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Friday, December 1, 2023

Physical Review E - December 2023

Physical Review E

covering statistical, nonlinear, biological, and soft matter physics
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Volume 108, Issue 5

November 2023
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Highlights

Editors' Suggestion
Single-file diffusion in spatially inhomogeneous systems
Benjamin Sorkin and David S. Dean
Phys. Rev. E 108, 054125 (2023) – Published 16 November 2023

In single-file diffusion, particles in one dimension cannot cross each other due to a hard-core repulsion. For such a system with a periodically varying potential and diffusivity, the authors show that it has the same long-time behavior as Brownian particles in a spatially homogeneous system characterized by a known effective diffusion constant.

Editors' Suggestion
Geometric frustration of hard-disk packings on cones
Jessica H. Sun, Abigail Plummer, Grace H. Zhang, David R. Nelson, and Vinothan N. Manoharan
Phys. Rev. E 108, 054608 (2023) – Published 21 November 2023

This work models slow reaction-limited growth of crystals on a conical surface. Frustration arises from closure constraints when the crystal wraps around the cone. Defects form a seam running along the axial direction of the cone; a disordered region forms near the tip. The authors study how various parameters affect details.

Featured in Physics
Impact craters formed by spinning granular projectiles
Douglas D. Carvalho, Nicolao C. Lima, and Erick M. Franklin
Phys. Rev. E 108, 054904 (2023) – Published 22 November 2023
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Synopsis:"Spin" Leaves Its Mark on Some Meteorite Craters

Numerical simulations reveal that an impact crater's shape can depend on the impactor's spin and its degree of cohesion.

Editors' Suggestion Letter
Universal to nonuniversal transition of the statistics of rare events during the spread of random walks
R. K. Singh and Stanislav Burov
Phys. Rev. E 108, L052102 (2023) – Published 2 November 2023

In a large class of systems governed by rare event statistics, the probability density function for particle position shows a universal exponential decay. Using the continuous-time random walk method, this paper shows that there is a critical transition between this universal behavior and a more specific, slower decay.

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