Skip to content

Physics-Guided Data-Driven Hybrid Surrogate Modeling Approach for Energy Optimization in Industrial Robotic Grinding

Sep 2026 · Journal of Computing and Information Science in Engineering · Vol 26 · 0 citations

Abstract

Optimizing the energy consumption(EC) of industrial robots plays a crucial role in promoting their large-scale application to support the realization of Industry 4.0. Notably, robotic grinding is particularly energy-intensive, attributed to the complex coupling between robot dynamics and the continuous contact forces required for surface finishing. Furthermore, given the intricate nature of the EC process, it is challenging to establish a precise numerical relationship between robotic process parameters and EC relying exclusively on physical mechanisms. And data-driven models require large datasets and often fail to achieve high accuracy under small-sample conditions. To address this, we propose a physics-guided data-driven EC prediction model (EC-PGDD). The heat conduction equation is employed to characterize the underlying relationship between temperature and EC, and a regularization term within the loss function of the temperature prediction model-by embedding differential operators, a smoothness prior is imposed, enhancing extrapolation in sparse data regions. Based on the physical information provided by this equation, EC-PGDD integrates predicted temperature with process parameters, encoding richer information than purely data-driven approaches. To validate the effectiveness of the proposed model and provide targeted strategies for process parameter optimization, Validation experiments on a battery end-plate robotic grinding unit., utilizing the NSGA-II algorithm for multi-objective optimization, demonstrated a 7.67% reduction in energy consumption and a 0.23% reduction in execution time.

View source

Similar papers

Conference

Coupled Physics Informed Neural Network (coPINN) as Standalone Multi-Physics Solver for Additive Friction Stir Deposition

Additive Friction Stir Deposition (AFSD) is a metal additive manufacturing process gaining increased attention due to its solid-state processing nature and the desirable properties it produces. Due to the multi-physics nature of the process, with complex coupled partial differential equations, computational modeling en...

Chao-Ran Dou, Zhen Kong · 0 citations
Preprint Aug 2026

Physics-Informed Neural Networks for Biot's Model via Fixed-Stress Splitting and Energy Natural Gradient Descent

A robust PINN-based solver is proposed, termed FS-ENGD-PINN, which synergistically integrates physics-based decoupling with geometry-aware optimization, and which consistently outperforms standard PINN formulations in terms of accuracy and robustness.

Kexin Sun, Qiang Liu, Ming-Cheng Feng et al. · 0 citations
Open access Nov 2026

A Multi-Scale AI-Driven Optimization Framework for Industrial Product Design

A physics-aware, multi-scale Artificial Intelligence (AI)-driven optimization framework is proposed that unifies material level attributes, process settings, thermal/in-situ responses, and final mechanical properties into a single predictive pipeline, demonstrating the overall importance of energy density and in-situ t...

Yong He · 0 citations
Open access Aug 2026

Multi-objective and cross-scale inverse design of temperature-control materials via physics-constrained machine learning

An artificial intelligence framework that incorporates a physics-constrained inverse-design system (PHICS) built upon a directed acyclic graph (DAG) architecture for CPCMs, integrating interface, phase, and carrier engineering.

Dong-Liang Ding, Min-Hao Zou, Ruo-Yu Huang et al. · 0 citations
#machine learning Preprint Sep 2026

On the Numerical Reliability of Differentiable Physics-Based Optimization for Robotic Material Manipulation

These results motivate reproducible accumulation, finite-difference validation that compares perturbation-induced loss changes with repeated-run variation, and explicit reporting of objective construction when differentiable simulation is used for robotic optimization.

Xin-Tong Yang, Ming-Lun Wei, Yu-Kun Lai et al. · 0 citations
Preprint Aug 2026

Plasolver: Physics-Informed Neural Operators for Elastoplasticity

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

We use cookies to run the site and, with your consent, for analytics and to show ads. See our Cookie Policy.