Thomson–Einstein’s Tea Leaf Paradox Revisited: Aggregation in Rings

A distinct particle focusing spot occurs in the center of a rotating fluid, presenting an apparent paradox given the presence of particle inertia. It is recognized, however, that the presence of a secondary flow with a radial component drives this particle aggregation. In this study, we expand on th...

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Main Authors: Kirill Kolesnik, Daniel Quang Le Pham, Jessica Fong, David John Collins
Format: Article
Language:English
Published: MDPI AG 2023-10-01
Series:Micromachines
Subjects:
Online Access:https://www.mdpi.com/2072-666X/14/11/2024
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author Kirill Kolesnik
Daniel Quang Le Pham
Jessica Fong
David John Collins
author_facet Kirill Kolesnik
Daniel Quang Le Pham
Jessica Fong
David John Collins
author_sort Kirill Kolesnik
collection DOAJ
description A distinct particle focusing spot occurs in the center of a rotating fluid, presenting an apparent paradox given the presence of particle inertia. It is recognized, however, that the presence of a secondary flow with a radial component drives this particle aggregation. In this study, we expand on the examination of this “Thomson–Einstein’s tea leaf paradox” phenomenon, where we use a combined experimental and computational approach to investigate particle aggregation dynamics. We show that not only the rotational velocity, but also the vessel shape, have a significant influence on a particle’s equilibrium position. We accordingly demonstrate the formation of a single focusing spot in a vessel center, as has been conclusively demonstrated elsewhere, but also the repeatable formation of stable ring-shaped particle arrangements.
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spelling doaj.art-7a14b30a7ff846c0b7b2fc25e882eb032023-11-24T14:56:17ZengMDPI AGMicromachines2072-666X2023-10-011411202410.3390/mi14112024Thomson–Einstein’s Tea Leaf Paradox Revisited: Aggregation in RingsKirill Kolesnik0Daniel Quang Le Pham1Jessica Fong2David John Collins3Department of Biomedical Engineering, University of Melbourne, Melbourne, VIC 3010, AustraliaDepartment of Biomedical Engineering, University of Melbourne, Melbourne, VIC 3010, AustraliaDepartment of Biomedical Engineering, University of Melbourne, Melbourne, VIC 3010, AustraliaDepartment of Biomedical Engineering, University of Melbourne, Melbourne, VIC 3010, AustraliaA distinct particle focusing spot occurs in the center of a rotating fluid, presenting an apparent paradox given the presence of particle inertia. It is recognized, however, that the presence of a secondary flow with a radial component drives this particle aggregation. In this study, we expand on the examination of this “Thomson–Einstein’s tea leaf paradox” phenomenon, where we use a combined experimental and computational approach to investigate particle aggregation dynamics. We show that not only the rotational velocity, but also the vessel shape, have a significant influence on a particle’s equilibrium position. We accordingly demonstrate the formation of a single focusing spot in a vessel center, as has been conclusively demonstrated elsewhere, but also the repeatable formation of stable ring-shaped particle arrangements.https://www.mdpi.com/2072-666X/14/11/2024tea leaf paradoxmicromanipulationstokes draghydrodynamic interactionscomputational fluid dynamics
spellingShingle Kirill Kolesnik
Daniel Quang Le Pham
Jessica Fong
David John Collins
Thomson–Einstein’s Tea Leaf Paradox Revisited: Aggregation in Rings
Micromachines
tea leaf paradox
micromanipulation
stokes drag
hydrodynamic interactions
computational fluid dynamics
title Thomson–Einstein’s Tea Leaf Paradox Revisited: Aggregation in Rings
title_full Thomson–Einstein’s Tea Leaf Paradox Revisited: Aggregation in Rings
title_fullStr Thomson–Einstein’s Tea Leaf Paradox Revisited: Aggregation in Rings
title_full_unstemmed Thomson–Einstein’s Tea Leaf Paradox Revisited: Aggregation in Rings
title_short Thomson–Einstein’s Tea Leaf Paradox Revisited: Aggregation in Rings
title_sort thomson einstein s tea leaf paradox revisited aggregation in rings
topic tea leaf paradox
micromanipulation
stokes drag
hydrodynamic interactions
computational fluid dynamics
url https://www.mdpi.com/2072-666X/14/11/2024
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