2020
DOI: 10.1002/qute.202000034
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Preparing Squeezed Spin States in a Spin–Mechanical Hybrid System with Silicon‐Vacancy Centers

Abstract: We present and analyze an effective scheme for preparing squeezed spin states in a novel spinmechanical hybrid device, which is realized by a single crystal diamond waveguide with built-in silicon-vacancy (SiV) centers. After studying the strain couplings between the SiV spins and the propagating phonon modes, we show that long-range spin-spin interactions can be achieved under large detuning condition. We model these nonlinear spin-spin couplings with an effective one-axis twisting Hamiltonian, and find that … Show more

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Cited by 8 publications
(6 citation statements)
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“…We consider an open system as N qubits with all-to-all interactions in a (mechanical) cavity (Figure 1). The all-to-all coupling can be mediated by a photon in an optical cavity [19] or a phonon in a mechanical oscillator [53,54,58]. The Hamiltonian is given by [19,20,53,54,59,60]…”
Section: Perfect Dtc In the Thermodynamic Limitmentioning
confidence: 99%
“…We consider an open system as N qubits with all-to-all interactions in a (mechanical) cavity (Figure 1). The all-to-all coupling can be mediated by a photon in an optical cavity [19] or a phonon in a mechanical oscillator [53,54,58]. The Hamiltonian is given by [19,20,53,54,59,60]…”
Section: Perfect Dtc In the Thermodynamic Limitmentioning
confidence: 99%
“…[26] There are two orbital branches in the ground state of SiV center with frequency transition 𝜔 0 ≈ 2𝜋 × 46 GHz. Under a magnetic field, each branch splits into two Zeeman sublevels, [44,57,61] forming a four-level system denoted as |g⟩, |e⟩, |f ⟩, and |d⟩ in Figure 1b, where 𝜔 B is the Zeeman energy. Adopting periodic boundary conditions and quantizing the displacement field of lattice distortion, the Hamiltonian of phonon modes in the phononic waveguide can be written as [24,26,57] where â † n,k and ân,k , respectively, are the creation and annihilation operators of the phonons (along x axis) with frequency 𝜔 n,k .…”
Section: Modelmentioning
confidence: 99%
“…[24,26] Recently, several works based on SiV centers in diamond coupled with phononic waveguide are proposed to construct quantum networks, [57] study spatial range of spin-spin interactions, [58] and simulate topological phases. [59][60][61][62] Therefore, phonons in nanophononic structures present a promising candidate for constructing hybrid quantum solid-state systems and exploring interesting quantum acoustic phenomena. However, due to the charge neutral and spinless nature of phonons, strong phonon-phonon interactions at the few-phonon level are challenging.…”
Section: Introductionmentioning
confidence: 99%
“…Single-crystal diamond, with desirable optical and mechanical properties, is a natural carrier of color centers. Spin-mechanical hybrid quantum systems based on color centers in diamond have been used to produce spin-squeezed states [66][67][68][69]. Although mechanical resonators can achieve high quality factors [70][71][72] with the great progress of nanofabrication techniques, the produced quantum state is still inevitably spoiled by dissipation and decoherence.…”
Section: Introductionmentioning
confidence: 99%