Jan Hagnberger
Jan Hagnberger
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Preprint
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Date
2025
2024
CALM-PDE: Continuous and Adaptive Convolutions for Latent Space Modeling of Time-dependent PDEs
We introduce CALM-PDE, a model based on continuous convolution for discretization-agnostic solving of time-dependent partial differential equations, which achieves strong performance in fluid dynamics simulations.
Jan Hagnberger
,
Daniel Musekamp
,
Mathias Niepert
PDF
Code
Vectorized Conditional Neural Fields: A Framework for Solving Time-dependent Parametric Partial Differential Equations
We propose a continuous model based on conditional neural fields and linear transformers for solving time-dependent parametric partial differential equations
Jan Hagnberger
,
Marimuthu Kalimuthu
,
Daniel Musekamp
,
Mathias Niepert
PDF
Code
Project
Vectorized Conditional Neural Fields: A Framework for Solving Time-dependent PDEs
Utilizing linear transformers, we propose a conditional neural fields based framework for solving time-dependent parametric partial differential equations that is fast and generalizes well to unseen PDE parameters.
Jan Hagnberger
,
Marimuthu Kalimuthu
,
Mathias Niepert
Vectorized Conditional Neural Fields for Computational Fluid Dynamics
We introduce a framework named Vectorized Conditional Neural Fields (VCNeF) designed to solve time-dependent parametric partial differential equations, and we showcase its efficacy in fluid dynamics simulations.
Jan Hagnberger
,
Marimuthu Kalimuthu
,
Mathias Niepert
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