Recursive Manifold Coherence: A Geometric Framework for Deadtime Recovery in Distributed Trigger Systems
Thammarat Yawisit, Pittaya Pannil

TL;DR
This paper introduces Recursive Manifold Coherence (RMC), a geometric framework that improves deadtime recovery in distributed trigger systems by modeling signals as a continuous manifold, enhancing robustness and information retention.
Contribution
The paper presents RMC, a novel geometric approach that reformulates trigger logic as a continuous state estimation problem, enabling better deadtime handling in distributed detectors.
Findings
RMC successfully recovers event coherence despite deadtime-induced data fragmentation.
Simulation results show RMC outperforms traditional binary coincidence logic.
Framework is adaptable to various detector configurations and software pipelines.
Abstract
Large-scale neutrino observatories operate under unavoidable detector deadtime and signal pile-up, leading to systematic inefficiencies in conventional coincidence-based trigger systems. Such triggers typically rely on binary temporal windows and assume continuous sensor availability, causing partial or complete loss of correlated signal information during non-live intervals. We introduce Recursive Manifold Coherence (RMC), a geometric framework that reformulates distributed trigger logic as a continuous state estimation problem in a low-dimensional information space defined by correlated charge and timing observables. Instead of applying hard vetoes during deadtime, the proposed method employs a recursive update rule that propagates a coherence state across sensor nodes, allowing partially obscured signals to be retained and evaluated consistently. Using simulation studies…
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Taxonomy
TopicsNeutrino Physics Research · Astrophysics and Cosmic Phenomena · Particle physics theoretical and experimental studies
