Stochastic inflation emerges as GKLS open-system dynamics from tracing entangled modes entering a coarse-grained de Sitter patch, reproducing the classical phase-space Fokker-Planck equation.
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Schlosshauer, Decoherence: the Quantum-to-Classical Transition, The Frontiers Collection (Springer-Verlag, 2007) 10.1007/978-3-540-35775-9 (2007)
4 Pith papers cite this work, alongside 1,268 external citations. Polarity classification is still indexing.
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UNVERDICTED 4representative citing papers
A new kernel Γ_eff[Y,O] = Γ_loc[O] + Γ_proxy[O] + Γ_rel[Y,O] isolates residual context dependence in measurement backaction, validated on synthetic hardware where standard proxies are blind by construction.
The authors derive a GHZ-FR paradox from strong contextuality that avoids post-selection and quantum reasoning by modeled observers, unlike the original FR paradox.
A superposition of 2Δ+1 high-energy eigenstates of the infinite square well converges exactly to the classical uniform distribution as Δ → ∞, with position expectation reproducing the classical triangular path asymptotically.
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Quantum Stochastic Inflation
Stochastic inflation emerges as GKLS open-system dynamics from tracing entangled modes entering a coarse-grained de Sitter patch, reproducing the classical phase-space Fokker-Planck equation.
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Observable-Conditioned Backaction in Dynamic Circuits: A Higher-Order Context-Conditioned Kernel for Local Dynamics
A new kernel Γ_eff[Y,O] = Γ_loc[O] + Γ_proxy[O] + Γ_rel[Y,O] isolates residual context dependence in measurement backaction, validated on synthetic hardware where standard proxies are blind by construction.
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A refined Frauchiger--Renner paradox based on strong contextuality
The authors derive a GHZ-FR paradox from strong contextuality that avoids post-selection and quantum reasoning by modeled observers, unlike the original FR paradox.
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Exact classical emergence from high-energy quantum superpositions
A superposition of 2Δ+1 high-energy eigenstates of the infinite square well converges exactly to the classical uniform distribution as Δ → ∞, with position expectation reproducing the classical triangular path asymptotically.