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Interpolating Cubic Splines (Progress in Computer Science and Applied Logic (PCS)) by Gary D. Knott is a nonfiction available to read on EtoBox.

What is Interpolating Cubic Splines (Progress in Computer Science and Applied Logic (PCS)) about?

Spline functions arise in a number of fields: statistics, computer graphics, programming, computer-aided design technology, numerical analysis, and other areas of applied mathematics. Much work has focused on approximating splines such as B-splines and Bezier splines. In contrast, this book emphasizes interpolating splines. Almost always, the cubic polynomial form is treated in depth. {\it Interpolating Cubic Splines} covers a wide variety of explicit approaches to designing splines for the interpolation of points in the plane by curves, and the interpolation of points in 3-space by surfaces. These splines include various estimated-tangent Hermite splines and double-tangent splines, as well as classical natural splines and geometrically-continuous splines such as beta-splines and nu-splines. A variety of special topics are covered, including monotonic splines, optimal smoothing splines, basis representations, and exact energy-minimizing physical splines. An in-depth review of the differential geometry of curves and a broad range of exercises, with selected solutions, and complete computer programs for several forms of splines and smoothing splines, make this book useful

Who reads Interpolating Cubic Splines (Progress in Computer Science and Applied Logic (PCS))?

Author

Gary D. Knott

Publisher

Birkhäuser Boston; Birkhauser

Published

1999

Language

EN

ISBN

9781461213208

Category

nonfiction

Subjects

Mathematics, Engineering, Computer Science