Determination of volume of distribution using likelihood estimation in graphical analysis: Elimination of estimation bias

被引:42
|
作者
Parsey, RV
Ogden, RT
Mann, JJ
机构
[1] Columbia Univ, New York State Psychiat Inst, Dept Neurosci, New York, NY 10032 USA
[2] Columbia Univ, Coll Phys & Surg, Dept Psychiat, New York, NY 10032 USA
[3] Columbia Univ, Coll Phys & Surg, Dept Radiol, New York, NY 10032 USA
[4] Columbia Univ, Mailman Sch Publ Hlth, Dept Biostat, New York, NY 10032 USA
来源
关键词
modeling; kinetic; compartment; logan; serotonin;
D O I
10.1097/01.WCB.0000099460.85708.E1
中图分类号
R5 [内科学];
学科分类号
1002 ; 100201 ;
摘要
The graphical analysis uses an ordinary least squares (OLS) fitting of transformed data to determine the total volume of distribution (V-T) and is not dependent upon a compartmental model configuration. This method, however, suffers from a noise-dependent bias. Approaches for reducing this bias include incorporating a presmoothing step, minimizing the squared perpendicular distance to the regression line, and conducting multilinear analysis. The solution proposed by Ogden, likelihood estimation in graphical analysis (LEGA), is an estimation technique in the original (nontransformed) domain based upon standard likelihood theory that incorporates the specific assumptions made on the noise inherent in the measurements. To determine the impact of this new method upon the noise-dependent bias, we compared V-T determinations by compartmental modeling, graphical analysis (GA), and LEGA in 36 regions of interest in dynamic PET data from 25 healthy volunteers injected with [C-11]-WAY-100635 and [C-11]-McN-5652, which are agents used to image the serotonin 1A receptor and serotonin transporter, respectively. As predicted by simulations, LEGA eliminates the noise-dependent bias associated with GA using OLS. This method is a valuable addition to the tools available for the quantification of radioligand binding data in PET and SPECT.
引用
收藏
页码:1471 / 1478
页数:8
相关论文
共 50 条
  • [21] BIAS ERROR IN MAXIMUM-LIKELIHOOD-ESTIMATION
    KOCH, SP
    JOURNAL OF HYDROLOGY, 1991, 122 (1-4) : 289 - 300
  • [22] Bias estimation and correction in a classifier using product of likelihood-gaussians
    Nagarajan, T.
    O'Shaughnessy, Anddouglas
    2007 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH, AND SIGNAL PROCESSING, VOL III, PTS 1-3, PROCEEDINGS, 2007, : 1061 - +
  • [23] An Analysis of the Bias of Variation Operators of Estimation of Distribution Programming
    Schweim, Dirk
    Rothlauf, Franz
    GECCO'18: PROCEEDINGS OF THE 2018 GENETIC AND EVOLUTIONARY COMPUTATION CONFERENCE, 2018, : 1191 - 1198
  • [24] Reference Region Kinetic Analysis Method based on an extension of the Likelihood Estimation in Graphical Analysis (LEGA)
    Gallezot, Jean-Dominique
    Carson, Richard
    JOURNAL OF NUCLEAR MEDICINE, 2017, 58
  • [25] Sensitivity and Variability Analysis for Image Denoising Using Maximum Likelihood Estimation of Exponential Distribution
    Amita Nandal
    Arvind Dhaka
    Hamurabi Gamboa-Rosales
    Ninoslav Marina
    Jorge I. Galvan-Tejada
    Carlos E. Galvan-Tejada
    Arturo Moreno-Baez
    Jose M. Celaya-Padilla
    Huizilopoztli Luna-Garcia
    Circuits, Systems, and Signal Processing, 2018, 37 : 3903 - 3926
  • [26] Sensitivity and Variability Analysis for Image Denoising Using Maximum Likelihood Estimation of Exponential Distribution
    Nandal, Amita
    Dhaka, Arvind
    Gamboa-Rosales, Hamurabi
    Marina, Ninoslav
    Galvan-Tejada, Jorge, I
    Galvan-Tejada, Carlos E.
    Moreno-Baez, Arturo
    Celaya-Padilla, Jose M.
    Luna-Garcia, Huiziloportli
    CIRCUITS SYSTEMS AND SIGNAL PROCESSING, 2018, 37 (09) : 3903 - 3926
  • [27] MAXIMUM LIKELIHOOD ESTIMATION FOR MULTINOMIAL DISTRIBUTION USING GEOMETRIC PROGRAMMING
    ALLDREDGE, JR
    ARMSTRON.DW
    TECHNOMETRICS, 1974, 16 (04) : 585 - 587
  • [28] Bias-reduced maximum likelihood estimation of the zero-inflated Poisson distribution
    Schwartz, Jacob
    Giles, David E.
    COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2016, 45 (02) : 465 - 478
  • [29] Methods of Estimation and Bias Corrected Maximum Likelihood Estimators of Unit Burr III Distribution
    Dey S.
    Wang L.
    American Journal of Mathematical and Management Sciences, 2022, 41 (04) : 316 - 333
  • [30] ALGORITHMS FOR CONTINUOUS SEQUENTIAL MAXIMUM LIKELIHOOD BIAS ESTIMATION AND ASSOCIATED ERROR ANALYSIS
    SAGE, AP
    LIN, JL
    INFORMATION SCIENCES, 1971, 3 (04) : 291 - &