In the infinite-path limit of a Brownian computation model with backward branching factor α, the reset current Fano factor transitions from noiseless to Poissonian exactly at affinity ln α, marking the thermodynamic cost of logical irreversibility.
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Quantum dot implementation of CJoin gate with one-bit memory and periodic resets yields thermodynamic cost bounded by a few k_B T and particle emission bounded by irreversible entropy production plus dynamical activity in bipartite dynamics.
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Network analysis for steady-state current fluctuations under finite affinity: Application to Brownian computation
In the infinite-path limit of a Brownian computation model with backward branching factor α, the reset current Fano factor transitions from noiseless to Poissonian exactly at affinity ln α, marking the thermodynamic cost of logical irreversibility.
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Join gate with memory in token-conserving Brownian circuits and the thermodynamic cost
Quantum dot implementation of CJoin gate with one-bit memory and periodic resets yields thermodynamic cost bounded by a few k_B T and particle emission bounded by irreversible entropy production plus dynamical activity in bipartite dynamics.