Mathematical aspects of intraocular fluid flow in the vitreous body

It is shown that the process of establishing the equilibrium concentration of ions is exponential. But very small value of exponent leads to the fact that the ion concentration practically does not change at all reasonable times the values of diffusion, the possible changes as it lies within the exp...

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Main Authors: O. G. Shilova, P. P. Geiko, O.Mathematical aspects of intraocular fl I. Krivosheina
Format: Article
Language:English
Published: Siberian State Medical University (Tomsk) 2012-02-01
Series:Бюллетень сибирской медицины
Subjects:
Online Access:https://bulletin.ssmu.ru/jour/article/view/414
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author O. G. Shilova
P. P. Geiko
O.Mathematical aspects of intraocular fl I. Krivosheina
author_facet O. G. Shilova
P. P. Geiko
O.Mathematical aspects of intraocular fl I. Krivosheina
author_sort O. G. Shilova
collection DOAJ
description It is shown that the process of establishing the equilibrium concentration of ions is exponential. But very small value of exponent leads to the fact that the ion concentration practically does not change at all reasonable times the values of diffusion, the possible changes as it lies within the experimental error of measurement.
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spelling doaj.art-f071080a7769478a918f502d0e42766a2023-03-13T09:58:16ZengSiberian State Medical University (Tomsk)Бюллетень сибирской медицины1682-03631819-36842012-02-011119710210.20538/1682-0363-2012-1-97-102392Mathematical aspects of intraocular fluid flow in the vitreous bodyO. G. Shilova0P. P. Geiko1O.Mathematical aspects of intraocular fl I. Krivosheina2Сибирский государственный медицинский университет, г. ТомскИнститут мониторинга климатических и экологических систем СО РАН, г. ТомскСибирский государственный медицинский университет, г. ТомскIt is shown that the process of establishing the equilibrium concentration of ions is exponential. But very small value of exponent leads to the fact that the ion concentration practically does not change at all reasonable times the values of diffusion, the possible changes as it lies within the experimental error of measurement.https://bulletin.ssmu.ru/jour/article/view/414стекловидное телоконцентрация ионовдиффузиязакон фикауравнение стокса—эйнштейна
spellingShingle O. G. Shilova
P. P. Geiko
O.Mathematical aspects of intraocular fl I. Krivosheina
Mathematical aspects of intraocular fluid flow in the vitreous body
Бюллетень сибирской медицины
стекловидное тело
концентрация ионов
диффузия
закон фика
уравнение стокса—эйнштейна
title Mathematical aspects of intraocular fluid flow in the vitreous body
title_full Mathematical aspects of intraocular fluid flow in the vitreous body
title_fullStr Mathematical aspects of intraocular fluid flow in the vitreous body
title_full_unstemmed Mathematical aspects of intraocular fluid flow in the vitreous body
title_short Mathematical aspects of intraocular fluid flow in the vitreous body
title_sort mathematical aspects of intraocular fluid flow in the vitreous body
topic стекловидное тело
концентрация ионов
диффузия
закон фика
уравнение стокса—эйнштейна
url https://bulletin.ssmu.ru/jour/article/view/414
work_keys_str_mv AT ogshilova mathematicalaspectsofintraocularfluidflowinthevitreousbody
AT ppgeiko mathematicalaspectsofintraocularfluidflowinthevitreousbody
AT omathematicalaspectsofintraocularflikrivosheina mathematicalaspectsofintraocularfluidflowinthevitreousbody