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In this book, we have discussed the quantitative analysis and stability of methods for numerical solution of the singularly perturbed differential difference equations. The book consists of eight chapters organized into four parts. Part I- consists of chapter 1 which deals with the brief description of singular perturbation problems, basic concept of boundary layer, definition of the singularly perturbed differential-difference equations and survey of literature pertinent to the present study. Part II- comprises of three chapters: chapters 2, 3 and 4 which are devoted to the numerical…mehr

Produktbeschreibung
In this book, we have discussed the quantitative analysis and stability of methods for numerical solution of the singularly perturbed differential difference equations. The book consists of eight chapters organized into four parts. Part I- consists of chapter 1 which deals with the brief description of singular perturbation problems, basic concept of boundary layer, definition of the singularly perturbed differential-difference equations and survey of literature pertinent to the present study. Part II- comprises of three chapters: chapters 2, 3 and 4 which are devoted to the numerical treatment of singularly perturbed differential-difference equations with delay and advanced shifts.Part III- comprises of three chapters: chapter 5, 6 and 7 which are devoted to the numerical treatment of singularly perturbed differential-difference equations with delay parameter whose solution exhibits boundary layer behaviour. Part IV- consists of chapter 8 which deals with the conclusion and the scope of the future research work in this area. The methods presented in this book for solving singularly perturbed differential-difference equations are observed to be simple, accurate and efficient.
Autorenporträt
Dr. Diddi Kumara Swamy born in 1974 at Warangal, India. He has obtained M.Sc(Tech) from JNTU Hyderabad, India in 1999. He has obtained Ph.D. Maths from NIT Warangal, India in 2014. So far he has published 8 research papers on the topic of differential difference equations in reputed international journals. He has got 15 years of teaching experience.