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전체 가 나 다 라 마 바 사 아 자 차 카 타 파 하

Showing results 1 to 5 of 5

Article
Bifurcation and final patterns of a modified Swift-Hohenberg equation
  • Choi, Yuncherl ; 
  • Ha, Taeyoung ; 
  • Han, Jongmin ; 
  • Lee, Doo Seok
  • 2017-09
  • Choi, Yuncherl. (2017-09). Bifurcation and final patterns of a modified Swift-Hohenberg equation. doi: 10.3934/dcdsb.2017087
  • American Institute of Mathematical Sciences
  • View : 711
  • Download : 0

Parameter estimation and adaptive solution of the Leray-Burgers equation using physics-informed neural networks

Article
Parameter estimation and adaptive solution of the Leray-Burgers equation using physics-informed neural networks
  • 2025-08
  • Results in Applied Mathematics, v.27
  • Elsevier
  • View : 2891
  • Download : 16
Article
Turing instability and attractor bifurcation for the general Brusselator model
  • Choi, Yuncherl ; 
  • Ha, Taeyoung ; 
  • Han, Jongmin ; 
  • Kim, Young Rock ; 
  • Lee, Doo Seok
  • 2024-05
  • Choi, Yuncherl. (2024-05). Turing instability and attractor bifurcation for the general Brusselator model. Communications on Pure and Applied Analysis, 23(5), 718–735. doi: 10.3934/cpaa.2024032
  • American Institute of Mathematical Sciences
  • View : 197
  • Download : 0
Article
Turing Instability and Dynamic Bifurcation for the One-Dimensional Gray–Scott Model
  • Choi, Yuncherl ; 
  • Ha, Taeyoung ; 
  • Han, Jongmin ; 
  • Kim, Sewoong ; 
  • Lee, Doo Seok
  • 2025-01
  • Choi, Yuncherl. (2025-01). Turing Instability and Dynamic Bifurcation for the One-Dimensional Gray–Scott Model. Studies in Applied Mathematics, 154(1). doi: 10.1111/sapm.12786
  • Wiley
  • View : 170
  • Download : 0
Article
Turing instability and dynamic phase transition for the Brusselator model with multiple critical eigenvalues
  • Choi, Yuncherl ; 
  • Ha, Taeyoung ; 
  • Han, Jongmin ; 
  • Kim, Sewoong ; 
  • Lee, Doo Seok
  • 2021-09
  • Choi, Yuncherl. (2021-09). Turing instability and dynamic phase transition for the Brusselator model with multiple critical eigenvalues. Discrete and Continuous Dynamical Systems, 41(9), 4255–4281. doi: 10.3934/dcds.2021035
  • Dept. of Mathematics, Southwest Missouri State University
  • View : 398
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