Stochastic effects on the dynamics of an epidemic due to population subdivision.

Chaos (Woodbury, N.Y.) 30:10 (2020) 101102

Authors:

Philip Bittihn, Ramin Golestanian

Abstract:

Using a stochastic susceptible-infected-removed meta-population model of disease transmission, we present analytical calculations and numerical simulations dissecting the interplay between stochasticity and the division of a population into mutually independent sub-populations. We show that subdivision activates two stochastic effects-extinction and desynchronization-diminishing the overall impact of the outbreak even when the total population has already left the stochastic regime and the basic reproduction number is not altered by the subdivision. Both effects are quantitatively captured by our theoretical estimates, allowing us to determine their individual contributions to the observed reduction of the peak of the epidemic.

Flow states and transitions of an active nematic in a three-dimensional channel

Physical Review Letters American Physical Society 125:14 (2020) 148002

Authors:

Santhan Chandragiri, Amin Doostmohammadi, Julia M Yeomans, Sumesh P Thampi

Abstract:

We use active nematohydrodynamics to study the flow of an active fluid in a 3D microchannel, finding a transition between active turbulence and regimes where there is a net flow along the channel. We show that the net flow is only possible if the active nematic is flow aligning and that, in agreement with experiments, the appearance of the net flow depends on the aspect ratio of the channel cross section. We explain our results in terms of when the hydrodynamic screening due to the channel walls allows the emergence of vortex rolls across the channel.

Glide symmetry breaking and Ising criticality in the quasi-1D magnet CoNb2O6

Proceedings of the National Academy of Sciences National Academy of Sciences 117:41 (2020) 25219-25224

Authors:

Michele Fava, Radu Coldea, Siddharth Ashok Parameswaran

Abstract:

We construct a microscopic spin-exchange Hamiltonian for the quasi–one-dimensional (1D) Ising magnet CoNb2O6 that captures detailed and hitherto-unexplained aspects of its dynamic spin structure factor. We perform a symmetry analysis that recalls that an individual Ising chain in this material is buckled, with two sites in each unit cell related by a glide symmetry. Combining this with numerical simulations benchmarked against neutron scattering experiments, we argue that the single-chain Hamiltonian contains a staggered spin-exchange term. We further argue that the transverse-field–tuned quantum critical point in CoNb2O6 corresponds to breaking this glide symmetry, rather than an on-site Ising symmetry as previously believed. This gives a unified microscopic explanation of the dispersion of confined states in the ordered phase and quasiparticle breakdown in the polarized phase at high transverse field.

A systematic $1/c$-expansion of form factor sums for dynamical correlations in the Lieb-Liniger model

(2020)

Authors:

Etienne Granet, Fabian HL Essler

Integrability of $1D$ Lindbladians from operator-space fragmentation

(2020)

Authors:

Fabian HL Essler, Lorenzo Piroli