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Related Concept Videos

Enzyme-Linked Immunosorbent Assay01:33

Enzyme-Linked Immunosorbent Assay

In 1971, Peter Perlman and Eva Engvall developed an Enzyme-linked immunosorbent assay (ELISA or EIA). ELISA differs from western blot in that the assays are conducted in microtiter plates or in vivo rather than on an absorbent membrane.
There are many different types of ELISAs, but they all involve an antibody molecule whose constant region binds an enzyme, leaving the variable region free to bind its specific antigen.  Enzyme-substrate reaction allows the antigen to be visualized or quantified.

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Procedure and Key Optimization Strategies for an Automated Capillary Electrophoretic-based Immunoassay Method
09:32

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Published on: September 10, 2017

Error models for immunoassays.

William A Sadler1

  • 1Department of Nuclear Medicine, Christchurch Hospital, Christchurch, New Zealand. bill.sadler@xtra.co.nz

Annals of Clinical Biochemistry
|August 30, 2008
PubMed
Summary
This summary is machine-generated.

New variance functions improve immunoassay imprecision profiles, especially near detection limits. A constrained four-parameter function and complementary power functions offer enhanced accuracy for immunoassay data analysis.

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Area of Science:

  • Biostatistics
  • Immunochemistry
  • Analytical Chemistry

Background:

  • The three-parameter power function has been a standard error model for immunoassays for two decades.
  • Its applications include imprecision profile plots, regression weighting, and variance stabilization.
  • However, it struggles to model variance increases near the assay detection limit.

Purpose of the Study:

  • To compare the accuracy of different variance functions for immunoassays.
  • To identify improved models for immunoassay imprecision profiles, particularly near the detection limit.

Main Methods:

  • Systematic comparison of five distinct variance functions.
  • Utilized randomly sampled, real-world immunoassay data.

Main Results:

  • A combination of complementary three-parameter power functions and a constrained four-parameter function significantly improved variance function accuracy.
  • These enhanced models accurately capture variance increases near the assay detection limit.

Conclusions:

  • Automated selection of the most appropriate variance function is possible using goodness-of-fit statistics.
  • Flexibility in selection rules is recommended for broader data evaluation.
  • A free Win32 program is available for variance function estimation and plotting.