Working Groups.
Eigenia Labs conducts open-source research across non-linear dynamics, catastrophic tail-risk underwriting, and sovereign cyber-physical defense.
Eigenia Labs conducts open-source research across non-linear dynamics, catastrophic tail-risk underwriting, and sovereign cyber-physical defense.
Cyber Risk Underwriting
Copula tail-risk models, Lloyd's Y5381 catastrophic power benchmarks, and non-Gaussian loss reserves for multi-region synchronized grid collapse.
Digital Twin Architecture
7-layer computational ontology coupling 3.2M-node GGNN directed multigraphs with real-time SCADA telemetry and air-gapped physical state mirrors.
Operator Decision and Human Factors
Cognitive saturation under alarm floods measured with dynamic Bayesian networks, and a write-access trust boundary that keeps optimization algorithms out of direct command of valves and switchgear.
Psychometrics and Behavioral Modeling
McKenney-Lacanian tensor algebra and a gated graph neural network mapping operator cognitive dissonance thresholds and threat actor discourse under stress conditions.
Grid Stability and Cascading Failure
High-voltage grid death wobble, BESS thermal runaway, and synthetic inertia decay boundary conditions in inverter-dominant modern power systems.
Unified Asset Graph
Binding equipment topology (ISO 15926-4) with OWASP CycloneDX 1.6+ bills of materials into the computable graph schema G_CPDT.
Product Assurance and Conformance
EU Cyber Resilience Act Article 14 reporting written as a verifiable 24-hour CSIRT pipeline, VEX and VDR falsification bound to CycloneDX, and firmware provenance carried back to a hardware root of trust.
Adversary Modeling
Spectral decomposition of 77,279 critical infrastructure threat data points and the 12-factor Adversary Threat Quotient formula for OT networks.
Musical Psychometric Notation
A psychological state held as nine numbers, and a stated mapping from that state to mode, tempo, dynamics, orchestration density and harmonic movement, published with a blinded listening pack so the mapping can be contested.
Mathematical Foundations
Kramers potential escape rates, sheaf cohomology for topological fault localization, and Monte Carlo sampling with Ising annealing for optimal grid islanding schedules.
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