Andere Kunden interessierten sich auch für
![NUMERICAL STUDY OF MULTI PARAMETER BOUNDARY LAYER PROBLEMS]( "NUMERICAL STUDY OF MULTI PARAMETER BOUNDARY LAYER PROBLEMS")
NUMERICAL STUDY OF MULTI PARAMETER BOUNDARY LAYER PROBLEMS40,99 €![High-Accuracy Methods for Singular Perturbation Problems]( "High-Accuracy Methods for Singular Perturbation Problems")
High-Accuracy Methods for Singular Perturbation Problems29,99 €![Parameter uniform numerical methods for singular perturbation problems]( "Parameter uniform numerical methods for singular perturbation problems")
Parameter uniform numerical methods for singular perturbation problems44,99 €![Computational Methods for a Class of Singular Perturbation Problems]( "Computational Methods for a Class of Singular Perturbation Problems")
Computational Methods for a Class of Singular Perturbation Problems44,99 €![Numerical Analysis of Singularly Perturbed Boundary Value Problems]( "Numerical Analysis of Singularly Perturbed Boundary Value Problems")
Numerical Analysis of Singularly Perturbed Boundary Value Problems34,99 €![Fundamentals of Heat & Mass Transfer Analysis due to Stretching Sheet]( "Fundamentals of Heat & Mass Transfer Analysis due to Stretching Sheet")
Fundamentals of Heat & Mass Transfer Analysis due to Stretching Sheet55,99 €![Boundary and Interior Layers, Computational and Asymptotic Methods BAIL 2016]( "Boundary and Interior Layers, Computational and Asymptotic Methods BAIL 2016")
Boundary and Interior Layers, Computational and Asymptotic Methods BAIL 201675,99 €
The primary goal of this book is to present, evaluate, and analyze efficient numerical methods for solving a specific class of singularly perturbed differential equations characterized by boundary and interior layer behaviors. Organized into six chapters, the book begins with a detailed overview of definitions, motivations, singular perturbation problems, differential-difference equations, boundary layers, and a comprehensive literature review. Subsequent chapters introduce advanced numerical methods, such as adaptive splines, numerical integration on specialized meshes, trigonometric splines, and fitted numerical schemes using the backward Euler method, to address interior layer problems, differential-difference equations, and singularly perturbed parabolic differential-difference equations. These studies underscore the significance of developing numerical techniques for singularly perturbed differential-difference equations. The research emphasizes creating simple, non-asymptotic, user-friendly, and efficient methods that are easily adaptable for computer implementation with minimal preparation.