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John W. M. Bush

Researcher at Massachusetts Institute of Technology

Publications -  201
Citations -  10947

John W. M. Bush is an academic researcher from Massachusetts Institute of Technology. The author has contributed to research in topics: Drop (liquid) & Instability. The author has an hindex of 49, co-authored 192 publications receiving 8959 citations. Previous affiliations of John W. M. Bush include John Innes Centre & University of Cambridge.

Papers
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Visualization of sneeze ejecta: steps of fluid fragmentation leading to respiratory droplets

TL;DR: It is revealed for the first time that the breakup of the fluid into droplets continues to occur outside of the respiratory tract during violent exhalations, and the viscoelasticity of the mucosalivary fluid plays an important role in delaying fragmentation.
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Meniscus-climbing insects

TL;DR: A theoretical model for this novel mode of propulsion is developed and used to rationalize the climbers' characteristic body postures and predict climbing trajectories consistent with those reported here and elsewhere.
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The water entry of decelerating spheres

TL;DR: In this paper, a combined experimental and theoretical investigation of the vertical impact of low-density spheres on a water surface is presented, with particular attention given to characterizing the sphere dynamics and the influence of its deceleration on the shape of the resulting air cavity.
Journal Article

The water entry of decelerating spheres

TL;DR: In this article, a combined experimental and theoretical investigation of the vertical impact of low-density spheres on a water surface is presented, with particular attention given to characterizing the sphere dynamics and the influence of its deceleration on the shape of the resulting air cavity.
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The influence of surface tension on the circular hydraulic jump

TL;DR: In this article, a combined theoretical and experimental investigation of the influence of surface tension on the acceleration due to gravity is presented, and the theory of viscous hydraulic jumps is extended through inclusion of the curvature force, yielding a new prediction for the radius of circular hydraulic jumps.