混沌和COSMOS - - 关于具有多个和单个方向的QSM方法的考虑以及局部异性质的效应
Dimitrios G Gkotsoulias1, Carsten Jäger2, Roland Müller1
1Nuclear Magnetic Resonance Methods & Development Group, Max Planck Institute for Human Cognitive and Brain Sciences, Leipzig, Germany.
Magnetic resonance imaging
|April 17, 2024
概括
使用通过多个方向采样 (COSMOS) 计算灵敏度的定量灵敏度映射 (QSM) 在体内具有挑战性. 低于最佳的COSMOS可能会因为异构性和重建复杂性而比单向QSM提供有限的优势.
科学领域:
- 医疗成像医学成像
- 神经科学是一个神经科学.
- 生物物理学的生物物理.
背景情况:
- 定量敏感性映射 (QSM) 对于神经成像至关重要,但它面临着错误的反转问题带来的挑战.
- 通过多重定向采样 (COSMOS) 方法计算易感性,虽然是一种黄金标准,但需要在体内进行不切实际的多重定向采集.
- 白物质的敏感性异构性在标准COSMOS中没有被考虑,可能引入偏差.
研究的目的:
- 为了研究非理想采样和异质性对灵长类大脑中QSM的影响.
- 评估与理想的COSMOS和单一导向方法相比,在体内可行的COSMOS采集的性能.
- 在有限的定向数据的情况下,评估QSM中规范化需求.
主要方法:
- 从一个固定在7T的黑猩猩大脑中获取渐变回忆回声 (GRE) 数据,具有10个方向.
- 使用理想COSMOS,体内可行的COSMOS (3-8个方向) 和单个方向iLSQR的QSM重建的比较.
- 在易感性地图中分析线条艺术品和信号噪声比 (SNR).
主要成果:
- 在体内可行的COSMOS重建产生了高质量的易感性地图,并改进了SNR.
- 从非理想的,单轴旋转的COSMOS重建需要额外的L2规范化来减少条纹文物.
- 在可行的COSMOS中平均化多个收购改善了地图质量.
结论:
- 在体内应用中,低于最佳的COSMOS相对于规范的单向QSM的实际优势似乎有限.
- 挑战包括未考虑的异质性效应,重建复杂性,以及多方向收购的困难.
- 需要进一步的研究来优化QSM技术用于体内神经成像.
相关概念视频
Transformation of Plane Stress
222
Studying stress transformation is essential in understanding how stress components within a material, like a cube under plane stress, change with rotation. This change is analyzed by considering a prismatic element within the cube. As the element rotates, the stress components acting on it—both normal and shearing stresses—change in magnitude and orientation. This change is quantified using trigonometric functions of the rotation angle, relating the forces acting on the rotated element's...
222
Generalized Hooke's Law
910
The generalized Hooke's Law is a broadened version of Hooke's Law, which extends to all types of stress and in every direction. Consider an isotropic material shaped into a cube subjected to multiaxial loading. In this scenario, normal stresses are exerted along the three coordinate axes. As a result of these stresses, the cubic shape deforms into a rectangular parallelepiped. Despite this deformation, the new shape maintains equal sides, and there is a normal strain in the direction of the...
910
Three-Dimensional Analysis of Strain
215
Three-dimensional strain analysis is crucial for understanding how materials deform under stress, particularly in elastic, homogeneous materials. This method employs principal stress axes to simplify complex stress states into more understandable forms. Subjected to stress, a small cubic element within a material either expands or contracts along these axes, transforming into a rectangular parallelepiped. This transformation effectively illustrates the material's deformation. The principal...
215
Stress: General Loading Conditions
307
To grasp the intricacy of real-world conditions where multiple loads are applied simultaneously to a structure, one might visualize a section passing through a specific point within a body, aligned parallel to the xy plane. This section is subjected to various forces, including original loads, normal forces, and shearing forces.
The shearing force, possessing potential directionality within the plane of the section, is simplified into two component forces running parallel to the x and y axes....
The shearing force, possessing potential directionality within the plane of the section, is simplified into two component forces running parallel to the x and y axes....
307
Components of Stress
211
Stress analysis under multiple loading conditions is intricate, necessitating a comprehensive grasp of normal and shearing stresses. Consider a small cube at point O, subjected to stress on all six faces, visible or not. Normal stress components σx, σy, σz act perpendicularly to the x, y, and z axes. Shearing stress components τxy and τxz are exerted on faces perpendicular to these axes.
Interestingly, the hidden cube faces also experience these stresses, equal and...
Interestingly, the hidden cube faces also experience these stresses, equal and...
211
Moments of Inertia for an Area about Inclined Axes
670
In physics and engineering, understanding the moments of inertia for a given area with asymmetrical mass distribution is critical for proper design and analysis. When considering an arbitrary coordinate system, the moments of inertia can be obtained by integrating the moment of inertia for an infinitesimal area element.
670


