2202.07122
Gigahertz Sub-Landauer Momentum Computing
Kyle J. Ray, James P. Crutchfield
correctmedium confidence
- Category
- Not specified
- Journal tier
- Strong Field
- Processed
- Sep 28, 2025, 12:56 AM
- arXiv Links
- Abstract ↗PDF ↗
Audit review
The paper’s idealized protocol states that switching to a harmonic computation potential Vcomp(x)=kx^2/2, isolating the system, and waiting a half period τ=π√(m/k) yields x(τ)=−x(0), flipping the memory bit, and that if Vstore is even the net work is zero because the switching work at t=0 cancels that at t=τ (only switching events contribute work) . The candidate solution reproduces exactly this harmonic-oscillator derivation, including τ=π√(m/k), x(τ)=−x0, v(τ)=−v0, and trajectory-level work cancellation under even Vstore. Both rely on the same assumptions (perfect isolation, instantaneous switching, even Vstore). The paper also emphasizes that realistic devices deviate from perfect harmonicity and require period matching, leading to sub‑Landauer but nonzero costs in practice, which is outside the model’s idealized scope .
Referee report (LaTeX)
\textbf{Recommendation:} minor revisions \textbf{Journal Tier:} strong field \textbf{Justification:} The idealized half-period harmonic swap and zero-work claim are correct and succinctly stated. The paper’s realistic device analysis is careful and physically grounded, reporting robust sub‑Landauer operation with appropriate caveats. Minor clarifications (explicit assumptions, boundary cases, and work conventions) would further improve clarity and reproducibility without changing conclusions.