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Thursday, December 1, 2022

Physical Review E - November 2022

Physical Review E

covering statistical, nonlinear, biological, and soft matter physics
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Volume 106, Issue 5

November 2022
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Highlights

Editorial: First Annual APS DSOFT Gallery of Soft Matter
Olga Shishkov, Arielle Blonder, Savannah Gowen, Trevor J. Jones, Manon Jouanlanne, Qing Zhang, Emanuela Del Gado, and Irmgard Bischofberger
Phys. Rev. E 106, 050001 (2022) – Published 7 November 2022
Featured in Physics
Pattern of inclusions inside rippled icicles
John Ladan and Stephen W. Morris
Phys. Rev. E 106, 054211 (2022) – Published 17 November 2022
Physics logo
Synopsis:Icicle Structure Reveals Growth Dynamics

Some icicles develop surface ripples as they grow. Researchers now explain the growth mechanism, but a full explanation remains elusive.

Editors' Suggestion
Controlling the configuration space topology of mechanical structures
M. Berry, David Limberg, M. E. Lee-Trimble, Ryan Hayward, and C. D. Santangelo
Phys. Rev. E 106, 055002 (2022) – Published 7 November 2022

Linkages are mechanical assemblies of rods connected by rotating joints that are of both practical and theoretical interest. They can be designed to perform certain motions, and this work describes a method to do so more easily by focusing on perturbations around special configurations called branch points.

Editors' Suggestion
Hard-sphere jamming through the lens of linear optimization
Claudia Artiaco, Rafael Díaz Hernández Rojas, Giorgio Parisi, and Federico Ricci-Tersenghi
Phys. Rev. E 106, 055310 (2022) – Published 15 November 2022

Simulating the jamming of hard spheres is difficult because of the singular interaction potential, which is either zero or infinite. This paper analyzes an algorithm that uses a mapping onto a constrained optimization problem to generate jammed hard-sphere packings that satisfy force balance and are globally stable.

Editors' Suggestion Letter
Sequence of phase transitions in a model of interacting rods
Juliane U. Klamser, Tridib Sadhu, and Deepak Dhar
Phys. Rev. E 106, L052101 (2022) – Published 3 November 2022

This article studies a system of rods pinned on a lattice with only rotational degrees of freedom, using Monte Carlo simulations. The system shows an infinite number of phase transitions as a function of the inverse temperature and the relative size of the rod with respect to the lattice, that can be broadly characterized as either Ising-like or of geometrical origin.

Editors' Suggestion Letter
Fitting an active Brownian particle's mean-squared displacement with improved parameter estimation
Maximilian R. Bailey, Alexander R. Sprenger, Fabio Grillo, Hartmut Löwen, and Lucio Isa
Phys. Rev. E 106, L052602 (2022) – Published 22 November 2022

Active matter experiments are often analyzed in terms of the active Brownian particle model. In this paper the authors show that a commonly used approximation to estimate model parameters can lead to erroneous results, and they propose an improved procedure.

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