smaller” the influence on the dynamics of the interaction will be. To quantify what “smaller

Similarly we obtain: eis∆σz 0 σz 1 σx 1 σx 2 e−is∆σz 0 σz 1 = cos(2s∆)σx 1 σx 2 − sin(2s∆)σz 0σy 1 σx 2 (74) And for the Y Y terms we get: eis∆σz 0 σz 1 σy −1σy 0 e−is∆σz 0 σz 1 =

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Logarithmic lightcones in the multiparticle Anderson model with sparse interactions

math-ph · 2025-09-02 · conditional · novelty 7.0

A single strong ZZ interaction in the 1D XY/Anderson model yields Lieb-Robinson bounds with a logarithmic lightcone and amplitude suppressed as 1/Δ.

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Logarithmic lightcones in the multiparticle Anderson model with sparse interactions math-ph · 2025-09-02 · conditional · none · ref 1
A single strong ZZ interaction in the 1D XY/Anderson model yields Lieb-Robinson bounds with a logarithmic lightcone and amplitude suppressed as 1/Δ.

smaller” the influence on the dynamics of the interaction will be. To quantify what “smaller

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