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From the 1 of 15 linked papers with an AI index.

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15 papers

cs.LG2026

Energy Manifold Natural Gradient Descent: Riemannian Optimization for Neural PDE Solvers

Zhangyong Liang, Huanhuan Gao

Energy natural gradient descent (ENGD) aligns parameter updates with the curvature of an underlying function-space energy, but existing formulations assume an unconstrained Euclide…

cs.LG2026

Disentangled Latent Dynamics Manifold Fusion for Solving Parameterized PDEs

Zhangyong Liang, Huanhuan Gao

The paper proposes Disentangled Latent Dynamics Manifold Fusion (DLDMF), a physics‑informed neural framework that separates space, time, and PDE parameters, maps parameters to a co…

cs.LG2026

Interface-Aware Neural Newton Preconditioning for Robust Cohesive Zone Model Simulations

Zhangyong Liang, Huanhuan Gao

Cohesive Zone Models (CZMs) are widely used to simulate interface fracture, delamination, adhesive failure, and fiber--matrix debonding in aerospace composite structures. In implic…

stat.ML2026

Neural Dynamic Data Valuation via Stochastic State-Adjoint Trajectories

Zhangyong Liang, Ji Zhang, Huanhuan Gao

Classical data valuation defines a data point's value through the finite marginal contribution , but estimating this quantity over coalitions requires repeated…

cs.LG2026

Hybrid Iterative Neural Low-Regularity Integrator for Nonlinear Dispersive Equations

Zhangyong Liang, Huanhuan Gao

We propose HIN-LRI, a hybrid framework that augments a classical numerical solver with a neural operator trained to correct the solver's structured truncation error. A base low-reg…

cs.LG2026

Stochastic-Dimension Frozen Sampled Neural Network for High-Dimensional Gross-Pitaevskii Equations on Unbounded Domains

Zhangyong Liang, Huanhuan Gao

This paper introduces the Stochastic-Dimension Frozen Sampled Neural Network (SD-FSNN), a novel computational framework for solving high-dimensional Gross-Pitaevskii equation (GPE)…