📄 demos.xml
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<?xml version="1.0" encoding="shift_jis"?><!-- $Revision: 1.8.4.2 $ $Date: 2005/06/21 19:44:26 $ --><demos> <name>Spline</name> <type>toolbox</type> <icon>$toolbox/matlab/icons/matlabicon.gif</icon> <description isCdata="no"> <p>This toolbox is a collection of algorithms for data fitting, interpolation, extrapolation, and visualization. It includes a graphical user interface for creating, visualizing, and manipulating splines. Additional functions enable you to evaluate, plot, combine, differentiate, and integrate splines.</p> </description> <demoitem> <label>Simple Examples</label> <type>M-file</type> <source>splexmpl</source> </demoitem> <demoitem> <label>Construct a Spline Curve</label> <type>M-file</type> <source>getcurv2</source> </demoitem> <demoitem> <label>Cubic Spline Interpolation</label> <type>M-file</type> <source>csapidem</source> </demoitem> <demoitem> <label>Cubic Smoothing Spline</label> <type>M-file</type> <source>csapsdem</source> </demoitem> <demoitem> <label>Spline Interpolation</label> <type>M-file</type> <source>spapidem</source> </demoitem> <demoitem> <label>Intro to ppform</label> <type>M-file</type> <source>ppalldem</source> </demoitem> <demoitem> <label>Intro to B-form</label> <type>M-file</type> <source>spalldem</source> </demoitem> <demoitem> <label>The Knots Make the B-Spline</label> <type>M-GUI</type> <source>bspligui</source> </demoitem> <demoitem> <label>How to Pick Knots</label> <type>M-file</type> <source>pckkntdm</source> </demoitem> <demoitem> <label>Experiment with Spline Approximation Methods</label> <type>M-GUI</type> <source>splinetool</source> </demoitem> <demoitem> <label>Bivariate Tensor Product Splines</label> <type>M-file</type> <source>tspdem</source> </demoitem> <demoitem> <label>More on Spline Curves</label> <type>M-file</type> <source>spcrvdem</source> </demoitem> <demoitem> <label>Smoothing a Histogram</label> <type>M-file</type> <source>histodem</source> </demoitem> <demoitem> <label>Solving an ODE by Collocation</label> <type>M-file</type> <source>difeqdem</source> </demoitem> <demoitem> <label>Constructing the Chebyshev Spline</label> <type>M-file</type> <source>chebdem</source> </demoitem></demos>
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