Advanced engineering mathematics, provides a comprehensive, thorough, and up-to-date treatment of engineering mathematics. it’s intended to introduce students of engineering, physics, mathematics, computer science, and related fields to those areas of applied math that are most relevant for solving practical problems. A course in elementary calculus is the sole prerequisite.
The parts of the book are kept independent. (If so needed, any prerequisites—to the extent of individual sections of prior chapters—are clearly stated at the opening of each chapter.) The book has helped to pave the way for this development of engineering mathematics. This remake will prepare the scholar for the present tasks and therefore the future by unique approach to the areas listed above. We provide the material and learning tools for the scholars to urge an honest foundation of engineering mathematics which will help them in their careers and in further studies.
- Simplicity of examples to form the book teachable—why choose complicated examples when simple ones are as instructive or maybe better?
- Independence of parts and blocks of chapters to supply flexibility in tailoring courses to specific needs.
- Self-contained presentation, apart from a couple of clearly marked places where a symbol would exceed the extent of the book and a reference is given instead.
- Gradual increase in difficulty of fabric with no jumps or gaps to make sure an enjoyable teaching and learning experience.
- Modern standard notation to assist students with other courses, modern books, and journals in mathematics, engineering, statistics, physics, computing , et al.
Advanced Engineering Mathematics – 10th Edition: Table of Content
- Ordinary Differential Equations (ODEs) in Chapters 1–6
- Linear Algebra. Vector Calculus. See Chapters 7–10
- Fourier Analysis. Partial Differential Equations (PDEs). See Chapters 11 and 12
- Complex Analysis in Chapters 13–18
- Numeric Analysis in Chapters 19–21
- Optimization, Graphs in Chapters 22 and 23
- Probability, Statistics in Chapters 24 and 25.
Conclusion
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