This volume offers a comprehensive introduction, detailed exposition, and critical evaluation of numerical techniques designed to address singularly perturbed differential equations. Distinguished by the presence of boundary and interior layers—regions where solutions exhibit rapid variation under small perturbation parameters—these problems present unique analytical and computational challenges.Structured across four chapters, the book begins with a foundational discussion of singular perturbation theory, including essential definitions, conceptual motivations, and a critical survey of the literature that traces the historical development of the field. This opening framework establishes the context for subsequent chapters, which explore a range of numerical schemes and their practical application to diverse singular perturbation problems. By combining theoretical insights with methodological rigor, the text provides readers with both a solid grounding in the subject and a clear pathway to advanced computational approaches.

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