Add to Wishlist
-20%
On Topologies and Boundaries in Potential Theory
Publisher: Springer
₹2,901.00 Original price was: ₹2,901.00.₹2,321.00Current price is: ₹2,321.00.
Usually dispatched in 2 to 3 days
Safe & secure checkout
Additional information
| Book Format | Hardcover, Softcover |
|---|
Be the first to review “On Topologies and Boundaries in Potential Theory” Cancel reply
Book information
Edition
1st Edition
ISBN [Softcover]
9783540053279
Publisher
Springer
Year
1971
Pages
VIII, 180 p.
Series Title
Lecture Notes in Mathematics
Language
English
Related Products
-20%
A Concise Course on Stochastic Partial Differential Equations
This second edition presents a collection of exercises on the theory of analytic functions, including completed and detailed solutions.
-20%
A Concise Course on Stochastic Partial Differential Equations
This second edition presents a collection of exercises on the theory of analytic functions, including completed and detailed solutions.
-20%
A Concise Introduction to Measure Theory
This undergraduate textbook offers a self-contained and concise introduction to measure theory and integration.
The author takes an approach to integration based on the notion of distribution.
-20%
A Concise Introduction to Measure Theory
This undergraduate textbook offers a self-contained and concise introduction to measure theory and integration.
The author takes an approach to integration based on the notion of distribution.
-20%
A Course in Functional Analysis and Measure Theory
Provides necessary preliminaries Explores basic and advanced material in functional analysis and operator theory, including applications to Fourier series and the Fourier transform Includes over 1500 exercises
-20%
A Course in Functional Analysis and Measure Theory
Provides necessary preliminaries Explores basic and advanced material in functional analysis and operator theory, including applications to Fourier series and the Fourier transform Includes over 1500 exercises
-20%
(In-)Stability of Differential Inclusions
Lyapunov methods have been and are still one of the main tools to analyze the stability properties of dynamical systems. In this monograph, Lyapunov results characterizing the stability and stability of the origin of differential inclusions are reviewed. To characterize instability and destabilizability, Lyapunov-like functions, called Chetaev and control Chetaev functions in the monograph, are introduced. Based on their definition and by mirroring existing results on stability, analogue results for instability are derived. Moreover, by looking at the dynamics of a differential inclusion in backward time, similarities and differences between stability of the origin in forward time and instability in backward time, and vice versa, are discussed. Similarly, the invariance of the stability and instability properties of the equilibria of differential equations with respect to scaling are summarized. As a final result, ideas combining control Lyapunov and control Chetaev functions to simultaneously guarantee stability, i.e., convergence, and instability, i.e., avoidance, are outlined. The work is addressed at researchers working in control as well as graduate students in control engineering and applied mathematics.
-20%
(In-)Stability of Differential Inclusions
Lyapunov methods have been and are still one of the main tools to analyze the stability properties of dynamical systems. In this monograph, Lyapunov results characterizing the stability and stability of the origin of differential inclusions are reviewed. To characterize instability and destabilizability, Lyapunov-like functions, called Chetaev and control Chetaev functions in the monograph, are introduced. Based on their definition and by mirroring existing results on stability, analogue results for instability are derived. Moreover, by looking at the dynamics of a differential inclusion in backward time, similarities and differences between stability of the origin in forward time and instability in backward time, and vice versa, are discussed. Similarly, the invariance of the stability and instability properties of the equilibria of differential equations with respect to scaling are summarized. As a final result, ideas combining control Lyapunov and control Chetaev functions to simultaneously guarantee stability, i.e., convergence, and instability, i.e., avoidance, are outlined. The work is addressed at researchers working in control as well as graduate students in control engineering and applied mathematics.

Reviews
There are no reviews yet.