Physics-informed Machine Learning

Classical AI requires enormous amounts of data. We take a different approach: by directly integrating physical laws (such as conservation laws) into data-driven models, we drastically reduce the amount of data required while simultaneously increasing precision and robustness.

PINN-based reconstruction combines data and governing equations to reconstruct more information of the system. PINN-based reconstruction combines data and governing equations to reconstruct more information of the system. PINN-based reconstruction combines data and governing equations to reconstruct more information of the system.

Advantages

  • Less data, more precision: Efficient modeling through physics-informed prior knowledge.
  • Reconstruction of inaccessible quantities: Determination of physical fields and parameters without direct measurability by leveraging physical laws.
  • Increased robustness & generalizability: Reliable predictions despite incomplete or noisy data, as well as robust extrapolation to new operating conditions.

Core Applications: Flows & Combustion

In complex thermo-fluid dynamic processes, we reconstruct:

  • Process variables: Velocities, pressure, temperature, and local compositions from experimental measurement data.
  • System properties: Robust identification of species information and determination of flame transfer functions for characterizing dynamic system behavior.