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Non-magnetic impurities as a quantum microscope of finite size effects in spin chains
Quentin Faure, Shintaro Takayoshi, Virginie Simonet, Béatrice Grenier, Stéphane Raymond, Eric Ressouche, Xavier Fabrèges, Pascal Lejay, Thierry Giamarchi, Sylvain Petit

Non-magnetic impurities as a quantum microscope of finite size effects in spin chains

Computer Science & Mathematics Published 2026 Verification Pending

Overview & Synopsis

Finite-size effects are ubiquitous in quantum matter, yet typically invisible in the thermodynamic limit; when system size is restricted, boundaries and confinement reveal modified spectra, correlations, and emergent phenomena. With growing access to well-controlled few-spin systems, these effects are now directly observable and offer a route to probing universal physics and enabling quantum information applications. Here, we study finite-size physics in the quasi-one-dimensional Ising-like quantum antiferromagnet Ba(Co$_{1-x}$Mg$_x$)$_2$V$_2$O$_8$ with $x = 2\%$ and $x = 5\%$, where non-magnetic Mg$^{2+}$ ions fragment the Co$^{2+}$ spin chains into finite segments. Combining inelastic neutron scattering and numerical calculations, we identify distinct regimes with fundamentally different low-energy quantum excitations: spinons confined to chain boundaries, and a cluster mode in shorter chains corresponding to a collective reversal of the Néel-ordered segment without classical analogue. Our results demonstrate how chemical substitution acts as a quantum microscope providing direct access to boundary-shaped excitations in strongly correlated spin systems.

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Indexed from repository: arXiv (arxiv.org)
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Document Information

Document Title Non-magnetic impurities as a quantum microscope of finite size effects in spin chains
Author / Organization Quentin Faure, Shintaro Takayoshi, Virginie Simonet, Béatrice Grenier, Stéphane Raymond, Eric Ressouche, Xavier Fabrèges, Pascal Lejay, Thierry Giamarchi, Sylvain Petit
Subject & Discipline cond-mat.str-el
Categories Computer Science & Mathematics
Publication Year 2026
License / Rights arXiv Open Access / Creative Commons
Resource Verification Listed PDF (Verification Pending)
Original Host Website arXiv (arxiv.org)
File Format application/pdf (Portable Document Format)
Language EN
Catalog ID DOC-6251
Original Source Link Visit Source Page on arxiv.org »