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1. Microswimmers as living probes to measure the acoustic energy density in acoustofluidic devices

   Kim, Minji; Barnkob, Rune; Meacham, J Mark (August 2020, Acoustofluidics Society)

   M. Kim, R. Barnkob, J. M. Meacham, “Microswimmers as living probes to measure the acoustic energy density in acoustofluidic devices,” Acoustofluidics 2020, Virtual, August 26-28, 2020. 

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2. Mapping complex pressure fields using swimming microorganisms

   Kim, Minji; Barnkob, Rune; Meacham, J Mark (October 2020, Chemical and Biological Microsystems Society)

   M. Kim, R. Barnkob, J. M. Meacham, “Quantifying the acoustic field in a microchannel using microswimmers as measurement probes,” Miniaturized Systems for Chemistry and Life Sciences (MicroTAS) 2020, Virtual, October 4-9, 2020. 

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3. Two-dimensional patterning of swimming cells using hybrid acoustic wave devices

   Cui, Mingyang; Bayly, Philip V; Dutcher, Susan K; Meacham, J Mark (August 2020, Acoustofluidics Society)

   M. Cui, P. V. Bayly, S. K. Dutcher, J. M. Meacham, “Two-dimensional patterning of swimming cells using hybrid acoustic wave devices,” Acoustofluidics 2020, Virtual, August 26-28, 2020. 

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4. Single cell per well trapping and analysis of Chlamydomonas reinhardtii using surface acoustic waves

   Cui, Mingyang; Bayly, Philip V; Dutcher, Susan K; Meacham, J Mark (October 2020, Chemical and Biological Microsystems Society)

   M. Cui, P. V. Bayly, S. K. Dutcher, J. M. Meacham, “Single cell per well trapping and analysis of Chlamydomonas reinhardtii using surface acoustic waves,” Miniaturized Systems for Chemistry and Life Sciences (MicroTAS) 2020, Virtual, October 4-9, 2020. 

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5. Convergence of a particle method for a regularized spatially homogeneous Landau equation

   https://doi.org/10.1142/S0218202523500215  

   Carrillo, José A.; Delgadino, Matias G.; Wu, Jeremy S. (May 2023, Mathematical Models and Methods in Applied Sciences)

   We study a regularized version of the Landau equation, which was recently introduced in [J. A. Carrillo, J. Hu, L. Wang and J. Wu, A particle method for the homogeneous Landau equation, J. Comput. Phys. X 7 (2020) 100066, 24] to numerically approximate the Landau equation with good accuracy at reasonable computational cost. We develop the existence and uniqueness theory for weak solutions, and we reinforce the numerical findings in the above-mentioned paper by rigorously proving the validity of particle approximations to the regularized Landau equation. 

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