Litcius/Paper detail

Enhanced PML Based on the Long Short Term Memory Network for the FDTD Method

He Ming Yao, Lijun Jiang

2020IEEE Access32 citationsDOIOpen Access PDF

Abstract

This paper proposes a new absorbing boundary condition (ABC) computation approach based on the deep learning technique. Benefited from the sequence dependence feature, the Long Short-Term Memory (LSTM) network is employed to replace the conventional perfectly matched layer (PML) ABC for the Finite-Difference Time-Domain (FDTD) solving process. The newly proposed LSTM based PML model is trained by the electromagnetic field data on the interface of the conventional PML. Different from the conventional PML, the newly proposed model only needs one cell layer as the boundary. Hence, the newly proposed method conveniently reduces both the algorithm's complexity and the area of computation domain of FDTD. Additionally, the newly proposed LSTM based PML model can achieve higher accuracy than the conventional artificial neural network (ANN) based PML, thanks to the sequence dependence feature of the LSTM networks. Numerical examples have illustrated the capability and the accuracy of the proposed LSTM model. The results illustrate that the new method can be compatibly embedded into the FDTD solving process with the high accuracy.

Topics & Concepts

Finite-difference time-domain methodPerfectly matched layerComputer scienceComputationArtificial neural networkFeature (linguistics)Sequence (biology)AlgorithmDomain (mathematical analysis)Process (computing)Boundary (topology)Field (mathematics)Deep learningArtificial intelligenceMathematicsPhysicsOpticsGeneticsMathematical analysisPure mathematicsPhilosophyOperating systemLinguisticsBiologyElectromagnetic Simulation and Numerical MethodsElectromagnetic Scattering and AnalysisMicrowave Engineering and Waveguides