Skip to content
DraconiticResearch
Search Sources API
203,234 studies31 sourcesUpdated 39 min ago
PreprintarXiv licencearXiv

Vacuum amplification across a programmable bosonic Bogoliubov stability boundary in a trapped-ion chain

Abstract

A quantum oscillator always carries vacuum fluctuations, and modulating its parameters converts them into correlated pairs of real quanta. This vacuum amplification underlies squeezed light and Hawking radiation. In a closed quadratic system, pair creation competes with the energy splitting of the modes, and growth turns exponential only once pairing overcomes the splitting. Here we realize this competition in two motional modes of a trapped-ion chain. A two-mode-squeezing drive creates the pairs, and a beam-splitter coupling splits the motion into two coupled modes at different frequencies. The two rates are tuned and calibrated independently. Starting near the motional ground state, we cross the stability boundary in two ways. First, with the drive at the sum of the two bare-mode frequencies, the phonon number stays bounded until the pairing rate exceeds the splitting and grows exponentially beyond it. Second, tuning the drive into resonance with one coupled mode lowers the threshold to zero, and only that mode is amplified into a squeezed vacuum. Separate control of the two interactions makes the threshold for vacuum amplification programmable. This control can be used to simulate particle creation and quantum phase transitions, and to operate parametrically driven bosonic devices close to their stability limit.

Related

  1. Symplectic Hopf Insulator: Delicate Topology in Bosonic Bogoliubov-de Gennes Systems
    Isaac Tesfaye, Giandomenico Palumbo
    arXivPreprintCC BY 4.0Full textAtomic, molecular & optical physicsCondensed matterarXiv
  2. Quantum Noise Limited Nonlinear Phase-Preserving Amplification of a Bosonic Mode
    Abel te Riele, Tzula B. Propp
    arXivPreprintCC BY 4.0Full textQuantum physics & quantum informationarXiv
  3. Analytical diagonalization of the open-boundary bosonic Kitaev chain: An asymmetric plane-wave ansatz approach
    Ning Wu, Wen-Long You
    arXivPreprintarXiv licenceFull textMathematical physicsQuantum physics & quantum informationarXiv
  4. Improving the Stability of the Hierarchical Equations of Motion for Open Quantum Systems with Strong Coupling to Structured Bosonic Baths
    Salvatore Gatto, Samuel L. Rudge, Bokang Hou +2
    arXivPreprintCC BY 4.0Full textPhysical chemistryCondensed matterarXiv
  5. Triadic energy cascades and linear amplification mechanisms in supersonic turbulent boundary layers over curved walls
    Lucas Feitosa de Souza, Hugo F. da Silva Lui, William Roberto Wolf +1
    arXivPreprintCC BY-NC-SA 4.0Full textFluid dynamicsarXiv
BibTeX
@misc{qi2026vacuum,
  title = {{Vacuum amplification across a programmable bosonic Bogoliubov stability boundary in a trapped-ion chain}},
  author = {Lu Qi and Duanyang Wang and Kenneth R. Brown},
  howpublished = {arXiv},
  year = {2026},
  month = oct,
  doi = {10.48550/arxiv.2610.41033},
  eprint = {2610.41033},
  archivePrefix = {arXiv},
  url = {https://arxiv.org/abs/2610.41033},
}
RIS
TY  - UNPB
TI  - Vacuum amplification across a programmable bosonic Bogoliubov stability boundary in a trapped-ion chain
AU  - Lu Qi
AU  - Duanyang Wang
AU  - Kenneth R. Brown
PY  - 2026
DA  - 2026/10/29
PB  - arXiv
DO  - 10.48550/arxiv.2610.41033
UR  - https://arxiv.org/abs/2610.41033
AB  - A quantum oscillator always carries vacuum fluctuations, and modulating its parameters converts them into correlated pairs of real quanta. This vacuum amplification underlies squeezed light and Hawking radiation. In a closed quadratic system, pair creation competes with the energy splitting of the modes, and growth turns exponential only once pairing overcomes the splitting. Here we realize this competition in two motional modes of a trapped-ion chain. A two-mode-squeezing drive creates the pairs, and a beam-splitter coupling splits the motion into two coupled modes at different frequencies. The two rates are tuned and calibrated independently. Starting near the motional ground state, we cross the stability boundary in two ways. First, with the drive at the sum of the two bare-mode frequencies, the phonon number stays bounded until the pairing rate exceeds the splitting and grows exponentially beyond it. Second, tuning the drive into resonance with one coupled mode lowers the threshold to zero, and only that mode is amplified into a squeezed vacuum. Separate control of the two interactions makes the threshold for vacuum amplification programmable. This control can be used to simulate particle creation and quantum phase transitions, and to operate parametrically driven bosonic devices close to their stability limit.
ER  -