Entanglement properties of photon-magnon crystal from nonlinear perspective
M. Wanic, C. Jasiukiewicz, Z. Toklikishvili, V. Jandieri, M. Trybus, E. Jartych, S. K. Mishra, L. Chotorlishvili

TL;DR
This paper introduces a nonlinear approach to analyze photon-magnon entanglement, revealing that entanglement peaks near stable fixed points and is absent at saddle points, with a focus on YIG-based systems.
Contribution
The authors develop a new method incorporating nonlinear equations for phases and number operators to study entanglement, extending beyond traditional linear or approximate techniques.
Findings
Entanglement is absent at saddle points.
Maximum entanglement occurs near the boundary between stable node and spiral regions.
Magneto-electric and Dzyaloshinskii-Moriya interactions enhance entanglement.
Abstract
Quantifying the entanglement between two continuous bosonic modes, such as magnons and photons, is not trivial. The logarithmic negativity, calculated through the quantum Langevin equations is subjected to thermal noise. However this method requires further approximation. The phase space of a generic nonlinear system contains topologically different regions, and the steady state may correspond to the different types of fixed points, such as Saddle Points, Stable or unstable Spirals, and Nodes. In the present work, we propose a new procedure. Namely, we derived the complete set of nonlinear equations, which includes equations for the magnon and photon number operators and phases. We show that not only number operators but also phases are important for exploring the character of the fixed point, and magnon-photon entanglement. We showed that methods of the qualitative theory of nonlinear…
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Taxonomy
TopicsThermoelastic and Magnetoelastic Phenomena
