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Data-driven femtosecond optical soliton excitations and parameters discovery of the high-order NLSE using the PINN
by
Wang, Yue-Yue
, Dai, Chao-Qing
, Fang, Yin
, Wu, Gang-Zhou
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Error reduction
/ Mechanical Engineering
/ Neural networks
/ Numerical methods
/ Original Paper
/ Parameters
/ Physical properties
/ Schrodinger equation
/ Solitary waves
/ Vibration
2021
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Data-driven femtosecond optical soliton excitations and parameters discovery of the high-order NLSE using the PINN
by
Wang, Yue-Yue
, Dai, Chao-Qing
, Fang, Yin
, Wu, Gang-Zhou
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Error reduction
/ Mechanical Engineering
/ Neural networks
/ Numerical methods
/ Original Paper
/ Parameters
/ Physical properties
/ Schrodinger equation
/ Solitary waves
/ Vibration
2021
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Data-driven femtosecond optical soliton excitations and parameters discovery of the high-order NLSE using the PINN
by
Wang, Yue-Yue
, Dai, Chao-Qing
, Fang, Yin
, Wu, Gang-Zhou
in
Automotive Engineering
/ Classical Mechanics
/ Control
/ Dynamical Systems
/ Engineering
/ Error reduction
/ Mechanical Engineering
/ Neural networks
/ Numerical methods
/ Original Paper
/ Parameters
/ Physical properties
/ Schrodinger equation
/ Solitary waves
/ Vibration
2021
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Data-driven femtosecond optical soliton excitations and parameters discovery of the high-order NLSE using the PINN
Journal Article
Data-driven femtosecond optical soliton excitations and parameters discovery of the high-order NLSE using the PINN
2021
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Overview
We use the physics-informed neural network to solve a variety of femtosecond optical soliton solutions of the high-order nonlinear Schrödinger equation, including one-soliton solution, two-soliton solution, rogue wave solution, W-soliton solution and M-soliton solution. The prediction error for one-soliton, W-soliton and M-soliton is smaller. As the prediction distance increases, the prediction error will gradually increase. The unknown physical parameters of the high-order nonlinear Schrödinger equation are studied by using rogue wave solutions as data sets. The neural network is optimized from three aspects including the number of layers of the neural network, the number of neurons, and the sampling points. Compared with previous research, our error is greatly reduced. This is not a replacement for the traditional numerical method, but hopefully to open up new ideas.
Publisher
Springer Netherlands,Springer Nature B.V
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