Stability theory of differential equations

Stability of Differential Equations with

📁 Stability of Differential Equations with Aftereffect (Stability and Control: Theory, Methods and Applications)

✍ N.V. Azbelev, P.M. Simonov 📂 Library 📅 2002 🏛 CRC Press 🌐 English

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

Ordinary differential equations and stab

📁 Ordinary differential equations and stability theory: An introduction

✍ David A. Sanchez 📂 Library 📅 1979 🏛 Dover Publications 🌐 English

Beginning with a general discussion of the linear equation, topics developed include stability theory for autonomous and nonautonomous systems. Two appendices are also provided, and there are problems at the end of each chapter—55 in all. Unabridged republication of the original (1968) edition. Appe

Ordinary Differential Equations and Stab

📁 Ordinary Differential Equations and Stability Theory: An Introduction

✍ David A. Sanchez 📂 Library 📅 1979 🌐 English

Beginning with a general discussion of the linear equation, topics developed include stability theory for autonomous and nonautonomous systems. Two appendices are also provided, and there are problems at the end of each chapter—55 in all. Unabridged republication of the original (1968) edition. Appe

Ordinary Differential Equations and Stab

📁 Ordinary Differential Equations and Stability Theory: An Introduction

✍ David A. Sanchez 📂 Library 📅 1968 🏛 W. H. Freeman and Company 🌐 English

Stability of Functional Differential Equ

📁 Stability of Functional Differential Equations

✍ V.B. Kolmanovskii and V.R. Nosov (Eds.) 📂 Library 📅 1986 🏛 AP 🌐 English

In this book, we study theoretical and practical aspects of computing methods for mathematical modelling of nonlinear systems. A number of computing techniques are considered, such as methods of operator approximation with any given accuracy; operator interpolation techniques including a non-Lagrang

Stability of Functional Differential Equ

📁 Stability of Functional Differential Equations

✍ V.B. Kolmanovskii and V.R. Nosov (Eds.) 📂 Library 📅 1986 🏛 AP 🌐 English

In this book, we study theoretical and practical aspects of computing methods for mathematical modelling of nonlinear systems. A number of computing techniques are considered, such as methods of operator approximation with any given accuracy; operator interpolation techniques including a non-Lagrang

Stability theory of differential equations

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