Anthony N. Michel, PhD, is Professor Emeritus in the College of Engineering at the University of Notre Dame.Ling Hou, PhD, is Professor in the Department of Electrical and Computer Engineering at St. Cloud State University.Derong Liu, PhD, is Professor in the Department of Electrical and Computer Engineering at the University of Illinois at Chicago.

"This text have provided comprehensive sources for the materials and results on stability theory of all the dynamical systems ... . The book also contains numerous problems and suggestions for further study at the end of the main chapters. ... book will provide an excellent source of materials for graduate students studying the stability theory of dynamical systems, and for self-study by researchers and practitioners interested in the systems theory of engineering, physics, computer science, chemistry, life science, and economics." (Olusola Akinyele, Mathematical Reviews, November, 2015)

• Introduction.- Dynamical Systems.- Fundamental Theory: The Principal Stability and Boundedness Results on Metric Spaces.-Fundamental Theory: Specialized Stability and Boundedness Results on Metric Spaces.- Applications to a Class of Discrete-Event Systems.- Finite-Dimensional Dynamical Systems.- Finite-Dimensional Dynamical Systems: Specialized Results.- Applications to Finite-Dimensional Dynamical Systems.- Infinite-Dimensional Dynamical Systems.

Anthony N. Michel, PhD, is Professor Emeritus in the College of Engineering at the University of Notre Dame.Ling Hou, PhD, is Professor in the Department of Electrical and Computer Engineering at St. Cloud State University.Derong Liu, PhD, is Professor in the Department of Electrical and Computer Engineering at the University of Illinois at Chicago.

"This text have provided comprehensive sources for the materials and results on stability theory of all the dynamical systems ... . The book also contains numerous problems and suggestions for further study at the end of the main chapters. ... book will provide an excellent source of materials for graduate students studying the stability theory of dynamical systems, and for self-study by researchers and practitioners interested in the systems theory of engineering, physics, computer science, chemistry, life science, and economics." (Olusola Akinyele, Mathematical Reviews, November, 2015)

• Introduction.- Dynamical Systems.- Fundamental Theory: The Principal Stability and Boundedness Results on Metric Spaces.-Fundamental Theory: Specialized Stability and Boundedness Results on Metric Spaces.- Applications to a Class of Discrete-Event Systems.- Finite-Dimensional Dynamical Systems.- Finite-Dimensional Dynamical Systems: Specialized Results.- Applications to Finite-Dimensional Dynamical Systems.- Infinite-Dimensional Dynamical Systems.

Anthony N. Michel, PhD, is Professor Emeritus in the College of Engineering at the University of Notre Dame.Ling Hou, PhD, is Professor in the Department of Electrical and Computer Engineering at St. Cloud State University.Derong Liu, PhD, is Professor in the Department of Electrical and Computer Engineering at the University of Illinois at Chicago.

"This text have provided comprehensive sources for the materials and results on stability theory of all the dynamical systems ... . The book also contains numerous problems and suggestions for further study at the end of the main chapters. ... book will provide an excellent source of materials for graduate students studying the stability theory of dynamical systems, and for self-study by researchers and practitioners interested in the systems theory of engineering, physics, computer science, chemistry, life science, and economics." (Olusola Akinyele, Mathematical Reviews, November, 2015)

• Introduction.- Dynamical Systems.- Fundamental Theory: The Principal Stability and Boundedness Results on Metric Spaces.-Fundamental Theory: Specialized Stability and Boundedness Results on Metric Spaces.- Applications to a Class of Discrete-Event Systems.- Finite-Dimensional Dynamical Systems.- Finite-Dimensional Dynamical Systems: Specialized Results.- Applications to Finite-Dimensional Dynamical Systems.- Infinite-Dimensional Dynamical Systems.