Phase-switchable nonreciprocal entanglement via magnon squeezing in ring-cavity optomagnomechanics
Abstract
Cavity optomagnomechanics provides a versatile platform to explore macroscopic quantum correlations, particularly nonreciprocal entanglement. In this work, we propose a theoretical scheme to generate switchable bipartite and tripartite entanglement in an optomagnomechanical ring cavity by exploiting phase-controlled magnon squeezing. Indeed, two spatially separated ferrimagnetic YIG microbridges become entangled through their magnetostriction-mediated coupling to mechanical motion and a common c...
Description / Details
Cavity optomagnomechanics provides a versatile platform to explore macroscopic quantum correlations, particularly nonreciprocal entanglement. In this work, we propose a theoretical scheme to generate switchable bipartite and tripartite entanglement in an optomagnomechanical ring cavity by exploiting phase-controlled magnon squeezing. Indeed, two spatially separated ferrimagnetic YIG microbridges become entangled through their magnetostriction-mediated coupling to mechanical motion and a common cavity field via radiation-pressure interaction. The squeezing process introduces two phase-dependent contributions to the magnon response, namely an effective detuning shift and a quadrature-damping contribution , both of which reverse sign upon a phase shift, providing an in situ control to switch the entanglement response. The nonreciprocal entanglement is defined operationally through the asymmetric entanglement response under the phase reversal , quantified by normalized contrast ratios and , which measure the relative difference between the entanglement obtained at and at the phase-reversed configuration . The resulting phase-tuning method provides a flexible and robust route to achieve high-contrast bipartite and tripartite entanglement within stable parameter regions, establishing magnon squeezing as a practical quantum resource for switchable quantum correlations in hybrid platforms.
Source: arXiv:2607.09663v1 - http://arxiv.org/abs/2607.09663v1 PDF: https://arxiv.org/pdf/2607.09663v1 Original Link: http://arxiv.org/abs/2607.09663v1
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Jul 13, 2026
Quantum Computing
Quantum Physics
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