AI FOR COMPLEX DYNAMIC SYSTEMS
Turn dynamic data into better decisions.
AIMdyn develops efficient, adaptive AI for forecasting, anomaly detection, digital twins, and optimal control—helping government, industry, and research organizations act with greater speed and confidence.
Powerful models without unnecessary computational burden
AIMdyn’s technology is grounded in Koopman operator theory, a rigorous framework for understanding and predicting nonlinear dynamical systems. Our K-GAT approach brings these foundations together with adaptive generative AI to learn system behavior from time-stamped data and support forecasting, anomaly detection, and control.
Develop adaptive capabilities for mission planning, resilient networks, autonomous systems, sensing, and other complex operational environments.
Improve forecasting, operational awareness, simulation, and decision-making without relying on oversized, computationally intensive models.
Collaborate with scientists and engineers extending the frontiers of Koopman operator theory, machine learning, dynamical systems, and control.
From observation to action
Understand what is happening. Anticipate what comes next. Choose what to do.
Complex systems change continuously. Conventional models can be expensive to run, slow to adapt, or difficult to interpret. AIMdyn combines advanced operator-theoretic methods with modern AI to create models that learn from time-stamped data, adapt to evolving conditions, and support decisions in real time.
Detect
Identify abnormal behavior and emerging changes in dynamic data before they become larger problems.
Explore Anomaly DetectionForecast
Predict how complex systems are likely to evolve, even when observations are limited or conditions are changing.
Explore Predictive AnalysisSimulate
Create efficient surrogate models and enhanced digital twins for faster analysis, experimentation, and design.
Explore Digital TwinsOptimize
Turn predictive insight into decision support and control policies that respond to changing environments.
Explore Optimal Control