works on

From the 1 of 8 linked papers with an AI index.

most citedFast training of accurate physics-informed neural networks without gradient descent

2 citations · 2 across the 5 of their papers we have counts for

collaborators

8 papers

cs.LG2026

LIGO-PINN: Learned Initialization via Gated Optimization to Alleviate Convergence Failures in Physics Informed Neural Networks

Nilay Anurag, Shital Adhikari, Taniya Kapoor +1

The paper introduces LIGO-PINN, a learned weight initialization method using gated layerwise optimization to improve the training stability and convergence of physics-informed neur…

cs.LG2026

Curvature-aware dynamic precision approach for physics-informed neural networks

Yingjie Shao, Ioannis N. Athanasiadis, George van Voorn +1

Physics-informed neural networks (PINNs) have become a promising framework for simulating partial differential equations (PDEs) by embedding physical laws directly into neural netw…

cs.NE2026

Oscillatory State-Space Models as Inductive Biases for Physics-Informed Neural PDE Solvers

Abhishek Chandra, Taniya Kapoor

Solving time-dependent partial differential equations (PDEs) is an important problem in computational science and engineering. Physics-informed neural networks (PINNs) learn PDE so…

cs.LG2026

Late Fusion Neural Operators for Extrapolation Across Parameter Space in Partial Differential Equations

Eva van Tegelen, Taniya Kapoor, George A. K. van Voorn +2

Developing neural operators that accurately predict the behavior of systems governed by partial differential equations (PDEs) across unseen parameter regimes is crucial for robust…

math.NA20262 cited

Fast training of accurate physics-informed neural networks without gradient descent

Chinmay Datar, Taniya Kapoor, Abhishek Chandra +6

Solving time-dependent Partial Differential Equations (PDEs) is one of the most critical problems in computational science. While Physics-Informed Neural Networks (PINNs) offer a p…

math.NA2025

Domain decomposition architectures and Gauss-Newton training for physics-informed neural networks

Alexander Heinlein, Taniya Kapoor

Approximating the solutions of boundary value problems governed by partial differential equations with neural networks is challenging, largely due to the difficult training process…