Comparison of Curve Fitting Models for Ligand Binding Assays

被引:0
|
作者
J. A. Little
机构
[1] Huntingdon Life Sciences Ltd.,Department of Bioanalysis
来源
Chromatographia | 2004年 / 59卷
关键词
Immunoassays; Ligand binding assays; Comparison of curve fitting; Data processing;
D O I
暂无
中图分类号
学科分类号
摘要
In the case of ligand binding assays the relationship between instrumental response and analyte concentration is non-linear, usually either hyperbolic or sigmoidal. As it is not possible to calibrate an assay at all the levels to be measured a suitable method of constructing a concentration-response relationship (the standard curve), based on a limited number of carefully spaced standards is required. The method should be robust and operator independent. The two main approaches that have been used involve empirical and mechanistic (theoretical) models. Empirical models utilise any mathematical function(s) that appears to have the characteristics of the experimentally derived assay data. Empirical models require no understanding of the principles of the assay. Mechanistic models make assumptions about the physico-chemical processes involved in the assay procedure. In practice either single function or spline models are used. The curve fitting solution may be explicit (in the case of spline interpolation), or by least-squares curve fitting regression methods, including polynomial and logistic equations, the latter involving many iterations. Examples of good curve fitting selection are presented and contrasted with inappropriate models in a number of common assay formats.
引用
收藏
页码:S177 / S181
相关论文
共 50 条
  • [41] On the uniqueness of epidemic models fitting a normalized curve of removed individuals
    Bilge, Ayse Humeyra
    Samanlioglu, Funda
    Ergonul, Onder
    JOURNAL OF MATHEMATICAL BIOLOGY, 2015, 71 (04) : 767 - 794
  • [42] Fitting and testing for the implied volatility curve using parametric models
    Chang, Chuang-Chang
    Chou, Pin-Huang
    Liao, Tzu-Hsiang
    JOURNAL OF FUTURES MARKETS, 2012, 32 (12) : 1171 - 1191
  • [43] FITTING GROWTH CURVE MODELS TO LONGITUDINAL DATA WITH MISSING OBSERVATIONS
    JOHNSON, WD
    GEORGE, VT
    SHAHANE, A
    FUCHS, GJ
    HUMAN BIOLOGY, 1992, 64 (02) : 243 - 253
  • [44] On the uniqueness of epidemic models fitting a normalized curve of removed individuals
    Ayse Humeyra Bilge
    Funda Samanlioglu
    Onder Ergonul
    Journal of Mathematical Biology, 2015, 71 : 767 - 794
  • [45] A Predictive Study of Dirichlet Process Mixture Models for Curve Fitting
    Wade, Sara
    Walker, Stephen G.
    Petrone, Sonia
    SCANDINAVIAN JOURNAL OF STATISTICS, 2014, 41 (03) : 580 - 605
  • [46] Comparison of the kinetics of different Markov models for ligand binding under varying conditions
    Martini, Johannes W. R.
    Habeck, Michael
    JOURNAL OF CHEMICAL PHYSICS, 2015, 142 (09):
  • [47] Curve Fitting Algorithm and NURBS Curve Fitting in CNC System
    Li Jie
    Ma Yue
    Guo Ruifeng
    Shao Zhixiang
    PROCEEDINGS OF THE SECOND INTERNATIONAL SYMPOSIUM ON TEST AUTOMATION AND INSTRUMENTATION, VOL 4, 2008, : 2211 - 2216
  • [48] Estimating reaction rate constants: comparison between traditional curve fitting and curve resolution
    Bijlsma, S
    Boelens, HFM
    Hoefsloot, HCJ
    Smilde, AK
    ANALYTICA CHIMICA ACTA, 2000, 419 (02) : 197 - 207
  • [49] COMPARISON OF CENTRIFUGATION AND FILTRATION ASSAYS OF LIGAND-BINDING - DO MULTIPLE GABA RECEPTIVE SITES EXIST
    PATEL, SC
    PECK, EJ
    JOURNAL OF NEUROSCIENCE RESEARCH, 1982, 8 (04) : 603 - 611
  • [50] Comparison of ductile-to-brittle transition curve fitting approaches
    Cao, L. W.
    Wu, S. J.
    Flewitt, P. E. J.
    STRUCTURAL INTEGRITY AND MATERIALS AGEING IN EXTREME CONDITIONS, 2010, : 79 - 84