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This research demonstrates a fundamental principle in quantum physics where intrinsic information compression allows complex systems at criticality to be accurately modeled using only a small fraction of their energy levels. By truncating the Hamiltonian spectrum, scientists have identified that order persists even at the edge of chaos through self-similar patterns in level spacing and spectral decay. This finding offers significant potential for simplifying calculations and improving efficiency when analyzing highly complex quantum dynamics without requiring complete system descriptions.
J. Stefan Institute Maps Information Compression at Criticality

J. Stefan Institute researchers explored quantum dynamics at the critical boundary of ergodicity, revealing how intrinsic information compression—truncating the Hamiltonian spectrum—captures essential features.
Researchers at the J. Stefan Institute, Wrocław University of Science and Technology, Columbia University, and ICTP have demonstrated a principle governing quantum dynamics at criticality: efficient description of complex systems with limited information. The work, led by Simon Jiricek and Lev Vidmar, reveals that a small fraction of Hamiltonian eigenlevels, not a majority, is sufficient to accurately reproduce the power-law decay of survival probability in these quantum systems. This simplification is not random; the resulting truncated spectrum exhibits a power-law level-spacing distribution, indicating order at the edge of chaos. The spectral form factor displays the same asymptotic power-law decay as the survival probability, suggesting a connection…
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