Measurement of parity-dependent energy-phase relation of the low-energy states in a potential artificial Kitaev chain utilizing a transmon qubit
Enna Zhuo, Xiaozhou Yang, Yuyang Huang, Zhaozheng Lyu, Ang Li, Bing Li, Yunxiao Zhang, Xiang Wang, Duolin Wang, Yukun Shi, Anqi Wang, E.P.A.M. Bakkers, Xiaodong Han, Xiaohui Song, Peiling Li, Bingbing Tong, Ziwei Dou, Guangtong Liu, Fanming Qu, Jie Shen, Li Lu

TL;DR
This study demonstrates a method to detect the parity of artificial Kitaev chains using a superconducting transmon qubit, revealing parity-dependent energy-phase relations and transitions crucial for topological quantum computing.
Contribution
The paper introduces a novel approach to directly measure chain parity via a transmon qubit in a Ge/Si nanowire-based artificial Kitaev chain, including analysis of 0-π transitions and tunable inter-dot couplings.
Findings
Successful detection of singlet/doublet states indicating chain parity.
Identification of two types of 0-π transitions related to parity changes.
Demonstration of electrostatic gating to control inter-dot coupling.
Abstract
Artificial Kitaev chains have emerged as a promising platform for realizing topological quantum computing. Once the chains are formed and the Majorana zero modes are braided/fused, reading out the parity of the chains is essential for further verifying the non-Abelian property of the Majorana zero modes. Here we demonstrate the feasibility of using a superconducting transmon qubit, which incorporates an end of a four-site quantum dot-superconductor chain based on a Ge/Si nanowire, to directly detect the singlet/doublet state, and thus the parity of the entire chain. We also demonstrate that for multiple-dot chains there are two types of 0-{\pi} transitions between different charging states: the parity-flip 0-{\pi} transition and the parity-preserved 0-{\pi} transition. Furthermore, we show that the inter-dot coupling, hence the strengths of cross Andreev reflection and elastic…
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Taxonomy
TopicsAtomic and Subatomic Physics Research · Topological Materials and Phenomena · Cold Atom Physics and Bose-Einstein Condensates
