CANISIUS The Austrian Neutron Spin Echo Interferometer
Niels Geerits, Simon Hack, Lara Brukner, Ad van Well, Steven R. Parnell, Hartmut Abele, Stephan Sponar
TL;DR
CANISIUS introduces a versatile neutron spin-echo interferometer that operates in both continuous broad-band and Time-of-Flight modes to support SESANS, NRSE, MIEZE, and coherent averaging. By integrating adiabatic RF flippers, v-coils, and modular polarizers, the instrument enables both polychromatic SESANS and the generation of structured neutron waves, including orbital angular momentum states. The authors demonstrate ToF performance, white-beam SESANS, and coherent averaging to produce vortex-like neutron states, illustrating potential applications in quantum information, foundational tests, and OAM-dependent scattering. Overall, CANISIUS offers high flux, modularity, and flexible modes that open new avenues for studying quantum phenomena and material structure with neutron beams.
Abstract
The broad band resonant spin echo interferometer, CANISIUS, is presented. CANISIUS is built in a versatile way, such that it can be operated in both a continuous broad band beam or a pulsed Time of Flight beam. This versatility also extends to the modes available to the instrument, such as Neutron Resonant Spin Echo, Spin Echo (Modulated) Small Angle Neutron Scattering and coherent averaging to produce structured wavefunctions for scattering. The instrument may also be used as an interferometer, to probe fundamental questions in quantum mechanics. In this paper we detail both the continuous and Time of Flight options of the instruments. In addition we demonstrate the applicability of our interferometer to ultra small angle scattering in a white beam. Finally we demonstrate a new spin echo interferometry tool, which uses incomplete recombination of the two path states to generate composite wavefunctions with special structure. In particular we show that this method produces neutron wavefunctions that exist in a superposition of two quantum mechanical OAM modes, l =+1 or -1 We illustrate that just as this method can be used to generate certain structured waves, it may also be used to characterize the structure of the input wavefunction.
