Second-quantized numerical simulations of tunable entanglement in quantum high harmonic generation
Sebasti\'an de-la-Pe\~na, Heiko Appel, Angel Rubio, and Ofer Neufeld

TL;DR
This paper develops a comprehensive quantum model for high-harmonic generation, revealing tunable entanglement oscillations and system-dependent behaviors, advancing the understanding of quantum correlations in HHG.
Contribution
It introduces an exact quantum theoretical framework for multipartite entanglement in HHG, surpassing semi-classical and perturbative methods.
Findings
Entanglement oscillates with laser power and has multiple maxima.
Long-range electron behavior affects entanglement qualitatively.
Focal averaging significantly influences entanglement measures.
Abstract
Quantum high-harmonic generation (HHG) is a prominent and growing field of research with potential capabilities of providing high photon-number entangled states of light. However, there is an open debate regarding the theory level required for correctly describing the quantum aspects of HHG, such as squeezing or entanglement. Previous approaches either semi-classically sampled the quantum electromagnetic field distribution, or employed perturbation theory utilizing the semi-classical simulations as a starting point. Both of these schemes miss out key quantum-optical features as self-consistent numerical simulations of the electron-photon wavefunction are not performed at any stage. In this Letter, we develop a full quantum theory for multipartite entanglement in HHG, solving exactly the light-matter interaction Hamiltonian in a given Hilbert space, and employ it for evaluating the…
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Taxonomy
TopicsQuantum Information and Cryptography · Strong Light-Matter Interactions · Quantum Mechanics and Applications
