Biography

Tianshu Wen has been a photonics design engineer at Applied Materials, Inc., since 2025. Previously, he interned at Lorentz Solution, Inc (2024) and Lawrence Livermore National Laboratory (2023). He received his Ph.D. in Aerospace and Mechanical Engineering from the University of Notre Dame in 2024, where he was advised by Matthew J. Zahr. He also holds an M.S. in Applied Mathematics from the University of Notre Dame (2023), an M.S. in Mechanical Engineering from Washington University in St. Louis (2019), and a B.S. in Mechanical Engineering (minor in Mathematics) from Central Michigan University (2016). He specializes in numerical optimization, model order reduction, deep learning, computational fluid dynamics, and finite element methods.

At Lorentz Solution, he implemented and optimized a block-accelerated direct solver for large-scale dense linear systems, achieving a ∼5× speedup over the Intel MKL library.

At Lawrence Livermore National Laboratory (LLNL), he developed an implicit neural representation (INR) based reduced-order model for nonlinear PDEs, achieving a speedup of up to 1500× compared to using a full-order model.

At the University of Notre Dame, he developed a globally convergent method to accelerate large-scale PDE-constrained optimization using on-the-fly model reduction, achieving a speedup of up to 18× compared to traditional optimization methods.

Interests

  • Numerical Optimization
  • Model Order Reduction
  • Deep Learning
  • Computational Fluid Dynamics
  • Finite Element Methods

Education

  • Ph.D. in Aero & Mech EngineeringUniversity of Notre Dame
  • M.S. in Applied and Computational MathematicsUniversity of Notre Dame
  • M.S. in Mechanical EngineeringWashington University in St. Louis
  • B.S. in Mechanical Engineering (Minor in Mathematics)Central Michigan University

Experiences

  1. – Present
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Impact & Recognition

Journal Articles

Workshop Papers

Talks

2023
Reduced-Order Modeling for Parameterized PDEs via Implicit Neural Representations
2023
An Augmented Lagrangian Method to Accelerate Constrained Optimization Using Hyperreduction
2023
An Augmented Lagrangian Trust-Region Method to Accelerate Equality-Constrained Shape Optimization Problems Using Model Hyperreduction
2021
A Globally Convergent Method to Accelerate PDE-Constrained Optimization Using On-the-Fly Model Reduction
2021
A Globally Convergent Method to Accelerate PDE-Constrained Optimization Using On-the-Fly Model Reduction
2019
Development of a One-Equation Algebraic Reynolds Stress Model Based on k-kL Closure
2019
A New Extension of Wray-Agarwal Wall Distance Free Turbulence Model to Rough Wall Flows
2015
Road Load Simulator Fixture Improvement for Nexteer Automotive

Research Keywords

  • Turbulence Modeling
  • Scientific Computing
  • Aerodynamics
  • Finite Elements
  • Deep Learning
  • Neural Fields
  • PDEs
  • Photonics
  • Optimization
  • Fluid Dynamics
  • Hyperreduction
  • Model Reduction
  • Simulation
  • Linear Solvers
  • Shape Optimization
  • Neural Representations
  • Trust Regions
  • Numerical Methods
  • Electromagnetics
  • Machine Learning
  • Physics-Informed Models
  • High-Performance Computing
  • Augmented Lagrangian

Contact