'Asymptotically stable' presentation slideshows

Chapter 4 Advanced Stability Theory

Chapter 4 Advanced Stability Theory. In the previous chapter, we studied Lyapunov analysis of autonomous systems. In many practical problems, however, we encounter non-autonomous systems. Therefore, stability analysis techniques for non-autonomous systems must be developed.

2.19k views • 113 slides

Robot Control

877 views • 47 slides

Modern Control Systems (MCS)

Modern Control Systems (MCS). Lecture-32-33-34 Design of Control Systems in Sate Space Observer Based Approach. Dr. Imtiaz Hussain email: imtiaz.hussain@faculty.muet.edu.pk URL : http://imtiazhussainkalwar.weebly.com/. Lecture Outline. Introduction State Observer

1.26k views • 41 slides

Revision:

Revision:. What is the definition of K functions? What is the definition of KL functions?. Lecture 8. Stability of time-varying systems. Recommended reading. Khalil Chapter 3 (2 nd edition). Outline. Motivation Tracking problems Stability definitions Stability via KL and K functions

412 views • 32 slides

Lecture #7 Stability and convergence of ODEs

397 views • 31 slides

Balia ( Ba lanced li nked a daptation) A new MPTCP congestion control algorithm

Balia ( Ba lanced li nked a daptation) A new MPTCP congestion control algorithm. Qiuyu Peng Steven Low. Anwar Walid Jaehyun Hwang. July 2014. MPTCP Congestion Control. How to control congestion over multiple paths?

719 views • 29 slides

Construction of Lyapunov functions with linear optimization

627 views • 26 slides

Slotine and Li, Applied Nonlinear Control

LYAPUNOV STABILITY THEORY:.

512 views • 25 slides

Slotine and Li, Applied Nonlinear Control

LYAPUNOV STABILITY THEORY:.

285 views • 25 slides

Optimal Capacity Sharing of Networks with Multiple Overlays

Optimal Capacity Sharing of Networks with Multiple Overlays. Zheng Ma, Jiang Chen, Yang Richard Yang and Arvind Krishnamurthy Yale University University of Washington {zhengma,criver,yry}@cs.yale.edu {arvind}@cs.washington.edu Presented by Zheng Ma Jun 19, 2006. Introduction.

314 views • 19 slides

AUTOMATIC CONTROL THEORY II

Slovak University of Technology Faculty of Material Science and Technology in Trnava. AUTOMATIC CONTROL THEORY II. Lyapunov Stability Theory. consider a dynamical system which satisfies assume that f(x, t) satisfies the standard conditions for the existence and uniqueness of solutions

374 views • 16 slides

Population Dynamics

Population Dynamics. Application of Eigenvalues & Eigenvectors. Consider the system of equations The critical points are (0,0), (1,0), (0,2) & (.5,.5). These critical points correspond to equilibrium solutions. Linearization for critical point (0,0).

172 views • 7 slides