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Practical linear algebra : a geometry toolbox / Gerald Farin and Dianne Hansford

By: Contributor(s): Material type: TextTextPublication details: Boca Raton CRC Press 2022Edition: 4thDescription: 571pISBN:
  • 9780367507848
Subject(s): DDC classification:
  • 512.5 FAR-G
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Holdings
Item type Current library Collection Shelving location Call number Copy number Status Date due Barcode Item holds
Books Books BITS Pilani Hyderabad 510 General Stack (For lending) 512.5 FAR-G (Browse shelf(Opens below)) GBP 82.99 Available 47348
Total holds: 0

Linear algebra is growing in importance. 3D entertainment, animations in movies and video games are developed using linear algebra. Animated characters are generated using equations straight out of this book. Linear algebra is used to extract knowledge from the massive amounts of data modern technology generates.



The Fourth Edition of this popular text introduces linear algebra in a comprehensive, geometric, and algorithmic way. The authors start with the fundamentals in 2D and 3D, then move on to higher dimensions, expanding on the fundamentals and introducing new topics necessary for many real-life applications and the development of abstract thought. Applications are submitted to motivate subjects.



The subtitle, A Geometry Toolbox, hints at the book's geometric approach, supported by many sketches and figures. Furthermore, the book covers applications of triangles, polygons, conics, and curves. Examples demonstrate each topic in action.


This practical approach to a linear algebra course, whether through classroom instruction or self-study, is unique to this book.
Linear algebra is growing in importance. 3D entertainment, animations in movies and video games are developed using linear algebra. Animated characters are generated using equations straight out of this book. Linear algebra is used to extract knowledge from the massive amounts of data modern technology generates. The Fourth Edition of this popular text introduces linear algebra in a comprehensive, geometric, and algorithmic way. The authors start with the fundamentals in 2D and 3D, then move on to higher dimensions, expanding on the fundamentals and introducing new topics necessary for many real-life applications and the development of abstract thought. Applications are submitted to motivate subjects. The subtitle, A Geometry Toolbox, hints at the book's geometric approach, supported by many sketches and figures.
Furthermore, the book covers applications of triangles, polygons, conics, and curves. Examples demonstrate each topic in action. This practical approach to a linear algebra course, whether through classroom instruction or self-study, is unique to this book. New to the Fourth Edition: Ten new application sections. A new section on change of basis. This concept now appears in several places.
Chapters 14-16 on higher dimensions are notably revised. A deeper look at polynomials in the gallery of spaces. Introduces the QR decomposition and its relevance to least squares. Similarity and diagonalization are given more attention, as are eigenfunctions. A longer thread on least squares, running from orthogonal projections to a solution via SVD and the pseudoinverse. More applications for PCA have been added. More examples, exercises, and more on the kernel and general linear spaces. A list of applications has been added in Appendix A. The book gives instructors the option of tailoring the course to the primary interests of their students: mathematics, engineering, science, computer graphics, and geometric modelling

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