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lgli/R:\062020\springer2\10.1007%2F978-94-009-3157-2.pdf
Numerical Analysis 🔍
Ian Jacques, Colin Judd (auth.) Springer Netherlands, Softcover reprint of the original 1st ed. 1987, 2011
英语 [en] · PDF · 4.5MB · 1987 · 📘 非小说类图书 · 🚀/lgli/lgrs/nexusstc/scihub/zlib · Save
描述
This book is primarily intended for undergraduates in mathematics, the physical sciences and engineering. It introduces students to most of the techniques forming the core component of courses in numerical analysis. The text is divided into eight chapters which are largely self-contained. However, with a subject as intricately woven as mathematics, there is inevitably some interdependence between them. The level of difficulty varies and, although emphasis is firmly placed on the methods themselves rather than their analysis, we have not hesitated to include theoretical material when we consider it to be sufficiently interesting. However, it should be possible to omit those parts that do seem daunting while still being able to follow the worked examples and to tackle the exercises accompanying each section. Familiarity with the basic results of analysis and linear algebra is assumed since these are normally taught in first courses on mathematical methods. For reference purposes a list of theorems used in the text is given in the appendix.
Erscheinungsdatum: 12.10.2011
备用文件名
lgrsnf/R:\062020\springer2\10.1007%2F978-94-009-3157-2.pdf
备用文件名
nexusstc/Numerical Analysis/24414527d2c4ce73c8b7158e51c8e9f9.pdf
备用文件名
scihub/10.1007/978-94-009-3157-2.pdf
备用文件名
zlib/Mathematics/Ian Jacques, Colin Judd (auth.)/Numerical Analysis_5891615.pdf
备选作者
Jacques, Ian
备用出版商
Springer Science + Business Media BV
备用出版商
Springer London, Limited
备用出版商
Chapman and Hall
备用版本
Springer Nature, Dordrecht, 2012
备用版本
Netherlands, Netherlands
备用版本
London ; New York, 1987
备用版本
Dordrecht, 1987
备用版本
Oct 12, 2011
元数据中的注释
sm33558134
元数据中的注释
{"edition":"1","isbns":["9400931573","9401079196","9789400931572","9789401079198"],"last_page":326,"publisher":"Springer Netherlands"}
备用描述
Front Matter....Pages i-vii
Introduction....Pages 1-7
Linear algebraic equations....Pages 8-42
Non-linear algebraic equations....Pages 43-70
Eigenvalues and eigenvectors....Pages 71-128
Methods of approximation theory....Pages 129-189
Numerical differentiation and integration....Pages 190-232
Ordinary differential equations: initial value problems....Pages 233-264
Ordinary differential equations: boundary value problems....Pages 265-276
Back Matter....Pages 277-326
开源日期
2020-08-30
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