Differentiable Multiphysics Co-Optimization via Implicit Neural Representations: A Transient Hamburger-Cooking Benchmark
Navid Zobeiry

TL;DR
This paper introduces a differentiable co-optimization framework for transient multiphysics systems, coupling neural geometry representations with physics solvers to optimize multiple parameters simultaneously.
Contribution
It presents a novel end-to-end differentiable approach combining neural implicit geometry with multiphysics simulation for complex transient problems.
Findings
Geometry optimization relieves thermal bottlenecks.
Joint co-optimization distributes design responses across variables.
Framework handles complex physical phenomena and transitions.
Abstract
The co-optimization of geometry and physical parameters remains challenging in transient multiphysics systems involving moving boundaries, nonlinear material response, phase transitions, and competing objectives. Existing methods often optimize geometry and physical variables separately, rely on simplified steady-state physics, or require offline data generation and reduced design spaces. Here, we present an end-to-end differentiable co-optimization framework that couples an implicit neural representation of geometry with a JAX-compiled Eulerian multiphysics solver. Geometry is represented as a signed distance field using Fourier-feature-encoded spatial coordinates, while boundary conditions, initial conditions, process controls, and material parameters are optimized within the same differentiable loop. Continuous relaxations represent non-smooth physical transitions while preserving…
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