Stability of Neutral Functional Differential Equations

Stability of Neutral Functional Differen

📁 Stability of Neutral Functional Differential Equations

✍ Michael Gil' 📂 Library 📅 2014 🏛 Atlantis Press 🌐 English

<p>In this monograph the author presents explicit conditions for the exponential, absolute and input-to-state stabilities including solution estimates of certain types of functional differential equations.</p><p>The main methodology used is based on a combination of recent norm estimates for matrix-

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 of Functional Differential Equ

📁 Stability of Functional Differential Equations

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

Operator splitting (or the fractional steps method) is a very common tool to analyze nonlinear partial differential equations both numerically and analytically. By applying operator splitting to a complicated model one can often split it into simpler problems that can be analyzed separately. In this

Stability analysis of impulsive function

📁 Stability analysis of impulsive functional differential equations

✍ Ivanka M. Stamova 📂 Library 📅 2009 🏛 de Gruyter 🌐 English

This book is devoted to impulsive functional differential equations which are a natural generalization of impulsive ordinary differential equations (without delay) and of functional differential equations (without impulses). At the present time, the qualitative theory of such equations is under rapi

Stability of Neutral Functional Differential Equations

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