Binghang Lu

Mr. Binghang Lu

Computer Science, Purdue University West Lafayette, West Lafayette, Indiana, USA
orcid

Research Focus & Metrics

Academic Career Length

4Years (2023-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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3 April 2023 in Algorithms
Verified
Journal Article
Open access
PDF file
Binghang LuBinghang Lu
Binghang Lu
CMChristian Moya
Christian Moya
Guang LinGuang Lin
Guang Lin
This paper presents NSGA-PINN, a multi-objective optimization framework for the effective training of physics-informed neural networks (PINNs). The proposed framework uses the non-dominated sorting genetic algorithm (NSGA-II) to enable traditional stochastic gradient optimization algorithms (e.g., ADAM) to escape local minima effectively. Additionally, the NSGA-II algorithm enables satisfying the initial and boundary conditions encoded into the loss function during physics-informed training precisely. We demonstrate the effectiveness of our framework by applying NSGA-PINN to several ordinary and partial differential equation problems. In particular, we show that the proposed framework can handle challenging inverse problems with noisy data.

13 December 2025 in Journal of Computational Physics
Verified
Journal Article
Closed access
Binghang LuBinghang Lu
Binghang Lu
CMChanghong Mou
Changhong Mou
Guang LinGuang Lin
Guang Lin

2 June 2026 in Computer Methods in Applied Mechanics and Engineering
Verified
Journal Article
Closed access
Binghang LuBinghang Lu
Binghang Lu
CMChanghong Mou
Changhong Mou
Guang LinGuang Lin
Guang Lin

7 March 2023 in arXiv
Verified
Preprint
Open access
PDF file
Binghang LuBinghang Lu
Binghang Lu
CMChristian Moya
Christian Moya
Guang LinGuang Lin
Guang Lin
This paper presents NSGA-PINN, a multi-objective optimization framework for effective training of Physics-Informed Neural Networks (PINNs). The proposed framework uses the Non-dominated Sorting Genetic Algorithm (NSGA-II) to enable traditional stochastic gradient optimization algorithms (e.g., ADAM) to escape local minima effectively. Additionally, the NSGA-II algorithm enables satisfying the initial and boundary conditions encoded into the loss function during physics-informed training precisely. We demonstrate the effectiveness of our framework by applying NSGA-PINN to several ordinary and partial differential equation problems. In particular, we show that the proposed framework can handle challenging inverse problems with noisy data.