Berry-phase-induced chiral work difference survives decoherence, evolving from an interferometric Aharonov-Bohm-like effect in unitary systems to a fringe-free signal in dissipative regimes.
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Canonical commutation relations impose a lower bound of 1 (or 1/2 with parametric driving) on the sum of mode-optimal normalized quadrature variances in reservoir-engineered bosonic squeezing networks, saturated in the strong-coupling limit.
PAM, a complex-valued associative memory model, exhibits steeper power-law scaling in loss and perplexity than a matched real-valued baseline when trained on WikiText-103 from 5M to 100M parameters.
Thermal light exhibits antibunching in a linear interferometer under photon-number projection measurements due to its statistics combined with selective detection.
In high-dimensional Hilbert spaces, near-orthogonality of almost all vectors supplies an exponentially large reservoir of mutually quasi-orthogonal environmental records that makes decoherence overwhelmingly effective for macroscopic systems.
citing papers explorer
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Berry-Phase-Induced Chirality in Thermodynamics
Berry-phase-induced chiral work difference survives decoherence, evolving from an interferometric Aharonov-Bohm-like effect in unitary systems to a fringe-free signal in dissipative regimes.
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Quantum limits on squeezing
Canonical commutation relations impose a lower bound of 1 (or 1/2 with parametric driving) on the sum of mode-optimal normalized quadrature variances in reservoir-engineered bosonic squeezing networks, saturated in the strong-coupling limit.
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Phase-Associative Memory: Sequence Modeling in Complex Hilbert Space
PAM, a complex-valued associative memory model, exhibits steeper power-law scaling in loss and perplexity than a matched real-valued baseline when trained on WikiText-103 from 5M to 100M parameters.
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Observation antibunching with classical light in a linear interferometer
Thermal light exhibits antibunching in a linear interferometer under photon-number projection measurements due to its statistics combined with selective detection.
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The Geometric Part of Decoherence: Quasi-Orthogonality in High-Dimensional Hilbert Spaces
In high-dimensional Hilbert spaces, near-orthogonality of almost all vectors supplies an exponentially large reservoir of mutually quasi-orthogonal environmental records that makes decoherence overwhelmingly effective for macroscopic systems.
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