Dataset: Lagrangian structure and stretching in bacterial turbulence
Data Citation:
Guasto, J., Henshaw, R. J. (2023) Lagrangian Structure and Stretching in Bacterial Turbulence Modeling Results from February 2020 (VIC project). Biological and Chemical Oceanography Data Management Office (BCO-DMO). (Version 1) Version Date 2023-09-06 [if applicable, indicate subset used]. http://lod.bco-dmo.org/id/dataset/907823 [access date]
Terms of Use
This dataset is licensed under Creative Commons Attribution 4.0.
If you wish to use this dataset, it is highly recommended that you contact the original principal investigators (PI). Should the relevant PI be unavailable, please contact BCO-DMO (info@bco-dmo.org) for additional guidance. For general guidance please see the BCO-DMO Terms of Use document.
Temporal Extent: 2020-02-18
Principal Investigator:
Jeffrey Guasto (Tufts University)
Scientist:
Richard J. Henshaw (Tufts University)
Contact:
Richard J. Henshaw (Tufts University)
BCO-DMO Data Manager:
Sawyer Newman (Woods Hole Oceanographic Institution, WHOI BCO-DMO)
Version:
1
Version Date:
2023-09-06
Restricted:
No
Release Date:
2023-12-31
Validated:
Yes
Current State:
Final no updates expected
Lagrangian Structure and Stretching in Bacterial Turbulence Modeling Results from February 2020 (VIC project)
Abstract:
Dense suspensions of active, self-propelled agents spontaneously exhibt large-scale, chaotic flow structures. Descriptions of their dynamics have predominately focused on characterization of spatiotemporal correlation of the velocity field, but their transport and mixing properties remain largely unknown. In this work, we use Lagrangian analysis techniques to study the chaotic flow field generated by "bacterial turbulence" in dense suspensions of Bacillus subtilis. High-resolution velocity fields are simultaneously measured along with individual tracer and cell trajectories across a range of bacterial swimming speeds. The flow kinematics are quantified through the Lagrangian stretching field and used to characterize the mixing induced by the stretching and folding of the active bacterial colony. The distribution of the finite-time Lyapunov exponent (FTLE) field reveals swimming-speed dependent transitions reminiscent of intermittent dynamics in classical chaotic dynamical systems. Finally, measured trajectories of both passive beads and individual swimming cells directly demonstrate how the striking active Lagrangian flow structures regulate transport in bacterial turbulence.