A nesting coefficient quantifying embedding of lower-order interactions in higher-order hypergraph structures controls activation thresholds, transition continuity, and hysteresis in higher-order SIS contagion.
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3 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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2026 3verdicts
UNVERDICTED 3representative citing papers
Quantum algorithms achieve polynomial advantage for synchronization estimation and super-polynomial advantage for no-phase-locking certification in higher-order simplicial Kuramoto models under stated assumptions.
Markovian node activity fluctuations generate longer-tailed interevent times and autocorrelations in temporal hypergraphs, with size-dependent features matching empirical data.
citing papers explorer
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Nesting Controls Phase Transitions in Higher-Order Contagion
A nesting coefficient quantifying embedding of lower-order interactions in higher-order hypergraph structures controls activation thresholds, transition continuity, and hysteresis in higher-order SIS contagion.
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Efficient Quantum Algorithms for Higher-Order Coupled Oscillators
Quantum algorithms achieve polynomial advantage for synchronization estimation and super-polynomial advantage for no-phase-locking certification in higher-order simplicial Kuramoto models under stated assumptions.
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Modeling non-Poissonian temporal hypergraphs by Markovian node dynamics
Markovian node activity fluctuations generate longer-tailed interevent times and autocorrelations in temporal hypergraphs, with size-dependent features matching empirical data.