Modelling random antibody adsorption and immunoassay activity

One of the primary considerations in immunoassay design is optimizingthe concentrationof capture antibodyin order to achieve maximal antigen binding and, subsequently, improved sensitivityand limit of detection.Many immunoassay technologies involve immobilizationof theantibody to solid surfaces.Anti...

Full description

Saved in:
Bibliographic Details
Main Authors: D. Mackey, E. Kelly, R. Nooney
Format: Article
Language:English
Published: AIMS Press 2016-07-01
Series:Mathematical Biosciences and Engineering
Subjects:
Online Access:https://www.aimspress.com/article/doi/10.3934/mbe.2016036
Tags: Add Tag
No Tags, Be the first to tag this record!
_version_ 1832590088672903168
author D. Mackey
E. Kelly
R. Nooney
author_facet D. Mackey
E. Kelly
R. Nooney
author_sort D. Mackey
collection DOAJ
description One of the primary considerations in immunoassay design is optimizingthe concentrationof capture antibodyin order to achieve maximal antigen binding and, subsequently, improved sensitivityand limit of detection.Many immunoassay technologies involve immobilizationof theantibody to solid surfaces.Antibodies are large molecules in whichthe position and accessibility of the antigen-binding sitedepend on their orientation and packing density. In this paper we propose a simple mathematical model, based on the theoryknown as random sequential adsorption (RSA), in order tocalculate how the concentration ofcorrectly oriented antibodies (active site exposed forsubsequent reactions) evolves during the deposition process.It has been suggested by experimental studies that high concentrationswill decrease assay performance, due to molecule denaturation andobstruction of active binding sites. However, crowding of antibodies can alsohave the opposite effect by favouring upright orientations.A specific aim of our model is topredict which of thesecompeting effects prevails under different experimental conditionsand study the existence of an optimalcoverage, which yields the maximum expectedconcentration of activeparticles (and hence the highest signal).
format Article
id doaj-art-efc48bbdacea4fc6870a8211d463f918
institution Kabale University
issn 1551-0018
language English
publishDate 2016-07-01
publisher AIMS Press
record_format Article
series Mathematical Biosciences and Engineering
spelling doaj-art-efc48bbdacea4fc6870a8211d463f9182025-01-24T02:37:49ZengAIMS PressMathematical Biosciences and Engineering1551-00182016-07-011361159116810.3934/mbe.2016036Modelling random antibody adsorption and immunoassay activityD. Mackey0E. Kelly1R. Nooney2School of Mathematical Sciences, Dublin Institute of Technology, Kevin Street, Dublin 8School of Mathematical Sciences, Dublin Institute of Technology, Kevin Street, Dublin 8Biomedical Diagnostics Institute, Dublin City University, Glasnevin, Dublin 9One of the primary considerations in immunoassay design is optimizingthe concentrationof capture antibodyin order to achieve maximal antigen binding and, subsequently, improved sensitivityand limit of detection.Many immunoassay technologies involve immobilizationof theantibody to solid surfaces.Antibodies are large molecules in whichthe position and accessibility of the antigen-binding sitedepend on their orientation and packing density. In this paper we propose a simple mathematical model, based on the theoryknown as random sequential adsorption (RSA), in order tocalculate how the concentration ofcorrectly oriented antibodies (active site exposed forsubsequent reactions) evolves during the deposition process.It has been suggested by experimental studies that high concentrationswill decrease assay performance, due to molecule denaturation andobstruction of active binding sites. However, crowding of antibodies can alsohave the opposite effect by favouring upright orientations.A specific aim of our model is topredict which of thesecompeting effects prevails under different experimental conditionsand study the existence of an optimalcoverage, which yields the maximum expectedconcentration of activeparticles (and hence the highest signal).https://www.aimspress.com/article/doi/10.3934/mbe.2016036random sequential adsorptionantibody activity.immunoassaysimmobilized particles
spellingShingle D. Mackey
E. Kelly
R. Nooney
Modelling random antibody adsorption and immunoassay activity
Mathematical Biosciences and Engineering
random sequential adsorption
antibody activity.
immunoassays
immobilized particles
title Modelling random antibody adsorption and immunoassay activity
title_full Modelling random antibody adsorption and immunoassay activity
title_fullStr Modelling random antibody adsorption and immunoassay activity
title_full_unstemmed Modelling random antibody adsorption and immunoassay activity
title_short Modelling random antibody adsorption and immunoassay activity
title_sort modelling random antibody adsorption and immunoassay activity
topic random sequential adsorption
antibody activity.
immunoassays
immobilized particles
url https://www.aimspress.com/article/doi/10.3934/mbe.2016036
work_keys_str_mv AT dmackey modellingrandomantibodyadsorptionandimmunoassayactivity
AT ekelly modellingrandomantibodyadsorptionandimmunoassayactivity
AT rnooney modellingrandomantibodyadsorptionandimmunoassayactivity