針對物理、工程所對應的系統，整合學生在大學所學習的線性代數、微分方程、複變數函數等理論的能力，以線性系統的架構來描述之，設定控制目標並設計對應的控制器來驅動系統達成控制目標。
The course deals with linear spaces, linear operator theory, existence and uniqueness of solutions of differential equations, the fundamental matrix solution, state transition matrix, Lyapunov stability, controllability, observability feedback, pole placement, observers, output feedback. Special topics include Kalman filtering, linear quadratic regulator optimal control, geometric linear control.

The system corresponding to physics and engineering is integrated with the students' ability to discuss linear aging, differential equations, complex functions and other theories learned by students at university, and describe it as the architecture of the linear system, set the control target and design the corresponding controller to drive the system to achieve the control target.
The course deals with linear spaces, linear operator theory, existence and unique of solutions of differential equations, the fundamental matrix solution, state transition matrix, Lyapunov stability, controlability, observability feedback, pole placement, observers, output feedback. Special topics include Kalman filtering, linear quadratic regulator optical control, geometric linear control.

1. 授課講義
2. Gene F. Franklin, J. Da Powell, and Abbas Emami-Naeini, Feedback Control of Dynamic Systems, 6th ed., Prentice Hall, 2009.
3. John Doyle, Bruce Francis, and Allen Tannenbaum, Feedback Control Theory, Macmillan Publishing Co., 1990.

1. Teaching lecture
2. Gene F. Franklin, J. Da Powell, and Abbas Emami-Naeini, Feedback Control of Dynamic Systems, 6th ed., Prentice Hall, 2009.
3. John Doyle, Bruce Francis, and Allen Tannenbaum, Feedback Control Theory, Macmillan Publishing Co., 1990.