Jul 2026· Proceedings of the Special Interest Group on Computer Graphics and Interactive Techniques Conference Courses· pp. 1-3· 0 citations· 11 references
TL;DR
This course provides a unified journey from classical formulations to modern neural techniques, grounding the audience in the fundamentals of elastostatics and dynamics, and showcases how traditional simulation knowledge translates directly into machine learning loss functions and neural architectures.
Abstract
The demand for high-fidelity, physically-based animation has traditionally been met by sophisticated solvers rooted in elastodynamics and finite element analysis (FEM). Recently, the emergence of neural physics has led to a paradigm shift, transforming neural networks into solvers with memory that dramatically increase the scale and speed of digital environments. Despite its reputation, physics-based simulation does not have to be intimidating. This course aims to demystify the field, proving that these complex systems are accessible and intuitive when approached correctly. We provide a unified journey from classical formulations to modern neural techniques, grounding the audience in the fundamentals of elastostatics and dynamics. We demonstrate how physical problems are discretized via linear finite elements and solved through the elegant lens of optimization. Transitioning into neural physics, we showcase how traditional simulation knowledge translates directly into machine learning loss functions and neural architectures. We analyze strategies for modeling latent spaces for a system’s equilibrium states and to create truly controllable, real-time frameworks. Designed for a broad audience—including students, engineers, researchers, and artists—this course balances theory with practice. To ensure these concepts are immediately actionable, we provide comprehensive reference code for all discussed methods. By the end of the session, attendees will possess the tools to quickly and easily implement their own physics solvers, empowering them to build the next generation of physics-enhanced frameworks and interactive worlds.
Plasolver, a physics-informed neural operator framework that combines the efficiency of operator learning with the accuracy and robustness of classical numerical solvers, provides an efficient, accurate, and discretization-invariant computational framework for nonlinear, path-dependent elastoplastic problems.
Yi-Zheng Wang, M. Eshaghi, Hua-Dong Zhang et al.· 0 citations
Simulation is central to modern engineering and science, but the cost of numerical solvers for partial differential equations (PDEs) remains a bottleneck whenever fast or many-query evaluations are required. Neural emulators trained on solver-generated data promise significant speedups, yet they are usually framed as o...
Physics-Informed Neural Networks (PINNs) have recently emerged as a promising approach for solving Partial Differential Equations (PDEs), offering a meshfree alternative that integrates physical principles into the learning process. This presents a new paradigm compared to traditional discretization methods and purely...
The results indicate that physically meaningful molecular trajectories can emerge directly from physics-only supervision, supporting the feasibility of trajectory-unsupervised neural solvers for molecular dynamics.
Petros Triantafyllos, P. Krokidas, C. Rekatsinas· 0 citations
The trained P2INN model remains a lightweight model with a simple forward pass for future calculations, creating an alternative to traditional FEM, and could accelerate the inverse design and optimization of advanced layered architectures for protective structures in various load-heavy or potentially collision-heavy fi...
The complexity of time-domain simulation of modern power systems has increased significantly because converter-based resources introduce control dynamics that must be simulated alongside slower system-level and fast electromagnetic dynamics. The resulting wide range of timescales may force classical time-domain solvers...
Petros Ellinas, Benjamin Vilmann, Spyros Chatzivasileiadis et al.· 0 citations
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