研究目的
To systematically compare the feasibility and pertinence of kinetic modelling of dynamic cerebral 18F-FDG PET using nonlinear least-squares (NLS), linear least-squares (LLS), and Patlak graphical method, based on numerical simulations and patient data, for regional and local quantitative assessment.
研究成果
NLS is best for regional kinetic modelling with low bias and variance but is computationally expensive. LLS is a viable alternative for voxel-level estimation with high correlation to NLS but is more sensitive to motion. Patlak is the most robust and efficient for Ki estimation, providing smooth parametric images and low sensitivity to motion, making it suitable for clinical routine.
研究不足
The study assumes negligible dephosphorylation of FDG, which may not hold in all tissues like neoplasms. Numerical simulations used specific noise levels and parameter ranges, which might not cover all clinical scenarios. Patient motion simulations were limited to certain time frames and kernel positions.
1:Experimental Design and Method Selection:
The study used numerical simulations and actual patient data to evaluate NLS, LLS, and Patlak methods for kinetic parameter estimation in dynamic 18F-FDG PET. Theoretical models included compartmental models and linear regression for Patlak.
2:Sample Selection and Data Sources:
Numerical simulations involved randomly generated input functions and kinetic parameters. Patient data came from a healthy volunteer scanned with a Siemens Biograph mCT Flow scanner.
3:List of Experimental Equipment and Materials:
Siemens Biograph mCT Flow PET scanner, SPM12 software for spatial normalization, MPfit C subroutine library for NLS optimization.
4:Experimental Procedures and Operational Workflow:
For simulations, TACs were generated and noise added; parameter estimation was performed. For patient data, PET images were reconstructed, normalized, and kinetic parameters estimated in ROIs and voxels. Motion simulations involved convolving frames with shifted kernels.
5:Data Analysis Methods:
Bias, variance, Pearson's correlation, Lin's concordance, and computation times were calculated using statistical methods.
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