Learn how Dyad uses Universal Differential Equations and neural networks to capture missing physics in real-world systems.
In our upcoming #webinar, we’ll walk through how Dyad Model Discovery uses Universal Differential Equations to learn the dynamics that traditional physics models miss — all while keeping structure and interpretability intact. You’ll see how neural components fit into physical models, how experimental data informs the missing terms, and how symbolic regression turns those insights into clear equations.
juliahub.com/events/leveragi…#JuliaLang#Dyad#SciML#DataDrivenModeling#SystemSimulation#ScientificComputing#AcausalModeling#ModelBasedDesign
Our latest tutorial explores how #Dyad Model Discovery helps uncover missing physics in real engineering systems. Using Universal Differential Equations, you can embed a neural network inside a Dyad component, train it on experimental data, and extract interpretable equations that explain the learned dynamics.
If you’re working with partial models or unmodeled effects, this walkthrough shows how Dyad blends structure, data, and discovery. juliahub.com/blog/missing-ph…#JuliaLang#Dyad#SciML#SystemSimulation#DataDrivenModeling#ScientificComputing#AcausalModeling#ModelBasedDesign
ALT Figure 3. The figure shows @ComEd’s service area in Illinois, highlighted in dark, along with the daily demand for electricity (in kWh) in the company’s operational territory.
ALT Simplified diagram ofWalkON Suit. The subscriptsh, k, s, and t denote
the hip, knee, shank, and thigh, respectively. The terms I, m, and l represent the inertia, mass, and length of each body segment, respectively. The variables q, ua, uf , FGCF , and w, respectively, denote the joint position, actuator torque, friction, ground contact force, and uncertainty term.