretrained neural network. For example, the a priori regularizer may correspond to a population of individuals. In some embodiments, the a priori regularizer may correspond to an average person in the population. Moreover, the computer system may compute the parameters based at least in part on the MR measurements, a model of sample physics and the a priori regularizer, where computing the parameters includes solving an inverse problem for the parameters based at least in part on the MR measurements.