Abstract

We propose a measurement scheme to directly detect odd-frequency superconductivity via time- and angle-resolved photoelectron fluctuation spectroscopy. The scheme includes two consecutive, non-overlapping probe pulses applied to a superconducting sample. The photoemitted electrons are collected in a momentum-resolved fashion. Correlations between signals with opposite momenta are analyzed. Remarkably, these correlations are directly proportional to the absolute square of the time-ordered anomalous Green's function of the superconductor. This setup allows for the direct detection of the "hidden order parameter" of odd-frequency pairing. We illustrate this general scheme by analyzing the signal for the prototypical case of a two-band superconductor.

Highlights

  • Odd-frequency superconductivity is a genuinely dynamic state of matter

  • In Eqs. (6) and (7) and the related discussion in the main text, we present the above equation

  • In this Appendix, we present the way we perform the Fourier transformation of the anomalous Green’s functions, even and odd, for a model of a two-band superconductor described in Ref. [25]

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Summary

Introduction

Odd-frequency superconductivity is a genuinely dynamic state of matter. It is based on a pairing mechanism in which the two electrons that form a Cooper pair in the superconducting condensate have to correlate with each other at unequal times. Recent theoretical proposals to detect odd-frequency pairing are, for instance, based on measurements of a supercurrent running from a Majorana scanning tunneling microscope tip to a superconducting substrate [18], transport properties through a quantum spin Hall system in proximity to a s-wave superconductor [19], the Josephson current on the surface of Weyl nodal loop semimetals [20], or the Josephson junction current noise [21]. This feature is the mathematical working principle behind our detection scheme, which is physically based on time- and angle-resolved photoelectron fluctuation spectroscopy

Cooper pair
The total population of the outgoing state is
In such a way we obtain
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