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Physics-Informed Neural Networks (PINNs)

Physics-Guided AI for Faster, Data-Efficient Modeling

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About This Course

Learn how Physics-Informed Neural Networks (PINNs) combine data with physics-based ODE/PDE constraints to build accurate, data-efficient models for simulation, inverse problems, and parameter estimation.

AIM

To enable participants to build Physics-Informed Neural Networks (PINNs) that fuse data with physics constraints to solve ODE/PDE-driven modeling and inverse problems.

Workshop Objectives

  • Build a strong foundation in PINNs and scientific machine learning.
  • Formulate physics constraints using ODEs/PDEs and boundary/initial conditions.
  • Train PINNs for forward modeling (solution prediction) and inverse problems.
  • Perform parameter estimation and system identification using limited data.
  • Implement PINNs workflows in Python using modern deep learning frameworks.
  • Interpret results, debug training issues, and validate physical consistency.

Workshop Structure

Day 1 – Conceptual Understanding + Basic Implementation

  • Introduction to Scientific Machine Learning and limitations of data-only models
  • What are Physics-Informed Neural Networks (PINNs)? Core idea and architecture
  • Governing equations: ODEs, PDEs, boundary & initial conditions
  • Loss function formulation: data loss + physics residual loss
  • Training workflow and optimization challenges

Hands On:

  • Implement a simple neural network in Python (TensorFlow/PyTorch)
  • Solve a basic ODE using a PINN framework
  • Visualize predicted vs analytical solution
Day – 2 Solving PDEs and Advanced PINN Techniques

  • Extending PINNs to PDE problems
  • Automatic differentiation for computing derivatives
  • Handling boundary and initial conditions effectively
  • Training stability, convergence issues, and scaling strategies
  • Introduction to inverse problems

Hands On:

  • Implement a PINN to solve a simple PDE (e.g., Heat Equation or Burgers’ Equation)
  • Apply boundary conditions and compute residual errors
  • Analyze training behavior and improve convergence
Day -3 Inverse Problems, Parameter Estimation & Real Applications

  • Inverse problems and parameter identification using PINNs
  • Data-efficient learning with sparse measurements
  • Applications in engineering, fluid mechanics, materials, and physics
  • Model validation and physical consistency checks
  • Limitations and future directions of PINNs

Hands On:

  • Solve an inverse problem (estimate unknown parameter in a differential equation)
  • Train a PINN with limited synthetic data
  • Evaluate prediction accuracy and interpret results

Who Should Enroll?

  • Undergraduate and postgraduate students in Engineering, Physics, Mathematics, or related fields.
  • Ph.D. scholars and researchers working on computational modeling or scientific simulations.
  • Faculty members and academicians interested in scientific machine learning.
  • Industry professionals in AI/ML, data science, or engineering domains.
  • Participants with basic knowledge of Python and differential equations.

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Student Feedback

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