2021
DOI: 10.48550/arxiv.2104.06322
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Towards Single Atom Computing via High Harmonic Generation

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Cited by 2 publications
(4 citation statements)
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References 41 publications
(47 reference statements)
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“…This is most clearly observed in the phenomenon of HHG, and can be exploited to force distinct systems to exhibit identical responses, [43,47] or perform computations. [48] Here, we demonstrate that this nonlinear input-output relationship is non-unique, and can be leveraged to derive a multiplicity of driving fields which all generate the same response. Naturally, the dynamics of any expectation can be considered as a response to external driving, but here we choose the current J(t).…”
Section: Modelmentioning
confidence: 87%
See 1 more Smart Citation
“…This is most clearly observed in the phenomenon of HHG, and can be exploited to force distinct systems to exhibit identical responses, [43,47] or perform computations. [48] Here, we demonstrate that this nonlinear input-output relationship is non-unique, and can be leveraged to derive a multiplicity of driving fields which all generate the same response. Naturally, the dynamics of any expectation can be considered as a response to external driving, but here we choose the current J(t).…”
Section: Modelmentioning
confidence: 87%
“…[14,[39][40][41][42][43]47] We begin by modeling a many-electron system interacting with a classical field via the dipole approximation. [42,48] For a lattice system using fermionic annihilation operators ĉj𝜎 , this leads to the Hamiltonian:…”
Section: Modelmentioning
confidence: 99%
“…Prominent among these are optical effects, where the relationship between the driving field E(t) and optical response J(t) can exhibit extreme non-linearity. This is most clearly observed in the phenomenon of HHG, and can be exploited to force distinct systems to exhibit identical responses [42,46], or perform efficient computations [47].…”
Section: Modelmentioning
confidence: 98%
“…Here we demonstrate that this nonlinear input-output relationship is non-unique, and can be leveraged to derive a multiplicity of driving fields which all generate the same response J(t). We begin by modelling a many-electron system interacting with a classical field via the dipole approximation [41,47]. For a lattice system using fermionic annhilation operators ĉjσ , this leads to the Hamiltonian:…”
Section: Modelmentioning
confidence: 99%