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Modeling Tight Junction Dynamics and Oscillations

Tight junction (TJ) permeability responds to changes of extracellular Ca(2+) concentration. This can be gauged through changes of the transepithelial electrical conductance (G) determined in the absence of apical Na(+). The early events of TJ dynamics were evaluated by the fast Ca(2+) switch assay (...

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Autores principales: Kassab, Fuad, Marques, Ricardo Paulino, Lacaz-Vieira, Francisco
Formato: Texto
Lenguaje:English
Publicado: The Rockefeller University Press 2002
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC2234459/
https://www.ncbi.nlm.nih.gov/pubmed/12149284
http://dx.doi.org/10.1085/jgp.20028604
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author Kassab, Fuad
Marques, Ricardo Paulino
Lacaz-Vieira, Francisco
author_facet Kassab, Fuad
Marques, Ricardo Paulino
Lacaz-Vieira, Francisco
author_sort Kassab, Fuad
collection PubMed
description Tight junction (TJ) permeability responds to changes of extracellular Ca(2+) concentration. This can be gauged through changes of the transepithelial electrical conductance (G) determined in the absence of apical Na(+). The early events of TJ dynamics were evaluated by the fast Ca(2+) switch assay (FCSA) (Lacaz-Vieira, 2000), which consists of opening the TJs by removing basal calcium (Ca(2+) (bl)) and closing by returning Ca(2+) (bl) to normal values. Oscillations of TJ permeability were observed when Ca(2+) (bl) is removed in the presence of apical calcium (Ca(2+) (ap)) and were interpreted as resulting from oscillations of a feedback control loop which involves: (a) a sensor (the Ca(2+) binding sites of zonula adhaerens), (b) a control unit (the cell signaling machinery), and (c) an effector (the TJs). A mathematical model to explain the dynamical behavior of the TJs and oscillations was developed. The extracellular route (ER), which comprises the paracellular space in series with the submucosal interstitial fluid, was modeled as a continuous aqueous medium having the TJ as a controlled barrier located at its apical end. The ER was approximated as a linear array of cells. The most apical cell is separated from the apical solution by the TJ and this cell bears the Ca(2+) binding sites of zonula adhaerens that control the TJs. According to the model, the control unit receives information from the Ca(2+) binding sites and delivers a signal that regulates the TJ barrier. Ca(2+) moves along the ER according to one-dimensional diffusion following Fick's second law. Across the TJ, Ca(2+) diffusion follows Fick's first law. Our first approach was to simulate the experimental results in a semiquantitative way. The model tested against experiment results performed in the frog urinary bladder adequately predicts the responses obtained in different experimental conditions, such as: (a) TJ opening and closing in a FCSA, (b) opening by the presence of apical Ca(2+) and attainment of a new steady-state, (c) the escape phase which follows the halt of TJ opening induced by apical Ca(2+), (d) the oscillations of TJ permeability, and (e) the effect of Ca(2+) (ap) concentration on the frequency of oscillations.
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spelling pubmed-22344592008-04-16 Modeling Tight Junction Dynamics and Oscillations Kassab, Fuad Marques, Ricardo Paulino Lacaz-Vieira, Francisco J Gen Physiol Article Tight junction (TJ) permeability responds to changes of extracellular Ca(2+) concentration. This can be gauged through changes of the transepithelial electrical conductance (G) determined in the absence of apical Na(+). The early events of TJ dynamics were evaluated by the fast Ca(2+) switch assay (FCSA) (Lacaz-Vieira, 2000), which consists of opening the TJs by removing basal calcium (Ca(2+) (bl)) and closing by returning Ca(2+) (bl) to normal values. Oscillations of TJ permeability were observed when Ca(2+) (bl) is removed in the presence of apical calcium (Ca(2+) (ap)) and were interpreted as resulting from oscillations of a feedback control loop which involves: (a) a sensor (the Ca(2+) binding sites of zonula adhaerens), (b) a control unit (the cell signaling machinery), and (c) an effector (the TJs). A mathematical model to explain the dynamical behavior of the TJs and oscillations was developed. The extracellular route (ER), which comprises the paracellular space in series with the submucosal interstitial fluid, was modeled as a continuous aqueous medium having the TJ as a controlled barrier located at its apical end. The ER was approximated as a linear array of cells. The most apical cell is separated from the apical solution by the TJ and this cell bears the Ca(2+) binding sites of zonula adhaerens that control the TJs. According to the model, the control unit receives information from the Ca(2+) binding sites and delivers a signal that regulates the TJ barrier. Ca(2+) moves along the ER according to one-dimensional diffusion following Fick's second law. Across the TJ, Ca(2+) diffusion follows Fick's first law. Our first approach was to simulate the experimental results in a semiquantitative way. The model tested against experiment results performed in the frog urinary bladder adequately predicts the responses obtained in different experimental conditions, such as: (a) TJ opening and closing in a FCSA, (b) opening by the presence of apical Ca(2+) and attainment of a new steady-state, (c) the escape phase which follows the halt of TJ opening induced by apical Ca(2+), (d) the oscillations of TJ permeability, and (e) the effect of Ca(2+) (ap) concentration on the frequency of oscillations. The Rockefeller University Press 2002-08 /pmc/articles/PMC2234459/ /pubmed/12149284 http://dx.doi.org/10.1085/jgp.20028604 Text en Copyright © 2002, The Rockefeller University Press This article is distributed under the terms of an Attribution–Noncommercial–Share Alike–No Mirror Sites license for the first six months after the publication date (see http://www.rupress.org/terms). After six months it is available under a Creative Commons License (Attribution–Noncommercial–Share Alike 4.0 Unported license, as described at http://creativecommons.org/licenses/by-nc-sa/4.0/).
spellingShingle Article
Kassab, Fuad
Marques, Ricardo Paulino
Lacaz-Vieira, Francisco
Modeling Tight Junction Dynamics and Oscillations
title Modeling Tight Junction Dynamics and Oscillations
title_full Modeling Tight Junction Dynamics and Oscillations
title_fullStr Modeling Tight Junction Dynamics and Oscillations
title_full_unstemmed Modeling Tight Junction Dynamics and Oscillations
title_short Modeling Tight Junction Dynamics and Oscillations
title_sort modeling tight junction dynamics and oscillations
topic Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC2234459/
https://www.ncbi.nlm.nih.gov/pubmed/12149284
http://dx.doi.org/10.1085/jgp.20028604
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