What does this research mean for the field?

In finite-power systems, the time-integrated dissipation during irreversible closure events is lower-bounded by the time-integrated residue. Novelty: ClaimNovelty.NOVEL_FINDING. Consensus alignment: ConsensusAlignment.NEUTRAL.

What question did this study set out to answer?

To explore the dissipation limits associated with irreversible closure events in finite-power systems.

February 24, 2026Open Access

Irreversible Closure Under Finite Power: Structural Constraints on Accumulated Residue

Key Points

To explore the dissipation limits associated with irreversible closure events in finite-power systems.
Developed an integrated coercivity inequality
Analyzed finite-power systems executing irreversible closures
Derived bounds for time-integrated per-closure dissipation in relation to residue
Established a lower bound for time-integrated dissipation based on accumulated residue
Demonstrated the relationship between dissipation and structural constraints in information processing
Highlighted the implications of Landauer-type bounds in practical scenarios

Abstract

Landauer-type bounds establish the minimal dissipation required by logically irreversible information processing. This paper addresses a long-horizon question in finite-power systems that repeatedly execute irreversible closure events... we derive an integrated coercivity inequality that lower-bounds time-integrated per-closure dissipation by the time-integrated residue.

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