GAO Yueyuan ＧＡＯＹｕｅｙｕａｎ

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Gao Yueyuan GAO Yueyuan

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Researcher Number	80807793
Other IDs
Affiliation (Current)	2025: 島根大学, 学術研究院機能強化推進学系, 助教
Affiliation (based on the past Project Information) *help	2021 – 2023: 北海道大学, 電子科学研究所, 特任助教 2019 – 2020: 国立研究開発法人産業技術総合研究所, 材料・化学領域, 産総研特別研究員
Review Section/Research Field	Principal Investigator Basic Section 12040:Applied mathematics and statistics-related
Keywords	Principal Investigator Finite volume method / Phase-field model / Data science / Inverse estimation / Phase-field Model / Inverse problem / Inhomogeneity / Numerical analysis / Inverse problem / J-integral / Phase-field models / Fracture toughness / Crack growth phenomenon

Theoretical and numerical analysis for a phase-field model describing the crack growth phenomenonPrincipal Investigator
- Principal Investigator
  
  Gao Yueyuan
- Project Period (FY)
  2019 – 2023
- Research Category
  
  Grant-in-Aid for Early-Career Scientists
- Review Section
  
  Basic Section 12040:Applied mathematics and statistics-related
- Research Institution
  Hokkaido University
  National Institute of Advanced Industrial Science and Technology

All 2023 2022 2021 2020 2019

All Journal Article Presentation

[Journal Article] Inverse problems of inhomogeneous fracture toughness using phase-field models2023
- Author(s)
  Gao Yueyuan、Yoshinaga Natsuhiko
- Journal Title
  
  Physica D: Nonlinear Phenomena
  
  Volume: 448 Pages: 133734-133734
- DOI
  10.1016/j.physd.2023.133734
- Peer Reviewed / Open Access
- Data Source
  KAKENHI-PROJECT-20K03874, KAKENHI-PROJECT-19K14605
[Journal Article] A Generalized Finite Volume Method for Density Driven Flows in Porous Media2021
- Author(s)
  Gao Yueyuan、Hilhorst Danielle、Vu Do Huy Cuong
- Journal Title
  
  Energies
  
  Volume: 14 Issue: 19 Pages: 6151-6151
- DOI
  10.3390/en14196151
- Peer Reviewed / Open Access / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14605
[Journal Article] Existence and uniqueness of the entropy solution of a stochastic conservation law with a Q‐Brownian motion2020
- Author(s)
  Funaki Tadahisa、Gao Yueyuan、Hilhorst Danielle
- Journal Title
  
