Control and optimization for non-local and fractional differential equations【1】
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Control and optimization for non-local and fractional differential equations【2】
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Control and optimization for non-local and fractional differential equations【4】
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Control and optimization for non-local and fractional differential equations【5】
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Control and optimization for non-local and fractional differential equations【3】
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Control and optimization for non-local and fractional differential equations【8】
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Control and optimization for non-local and fractional differential equations【6】
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11. Heat and wave equations: control and Turnpike principle (1)
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Control and optimization for non-local and fractional differential equations【7】
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-1
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1. Introduction to Control Theory
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-22
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-8
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-4-2
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-19
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2. Introduction: Calculus of variations, controllability and optimal design
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-5
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A Mathematical Introduction of Data Assimilation——陆帅2021-08-26期
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-12
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7. Controllability (2)
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-15
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-26
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Numerical Treatment of Time-Fractional Evolution Equations——周知2022-3-29
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6. Gradient-descent methods (2), duality algorithms and controllability (1)
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3. Introduction: Optimization and perspectives
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8. Neural transport equations and infinite-dimensional control systems
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5. Finite-dimensional control systems (2) and gradient-descent methods (1)
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10. Momentum neural ODE and wave equation with viscous damping
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9. Wave processes and control systems
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12. Turnpike principle (2), Deep Neural Networks and collective-dynamics
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4. Finite-dimensional control systems (1)
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Parallel-in-Time (PinT) numerical computation-Martin J Gander- 2024.07.06-(1)
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7.31 魏华祎副教授 暑期短课程-FEALPy 中的偏微分方程数值解程序设计与实现暑期短课
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等离子激元共振与内传输共振——邓又军2021-08-08期
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Parallel-in-Time (PinT) numerical computation-Martin J Gander- 2024.07.08-(1)
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A Mathematical Introduction of Data Assimilation——陆帅2021-08-24期
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等离子激元共振与内传输共振——邓又军2021-08-15期
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等离子激元共振与内传输共振——邓又军2021-08-11期