Hydrodynamic mobility of confined polymeric particles, vesicles and cancer cells in a square microchannel
Shamim M. Ahmmed, Naureen S. Suteria, Valeria Garbin, Siva A., Vanapalli

TL;DR
This study measures and compares the hydrodynamic mobility of polymer particles, vesicles, and cancer cells in square microchannels, revealing how confinement and shape influence their transport properties relevant to biomedical applications.
Contribution
It provides experimental data on the mobility of deformable particles in square channels and compares it with modified circular-tube theory, highlighting differences among various biological and synthetic systems.
Findings
Polymeric particle mobility agrees with theory over large confinement ranges.
Vesicle mobility is higher in square channels and independent of membrane mechanics.
Cancer cell mobility aligns with theory up to moderate confinement, then deviates.
Abstract
The transport of deformable objects including polymer particles, vesicles and cells, has been a subject of interest for several decades where the majority of experimental and theoretical studies have been focused on circular tubes. Due to advances in microfluidics, there is a need to study the transport of individual deformable particles in rectangular microchannels where corner flows can be important. In this study, we report measurements of hydrodynamic mobility of confined polymeric particles, vesicles and cancer cells in a linear microchannel with square cross-section. Our operating conditions are such that the mobility is measured as a function of geometric confinement over the range 0.3 < l < 1.5 and at specified particle Reynolds numbers that are within 0.1 < Rep < 2.5. The experimental mobility data of each of these systems is compared with the circular-tube theory of Hestroni,…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
