Corkscrew motion of <i>Trypanosoma brucei</i> is driven by helical beating of the flagellum and facilitated by its bent shape

S Sizhe Cheng (Department of Physics, University of Massachusetts) D Devadyouti Das (Department of Physics, University of Massachusetts) M Mykhaylo Barchuk (Department of Physics, University of Massachusetts) R Raveen Armstrong (Department of Microbiology, University of Massachusetts) M Michele M. Klingbeil (Department of Microbiology, University of Massachusetts) B Becca Thomases (Department of Mathematical Sciences, Smith College) S Shuang Zhou

Abstract

In the pathogenic parasite Trypanosoma brucei , a laterally attached flagellum drives rapid deformation of the complex cell body, producing puzzling dynamics. High-speed defocusing imaging reveals that surface points trace flower-like patterns in transverse planes. The petals arise from clockwise flagellar beating, which generates a right-handed helical wave propagating from the anterior tip along the body, advancing the cell like a twisted corkscrew. The central lobes result from slower counterclockwise body rotation required to balance the active torque. The bent cell shape underneath the flagellum superimposes these two chiral motions at different radial distances, producing the observed patterns. Three-dimensional hydrodynamic simulations using the method of regularized Stokeslets reproduce these dynamics and show that bent cell shape enhances swimming, suggesting an adaptive advantage of T. brucei ’s morphology.

Article Details

Volume / Issue Vol. 123, Issue 27
Published July 07, 2026
ISSN 0027-8424
Publisher National Academy of Sciences

Authors (7)

S

Sizhe Cheng

Department of Physics, University of Massachusetts

D

Devadyouti Das

Department of Physics, University of Massachusetts

M

Mykhaylo Barchuk

Department of Physics, University of Massachusetts

R

Raveen Armstrong

Department of Microbiology, University of Massachusetts

M

Michele M. Klingbeil

Department of Microbiology, University of Massachusetts

B

Becca Thomases

Department of Mathematical Sciences, Smith College

S

Shuang Zhou