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▀▀▀▀ █▀▀▀ [sQz!]█▀▀▀
B E Y O N D E X P E C T A T I O N S
╓────────────────────────────────────────────────────────────╖
┌────────────────────────────────────────────────────────────────────────────┐
│ WebCab Interpolation v2.0 J2SE Edition (c) WebCab Components │
└────────────────────────────────────────────────────────────────────────────┘
║ Supplier....: SHOCK TEAM │ Release Date.: 12/21/03 ║
║ Packager....: SHOCK TEAM │ Release Type.: Development ║
║ Cracker.....: SHOCK TEAM │ Disk(s)......: 4 x 1.44 ║
║ Protection..: Feature Limit │ Rating.......: [■■■■■■■■--][o8/10] ║
┌────────────────────────────────────────────────────────────────────────────┐
│ Minimum Requirements: P90+ - WINALL - 32MB RAM - 30MB HD - JRE1.3.1 │
└────────────────────────────────────────────────────────────────────────────┘
║ Release Notes: ║
║ ║
║ WebCab Interpolation offers computationally convenient and effective ║
║ schemes of interpolation and extrapolation. These methods are ideal ║
║ for any system that needs to work with functions which are stored ║
║ in tabular form. We include the methods of Newton polynomials, ║
║ Lagrange's formula, Burlisch-Stoer algorithm, Cubic splines (natural ║
║ and free) and Bicubic interpolation. We also consider algorithms ║
║ for finding the coefficients of an interpolation function and ║
║ interpolation in higher dimensions. ║
║ ║
║ This suite includes the following features: ║
║ ║
║ Polynomial Interpolation and extrapolation ║
║ ║
║ Lagrange's formula - for interpolating a function known at N points ║
║ with a polynomial of degree N-1 Burlisch-Stoer algorithm - ║
║ interpolates functions using rational functions, this method gives ║
║ error estimates Cubic Splines - we give algorithms for natural and ║
║ clamped cubic splines Sorting - efficient techniques are used for ║
║ finding tabulated values ║
║ ║
║ Coefficients of an Interpolating Polynomial ║
║ ║
║ Matrix method - this method relies upon diagonalizing a matrix ║
║ (or solving a system of equations), and is of the order N squared ║
║ Zero method - by evaluating the interpolating polynomial at ║
║ particular values we deduce the coefficients, this method is of ║
║ the order N cubed ║
║ ║
║ Interpolation and extrapolation in two or more dimensions ║
║ ║
║ Grid - functions can be interpolated on an n-dimensional grid ║
║ Bilinear interpolation - we consider a multidimensional ║
║ interpolation by breaking the problem into successive one ║
║ dimensional interpolations ║
║ Accuracy - the use of higher order polynomials to obtain ║
║ increased accuracy ║
║ Smoothness - the use of higher order polynomials to enforce ║
║ smoothness on some of the derivatives ║
║ Bicubic interpolation - finds an interpolating function with a ║
║ specified derivatives and cross derivatives which vary smoothly ║
║ at the grid points ║
║ Bicubic spline - a special case of Bicubic interpolation ║
║ involving the use of successive one-dimensional splines ║
║ ║
──────────────────────────────────────────────────────────────────────────
║ Install Notes: ║
║ ║
║ Unzip & unrar all files to any directory. Install the program, and ║
║ apply PATCHER.JAR from CRACK.ZIP in the /DEPLOYMENT dir using syntax ║
║ "java -jar patcher.jar" (without quotes). ║
║ ║
║ -- sHOCK 2003 ║
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└──+ Group News +──────────────────────────────────────────────────────────┘
║ ║
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║ decisions when purchasing software, and the ability to make ║
║ legitimate copies (fair use) of legally purchased products, ║
║ regardless of restrictive copyright protection. This software is ║
║ provided for evaluation, archival, and back-up purposes only. ║
║ If you are not legally entitled to possess this product, you ║
║ should purchase it. SHOCK is a non-profit organization and does ║
║ not condone the selling of any of our releases or the ║
║ distribution of any unlicensed software for commercial gain. ║
║ ║
║ - SHOCK is now a CLOSED GROUP. We are not accepting members of ║
║ ANY TYPE, nor are we responding to ANY communication sent to us. ║
║ ║
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╙───────────────[ Last Updated On: 07/30/03 ]───────────────╜