Dicke superposition probes for noise-resilient Heisenberg and super-Heisenberg Metrology
Sudha, B.N.Karthik, K.S.Akhilesh, A.R. Usha Devi

TL;DR
This paper investigates Dicke state superpositions as robust quantum probes for phase sensing, demonstrating near-Heisenberg scaling and enhanced noise resilience under various noise models, advancing quantum metrology capabilities.
Contribution
It identifies Dicke superposition states that achieve near-Heisenberg scaling with improved robustness to noise compared to other entangled states in quantum phase sensing.
Findings
Dicke superpositions exhibit near-Heisenberg scaling of quantum Fisher information.
Certain Dicke states outperform GHZ and W states in noisy environments.
Dicke superpositions maintain super-Heisenberg scaling under specific noise conditions.
Abstract
Phase sensing with entangled multiqubit states in the presence of noise is a central theme of modern quantum metrology. The present work investigates Dicke state superposition probes for quantum phase sensing under parameter encoding generated by one- and two-body interaction Hamiltonians. A class of N-qubit Dicke superposition states that exhibit near-Heisenberg scaling, of the quantum Fisher information, while maintaining significantly enhanced robustness to dephasing noise compared to GHZ, W-superposition, and balanced Dicke states, under unitary encodings generated by one-body interaction Hamiltonians are identified. For two-body interactions, Dicke superposition probes optimizing the quantum Fisher information are identified, and their performance under phase-damping, amplitude-damping, and global depolarizing noise is explored. Within this family, certain Dicke superpositions are…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsQuantum Information and Cryptography · Mechanical and Optical Resonators · Quantum Computing Algorithms and Architecture
