Literature DB >> 26858817

Uncertainty quantification in modeling of microfluidic T-sensor based diffusion immunoassay.

Aman Kumar Jha1, Supreet Singh Bahga1.   

Abstract

Comparison of experimental data with modeling predictions is essential for making quantitative measurements of species properties, such as diffusion coefficients and species concentrations using a T-sensor. To make valid comparisons between experimental data and model predictions, it is necessary to account for uncertainty in model predictions due to uncertain values of model parameters. We present an analysis of uncertainty induced in model predictions of a T-sensor based competitive diffusion immunoassay due to uncertainty in diffusion constants, binding reaction rate constants, and inlet flow speed. We use a non-intrusive stochastic uncertainty quantification method employing polynomial chaos expansions to represent the dependence of uncertain species concentrations on the uncertainty in model parameters. Our simulations show that the uncertainties in model parameters lead to significant spatially varying uncertainty in predicted concentration. In particular, the diffusivity of fluorescently labeled probe antigen dominates the overall uncertainty. The predicted uncertainty in fluorescence intensity is minimum near the centerline of T-sensor and relatively high in the regions with gradients in fluorescence intensity. We show that using centerline fluorescence intensity instead of first derivative of fluorescence intensity as the system response for measuring sample antigen concentration in T-sensor based competitive diffusion immunoassay leads to lower uncertainty and higher detection sensitivity.

Year:  2016        PMID: 26858817      PMCID: PMC4714986          DOI: 10.1063/1.4940040

Source DB:  PubMed          Journal:  Biomicrofluidics        ISSN: 1932-1058            Impact factor:   2.800


  12 in total

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Authors:  A E Kamholz; P Yager
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4.  A rapid diffusion immunoassay in a T-sensor.

Authors:  A Hatch; A E Kamholz; K R Hawkins; M S Munson; E A Schilling; B H Weigl; P Yager
Journal:  Nat Biotechnol       Date:  2001-05       Impact factor: 54.908

5.  Electroosmotic flows with random zeta potential.

Authors:  James P Gleeson
Journal:  J Colloid Interface Sci       Date:  2002-05-01       Impact factor: 8.128

6.  The stochastic piston problem.

Authors:  G Lin; C H Su; G E Karniadakis
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Review 7.  Lab-on-a-chip: microfluidics in drug discovery.

Authors:  Petra S Dittrich; Andreas Manz
Journal:  Nat Rev Drug Discov       Date:  2006-03       Impact factor: 84.694

Review 8.  On-chip processing of particles and cells via multilaminar flow streams.

Authors:  Mark D Tarn; Maria J Lopez-Martinez; Nicole Pamme
Journal:  Anal Bioanal Chem       Date:  2013-10-23       Impact factor: 4.142

9.  Microfluidic chips for point-of-care immunodiagnostics.

Authors:  Luc Gervais; Nico de Rooij; Emmanuel Delamarche
Journal:  Adv Mater       Date:  2011-05-13       Impact factor: 30.849

10.  Analysis of DNA binding and nucleotide flipping kinetics using two-color two-photon fluorescence lifetime imaging microscopy.

Authors:  Tom Robinson; Prashant Valluri; Gordon Kennedy; Alessandro Sardini; Christopher Dunsby; Mark A A Neil; Geoff S Baldwin; Paul M W French; Andrew J de Mello
Journal:  Anal Chem       Date:  2014-10-20       Impact factor: 6.986

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  1 in total

1.  A stochastic collocation approach for parabolic PDEs with random domain deformations.

Authors:  Julio E Castrillón-Candás; Jie Xu
Journal:  Comput Math Appl       Date:  2021-04-15       Impact factor: 3.218

  1 in total

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