A Studentβs Guide to Numerical Methods
β Scribed by Ian H. Hutchinson [Hutchinson, Ian H.]
- Publisher
- Cambridge University Press
- Year
- 2015
- Tongue
- English
- Leaves
- 407
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This concise, plain-language guide for senior undergraduates and graduate students aims to develop intuition, practical skills and an understanding of the framework of numerical methods for the physical sciences and engineering. It provides accessible self-contained explanations of mathematical principles, avoiding intimidating formal proofs. Worked examples and targeted exercises enable the student to master the realities of using numerical techniques for common needs such as solution of ordinary and partial differential equations, fitting experimental data, and simulation using particle and Monte Carlo methods. Topics are carefully selected and structured to build understanding, and illustrate key principles such as: accuracy, stability, order of convergence, iterative refinement, and computational effort estimation. Enrichment sections and in-depth footnotes form a springboard to more advanced material and provide additional background. Whether used for self-study, or as the basis of an accelerated introductory class, this compact textbook provides a thorough grounding in computational physics and engineering.
**
π SIMILAR VOLUMES
<p>Barrett shows that, in recent decades, a serious gap has emerged between theory and method - a gap that will untilately have to be addressed by today's students.</p>
Stanley R. Barrett's <em>Anthropology</em> has long been a premiere sourcebook for students, providing a comprehensive overview of both theory and method in the discipline. In this updated second edition, Barrett's discussion of the origins and evolution of anthropology remains, augmented by section
<span>The Laplace transform is a useful mathematical tool encountered by students of physics, engineering, and applied mathematics, within a wide variety of important applications in mechanics, electronics, thermodynamics and more. However, students often struggle with the rationale behind these tra
Adopting the same approach used in his highly popular A Student's Guide to Maxwell's Equations, Fleisch explains vectors and tensors in plain language to give undergraduate and beginning graduate students a better understanding of how to use vectors and tensors to solve problems in physics and engin