  Mathematical Methods in the Applied Sciences
  
  Volume: 43 Issue: 9 Pages: 5860-5886
- DOI
  10.1002/mma.6329
- Peer Reviewed / Open Access / Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14605, KAKENHI-PROJECT-17H01097, KAKENHI-PROJECT-18H03672, KAKENHI-PROJECT-17H01093
[Presentation] フェーズフィールドモデルを用いた不均一材料の破壊靭性値の推定2023
- Author(s)
  Gao Yueyuan, 義永那津人
- Organizer
  令和5年度日本数学会中国・四国支部例会
- Data Source
  KAKENHI-PROJECT-19K14605
[Presentation] Inverse estimation of inhomogeneous materials’ fracture toughness by using a phase-field model2022
- Author(s)
  Gao Yueyuan, 義永那津人
- Organizer
  第27回計算工学講演会
- Data Source
  KAKENHI-PROJECT-19K14605
[Presentation] Numerical Study of a PDE Model for Crack Growth Phenomenon2021
- Author(s)
  Gao Yueyuan, Yoshinaga Natsuhiko
- Organizer
  The 22nd RIES-Hokudai International symposium, [癒] ポスターセッション
- Data Source
  KAKENHI-PROJECT-19K14605
[Presentation] フェーズフィールドモデルを用いた不均一材料の破壊靭性値の推定2021
- Author(s)
  Gao Yueyuan
- Organizer
  北陸応用数理研究会2022
- Data Source
  KAKENHI-PROJECT-19K14605
[Presentation] Inverse estimation of inhomogeneous materials' fracture toughness by using a phase-field model2021
- Author(s)
  Gao Yueyuan, 義永那津人
- Organizer
  2021年度応用数学合同研究集会、【解析系セッション】
- Data Source
  KAKENHI-PROJECT-19K14605
[Presentation] Numerical simulations of a PDE model for crack growth phenomenon2021
- Author(s)
  Gao Yueyuan, Yoshinaga Natsuhiko
- Organizer
  第7回北大・部局横断シンポジウム　ポスターセッション
- Data Source
  KAKENHI-PROJECT-19K14605
[Presentation] Numerical simulations of PDE models in material science2021
- Author(s)
  Gao Yueyuan
- Organizer
  第 15 回応用数理研究会
- Data Source
  KAKENHI-PROJECT-19K14605
[Presentation] A generalized finite volume method for density driven flows in porous media2020
- Author(s)
  Yueyuan Gao
- Organizer
  12th Annual InterPore Meeting (IntePore2020)
- Int'l Joint Research
- Data Source
  KAKENHI-PROJECT-19K14605
[Presentation] Uniqueness of the Entropy Solution of a Stochastic Conservation Law with a Q-Brownian Motion2019
- Author(s)
  Yueyuan Gao
- Organizer
  The 12th Mathematical Society of Japan, Seasonal Institute (MSJ-SI); Stochastic Analysis, Random Fields and Integrable Probability
- Data Source
  KAKENHI-PROJECT-19K14605

1. 義永那津人

# of Collaborated Projects: 0 results

# of Collaborated Products: 1 results

GAO Yueyuan ＧＡＯ Ｙｕｅｙｕａｎ

Gao Yueyuan GAO Yueyuan

Research Projects

Research Products

Co-Researchers

Theoretical and numerical analysis for a phase-field model describing the crack growth phenomenonPrincipal Investigator

Principal Investigator

Project Period (FY)

Research Category

Review Section

Research Institution

[Journal Article] Inverse problems of inhomogeneous fracture toughness using phase-field models2023

Author(s)

Journal Title

DOI

Data Source

[Journal Article] A Generalized Finite Volume Method for Density Driven Flows in Porous Media2021

Author(s)

Journal Title

DOI

Data Source

[Journal Article] Existence and uniqueness of the entropy solution of a stochastic conservation law with a Q‐Brownian motion2020

Author(s)

Journal Title

DOI

Data Source

[Presentation] フェーズフィールドモデルを用いた不均一材料の破壊靭性値の推定2023

Author(s)

Organizer

Data Source

[Presentation] Inverse estimation of inhomogeneous materials’ fracture toughness by using a phase-field model2022

Author(s)

Organizer

Data Source

[Presentation] Numerical Study of a PDE Model for Crack Growth Phenomenon2021

Author(s)

Organizer

Data Source

[Presentation] フェーズフィールドモデルを用いた不均一材料の破壊靭性値の推定2021

Author(s)

Organizer

Data Source

[Presentation] Inverse estimation of inhomogeneous materials' fracture toughness by using a phase-field model2021

Author(s)

Organizer

Data Source

[Presentation] Numerical simulations of a PDE model for crack growth phenomenon2021

Author(s)

Organizer

Data Source

[Presentation] Numerical simulations of PDE models in material science2021

Author(s)

Organizer

Data Source

[Presentation] A generalized finite volume method for density driven flows in porous media2020

Author(s)

Organizer

Data Source

[Presentation] Uniqueness of the Entropy Solution of a Stochastic Conservation Law with a Q-Brownian Motion2019

Author(s)

Organizer

Data Source

GAO Yueyuan ＧＡＯＹｕｅｙｕａｎ