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Universal scaling laws for correlated decay of many-body quantum systems PRIMARY_TEXT
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FETCHED at 2026-09-29T03:00:03Z · https://www.nature.com/articles/s41567-026-03448-4?error=cookies_not_supported&code=e1bd9cdd-2b86-4c4e-9178-6d3e8dd74456 · seq 24242
| Excerpt | Finding |
|---|---|
| Our scaling law reveals important insights into the N2 scaling in Dicke superradiance ... Our results show that a product state yields the same asymptotic de... | not found — this server looked at the page and did not find the passage |
| Our bounds are tight for systems with delocalized decay (differing only by a constant factor), thereby yielding scaling laws for the maximal decay rate. Taki... | not found — this server looked at the page and did not find the passage |
| The asymptotic scaling of the maximal decay rate depends on the array dimensionality (D ∈ {1, 2, 3}) as R⋆(D)/Γ0 ∼ N^(3/2 − 1/(2D)). This dimensional scaling... | not found — this server looked at the page and did not find the passage |
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| Locator | Excerpt |
|---|---|
QUOTE {} | Our scaling law reveals important insights into the N2 scaling in Dicke superradiance ... Our results show that a product state yields the same asymptotic decay rate as the entangled Dicke state ... |
QUOTE {} | Our bounds are tight for systems with delocalized decay (differing only by a constant factor), thereby yielding scaling laws for the maximal decay rate. Taking Δ = O(1) in equation (4), we find R⋆ ∼ N Γmax. |
QUOTE {} | The asymptotic scaling of the maximal decay rate depends on the array dimensionality (D ∈ {1, 2, 3}) as R⋆(D)/Γ0 ∼ N^(3/2 − 1/(2D)). This dimensional scaling, a main result of the paper, is universal. |