Hengkai Yao
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    • Advanced Mathematics H1(2025-2026-1)
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      • 课后习题
        • 第1章 函数极限与连续
        • 第三章
          • 第1节 微分中值定理
        • 第2章 导数与微分
        • 第4章 不定积分
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    • AI Oceanography (2024-2025-1)
    • Equation of Math and Physics (2024-2025-1)
    • Equation of Math and Physics (2023-2024-2)
  • Publications
    • Physics informed neural network framework for time-varying wind stress drag coefficient identification in the Ekman model
    • A Dual-attention Embedded CNN Model for Estimating Mixed Layer Depths in the Bay of Bengal
    • Estimating Subsurface Thermohaline Structure in the tropical Western Pacific using DO-ResNet model
    • Research on vertical structure and origin of eddies in Kuroshio-Oyashio Extension region
    • On the Vertical Structure of Mesoscale Eddies in the Kuroshio-Oyashio Extension
    • Introducing the New Regional Community Earth System Model, R-CESM
    • Asymmetric vertical structure of mesoscale eddies in the Kuroshio Extension region
    • Vertical structure of mesoscale eddy energy in the Kuroshio Extension region
    • Interannual Variations of Water Mass in Nordic seas
    • A study on topography Rossby wave simulation
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    • Pandas
    • PyTorch
    • scikit-learn
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  • Experience
  • Advanced Mathematics H1(2025-2026-1)
    • Getting Started
    • 课后习题
      • 第1章 函数极限与连续
      • 第三章
        • 第1节 微分中值定理
      • 第2章 导数与微分
      • 第4章 不定积分
      • 第5章 定积分及其应用
      • Configuration
      • Formatting
        • Embed Media
        • Buttons
        • Callouts
        • Cards
        • Spoilers
        • Steps
    • Reference
      • Customization
      • Internationalization (i18n)
  • Hugo Blox
    • Getting Started
    • Guide
      • Project Structure
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      • Formatting
        • Embed Media
        • Buttons
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        • Cards
        • Spoilers
        • Steps
    • Reference
      • Customization
      • Internationalization (i18n)
  • AI Oceanography (2024-2025-1)
  • Equation of Math and Physics (2024-2025-1)
  • Equation of Math and Physics (2023-2024-2)
Courses
Advanced Mathematics H1(2025-2026-1)
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