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SEQUENCE:1
X-APPLE-TRAVEL-ADVISORY-BEHAVIOR:AUTOMATIC
234806
20260416T135901Z
DTSTART;TZID=America/New_York:20260501T140000
DTEND;TZID=America/New_York:2
 0260501T163000
URL;TYPE=URI:https://www.wpi.edu/news/calendar/events/physi
 cs-graduate-student-joshua-dickies-phd-dissertation-defense
Physics Graduate Student Joshua Dickie’s Ph.D. Dissertation Defense
ABSTRACTThe Active River\nCharacterizing Active Fluid Response to External Shear and Geometric Confinement\nActive fluids are a class of soft matter systems capable of self-propulsion through the conversion of microscopic energy sources into mechanical motion. These materials are ubiquitous in nature; for example, the cytoplasm of eukaryotic cells can be described as a form of active fluid which converts chemical energy (ATP) into the mechanical motion known as cytoplasmic streaming. Cytoplasmic streaming is a phase of coherent active fluid which transports proteins within the cell far more efficiently than diffusion alone. When eukaryotic cells move through their environment, they experience external shear, which then affects their cytoplasm. Despite the ubiquity of this interaction, active fluid’s response to external shear has been relatively unexplored. Therefore, to understand the interplay between internal and external shear we use a biologically derived model active fluid system, microtubule kinesin-based active fluid, to probe the behavior.\n\n\nImage\n  \n\n\n\nUtilizing our active fluid system, we demonstrate that the response of active fluid to external shear is influenced by geometric confinement. Specifically, we examine three distinct geometries:
  a thin slab-like confinement, a toroidal confinement, and a connected tor
 oidal confinement. Across these configurations, the behavior of the active
  fluid ranges from resisting externally applied shear to cooperating with 
 it, resulting in a diverse set of dynamical responses. Slab-like geometrie
 s were found to suppress the influence of shear until the externally appli
 ed stress became comparable to the internally generated stress at ~1.5mPa.
  Above this critical point, the system’s flow structure became water-lik
 e with the correlation length matching the inactive, passive fluid system 
 and fluid dynamics dominated by the external driving force.\nToroidal geom
 etries, which can form coherent transport phases, were instead found to pr
 omote cooperation with external forcing even at low driving speeds of (~50
  µm/s). It was found that under external forcing the local active fluid n
 etwork is reoriented by the external shear. This reorientation then propag
 ates across the entire interlinked network, exceeding the length scales ac
 cessible in passive fluid systems, and reversing the direction of flow. Fu
 rther examination of the interconnected toroidal system found it capable o
 f self-correcting behavior. When a notch or ratchet is inscribed into the 
 wall of a toroidal system, it had previously been shown that the spontaneo
 us flow direction in a toroidal system would be directed by the ratchets o
 rientation. This work expands upon these previous results, showing if the 
 fluid is driven against its preferred orientation the ratchets can reverse
  the flow after driving has ceased.\nThese results suggest that the compet
 ition between internally generated active stress and externally applied sh
 ear depends on confinement geometries. By leveraging the role of geometry 
 in active fluid response to external stimuli, its flow phases can be progr
 ammed and externally controlled, allowing novel microfluidic chips with se
 lf-correcting flow dynamics after mechanical forcing. More broadly this wo
 rk can connect to cellular systems, demonstrating that geometry influences
  the behavior of active fluids, such as cytoplasm, in the presence of mech
 anical shear. Understanding how geometry influences the interaction betwee
 n internally and externally generated stress can provide new control mecha
 nisms for systems which are driven by force-sensitive self-organization.\n
 Advisor: Kun-Ta Wu\nCommittee Members:\nChair:Qi WenMember:Robert Pelcovit
 sMember:Kun-Ta WuMember:Germano Iannachione\nJoin Zoom Meetinghttps://wpi.
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