In a multi-surface cyber contest model, full signal cross-correlation neutralizes the attacker's advantage from surface proliferation while zero correlation makes per-surface defense effectiveness vanish as surfaces increase.
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4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
years
2026 4verdicts
UNVERDICTED 4representative citing papers
Local solutions to time-varying linear DAEs form a sheaf, permitting a controllability definition equivalent to the global notion via algebraic characterization based on the Teichmüller-Nakayama form.
Existence of large-amplitude symmetric limit cycles is proven for a subfamily of 3D piecewise linear systems with visible-visible two-fold singularities via a first integral on the switching manifold and time-matching analysis.
Under the structural LDS condition, a parameterized family of LTNs converges to a globally exponentially stable PDS in the fast limit and a globally asymptotically stable HSS in the slow limit.
citing papers explorer
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The Adversarial Discount - AI, Signal Correlation, and the Cybersecurity Arms Race
In a multi-surface cyber contest model, full signal cross-correlation neutralizes the attacker's advantage from surface proliferation while zero correlation makes per-surface defense effectiveness vanish as surfaces increase.
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On local solutions to time-varying linear DAEs
Local solutions to time-varying linear DAEs form a sheaf, permitting a controllability definition equivalent to the global notion via algebraic characterization based on the Teichmüller-Nakayama form.
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Symmetric Limit Cycles in 3D Piecewise Linear Systems with Visible-visible Two-Fold Singularity
Existence of large-amplitude symmetric limit cycles is proven for a subfamily of 3D piecewise linear systems with visible-visible two-fold singularities via a first integral on the switching manifold and time-matching analysis.
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Timescale Limits of Linear-Threshold Networks
Under the structural LDS condition, a parameterized family of LTNs converges to a globally exponentially stable PDS in the fast limit and a globally asymptotically stable HSS in the slow limit.