Stability of Differential Equations with Aftereffect presents stability theory for differential equations concentrating on functional differential equations with delay, integro-differential equations, and related topics. The authors provide background material on the modern theory of functional diff
Functional Equations with Causal Operators (Stability and Control: Theory, Methods and Applications, 16)
โ Scribed by C. Corduneanu
- Publisher
- CRC
- Year
- 2002
- Tongue
- English
- Leaves
- 185
- Series
- Stability and Control: Theory, Methods and Applications 16
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
Functional equations encompass most of the equations used in applied science and engineering: ordinary differential equations, integral equations of the Volterra type, equations with delayed argument, and integro-differential equations of the Volterra type. The basic theory of functional equations includes functional differential equations with causal operators. Functional Equations with Causal Operators explains the connection between equations with causal operators and the classical types of functional equations encountered by mathematicians and engineers. It details the fundamentals of linear equations and stability theory and provides several applications and examples.
๐ SIMILAR VOLUMES
Functional Equations with Causal Operators presents the connection between the equations with causal operators and classical types of functional equations that mathematicians will encounter in the literature. It provides basic theorems of existence and uniqueness of the solution and properties of s
Written for science and engineering students, this graduate textbook investigates functional differential equations involving causal operators, which are also known as non-anticipative or abstract Volterra operators. Corduneanu (University of Texas, emeritus) develops the existence and stability the