Landau-Zener Transition in Topological Acoustic Pumping
Ze-Guo Chen, Weiyuan Tang, Ruo-Yang Zhang, and Guancong Ma

TL;DR
This paper demonstrates topological pumping in an acoustic waveguide system, revealing Landau-Zener transitions and the conditions for adiabaticity breakdown, thus advancing the understanding of topological acoustics and non-adiabatic control.
Contribution
It introduces experimental observation of Landau-Zener transitions in topological acoustic pumping, linking non-adiabatic transitions with topological state manipulation.
Findings
Successful pumping of topological boundary states across the system
Quantitative condition for adiabaticity breakdown via Landau-Zener transition
Experimental verification of theoretical predictions
Abstract
Quantized charge pumping is a robust adiabatic phenomenon uniquely existing in topologically nontrivial systems. Such topological pumping not only brings fundamental insights to the evolution of states under the protection of topology but also provides a vital approach for the study of higher-dimensional topological phases. In this work, we demonstrate topological pumping in an acoustic waveguide system by showing the successful pumping of topological boundary states (TBSs) across the bulk to the opposite edge. By exploring the finite-size induced mini-gap between two TBS bands, we unveil the quantitative condition for the breakdown of adiabaticity in the system by demonstrating the Landau-Zener transition with both theory and experiments. Our results not only open a new route for future investigations of topological acoustics but also establish non-adiabatic transitions as a new degree…
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