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The total system dimension satisfies ∑n i=1 di = d

FRAMEWORK We consider a finite-dimensional quantum system of dimension d, governed by a Hamiltonian H ∈ B(H) with spectral decomposition H = n ∑ i=1 EiΠi, (1) where n is the number

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A Complexity-Based Approach to Quantum Observable Equilibration

quant-ph · 2025-06-03 · conditional · novelty 6.0

The new Observable Equilibration Complexity Measure, entropy times L1 distance to the dephased equilibrium distribution, tracks equilibration and separates high- from low-effective-dimension dynamics.

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  • A Complexity-Based Approach to Quantum Observable Equilibration quant-ph · 2025-06-03 · conditional · none · ref 2

    The new Observable Equilibration Complexity Measure, entropy times L1 distance to the dephased equilibrium distribution, tracks equilibration and separates high- from low-effective-dimension dynamics.