arrow
Return

Projection Matrix Based Iterative Reconstruction Algorithm for Robotic CT

delete2023-01-01
delete0
delete
OA
AI
X
Xuan Zhou
C
Cunfeng Wei *
DOI:10.1109/ACCESS.2023.3266989delete
deleteOriginal
deleteOriginal request for help
deleteShare
deleteSave
Abstract

Abstract

En 中文
Robotic computed tomography (CT) consists of two separate manipulators which carry the source and detector, respectively. Various errors occur in motion due to lack of rigid connection, which may change scanning trajectory of this system. Some methods aimed at recovering geometry relation have occurred. However, these methods are relied on circular scanning trajectory. Projection matrix is the matrix form of geometry definition, which contains geometric parameters in the matrix and transforms geometry calculation into homogeneous matrix calculation. It is suitable for robotic CT because of its irrelevance between angles. Besides, iteration reconstruction algorithm makes no assumptions on scanning trajectories, which is suitable for arbitrary scanning trajectories. Hence, this study combines iteration reconstruction algorithm with the concept of projection matrix to fill the gap. In this study, we established a transformation between projection matrix and ray function, and construct corresponding projection model. Projection matrix based iterative reconstruction algorithm was then developed and validated by simulation and experiment. Uncooperative rotation of manipulators, jitter in motion and non-circular motion trajectories were simulated. FDK, projection matrix-based FDK and projection matrix-based iterative method were compared. Real experiments were also conducted. The results showed projection matrix based iterative reconstruction could lead to better image quality against motion error. In summary, this study provided a high-precision reconstruction approach for robotic CT.
Keywords:
Phantoms
Computed tomography
Calibration
Geometry
Mathematical models
Image reconstruction
Robot kinematics
Robotic CT
calibration phantom
projection matrix

Journal

IEEE Access cover
IEEE Access
IF:
3.6
Papers:
9.7W
Citations:
29.4W

Organization

C
chinese academy of sciences
Scholars:
55.9W
Papers: 44.7W
Citations: 704