Microscopic Ginzburg–Landau theory and singlet ordering in Sr2RuO4

Physical Review B American Physical Society 104:13 (2021) 134506

Authors:

Glenn Wagner, Henrik S Røising, Felix Flicker, Steven H Simon

Abstract:

The long-standing quest to determine the superconducting order of Sr2RuO4 (SRO) has received renewed attention after recent nuclear magnetic resonance (NMR) Knight shift experiments have cast doubt on the possibility of spin-triplet pairing in the superconducting state. As a putative solution, encompassing a body of experiments conducted over the years, a (d + ig)-wave order parameter caused by an accidental near-degeneracy has been suggested [S. A. Kivelson et al., npj Quantum Materials 5, 43 (2020)]. Here we develop a general Ginzburg–Landau theory for multiband superconductors. We apply the theory to SRO and predict the relative size of the order parameter components. The heat capacity jump expected at the onset of the second order parameter component is found to be above the current threshold deduced by the experimental absence of a second jump. Our results tightly restrict theories of d + ig order, and other candidates caused by a near-degeneracy, in SRO. We discuss possible solutions to the problem.

Dynamics of Fluctuations in Quantum Simple Exclusion Processes

(2021)

Authors:

Denis Bernard, Fabian HL Essler, Ludwig Hruza, Marko Medenjak

Self-Dual Criticality in Three-Dimensional Z2 Gauge Theory with Matter

Physical Review X American Physical Society (APS) 11:4 (2021) 041008

Authors:

Andrés M Somoza, Pablo Serna, Adam Nahum

Random Matrix Spectral Form Factor of Dual-Unitary Quantum Circuits

Communications in Mathematical Physics Springer Nature 387:1 (2021) 597-620

Authors:

Bruno Bertini, Pavel Kos, Tomaž Prosen

Systematic strong coupling expansion for out-of-equilibrium dynamics in the Lieb-Liniger model

SciPost Physics SciPost 11:3 (2021) 068

Authors:

E Granet, Fhl Essler

Abstract:

We consider the time evolution of local observables after an interaction quench in the repulsive Lieb-Liniger model. The system is initialized in the ground state for vanishing interaction and then time-evolved with the Lieb-Liniger Hamiltonian for large, finite interacting strength c. We employ the Quench Action approach to express the full time evolution of local observables in terms of sums over energy eigenstates and then derive the leading terms of a 1/c expansion for several one and two-point functions as a function of time t >0 after the quantum quench. We observe delicate cancellations of contributions to the spectral sums that depend on the details of the choice of representative state in the Quench Action approach and our final results are independent of this choice. Our results provide a highly non-trivial confirmation of the typicality assumptions underlying the Quench Action approach.