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    WebCab Functions for Delphi 2.0



    Downloads: 649  Add to download basket  Tell us about an update
    User Rating:
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    22 user(s)
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    Category:
    WebCab Components | More programs
    Shareware / USD 107.00 | BUY the full version
    3.1 MB / Windows All
    February 2nd, 2005, 23:01 GMT
    C: \ Programming \ Components & Libraries

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    WebCab Functions for Delphi description

     

    Interpolate functions and solve equations in your .NET, COM, Web Service Apps

    WebCab Functions for Delphi - add refined numerical procedures to either construct a function of one or two variables from a set of points (i.e. interpolate), or solve an equation of one variable; to your .NET, COM, and XML Web service Applications.

    The interpolation procedures provided include Newton polynomials, Lagrange's formula, Burlisch-Stoer algorithm, Cubic splines (natural and free), Bicubic interpolation and procedures for find the interpolation functions coefficients.

    In order to solve an equation we provide the Van Wijngaarden-Dekker-Brent algorithm, interval bisection method, secant and false position, Newton-Raphson method and Ridders' method.

    Here are some key features of "Functions NET":

    Interpolation Module
    · 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

    Equation Solver Module
    · Interval Bisection Method - A robust method that always finds a solution or a singularity inside a bracketed interval.
    · Secant Method - Generally this procedure converges and is much faster than the interval bisection method.
    · Brent's Algorithm - The method of choice to find a bracketed root of a one dimensional equation when you cannot easily compute the function's derivative.
    · Ridders' Method - Concise and almost as reliable as Brent's Algorithm for finding a bracketed root of an equation.
    · Method of Regula Falsi - This procedure uses a slight alteration on the secant method to ensure convergence. The procedure is generally faster than the interval bisection method and slightly slower than the secant method.
    · Newton-Raphson Method - Given a first approximation to a root and the differential of the function this procedure will always produce a solution. We implement this procedure for polynomial functions of one variable.
    · Fail-Safe Newton-Raphson Method - This method combines the Newton-Raphson method and the Interval Bisection Method in order to produce very stable and fast convergence. Given a first approximation to a root and the differential of the function this procedure will always produce a solution.

    This product also has the following technology aspects:
    · 3-in-1: .NET, COM, and XML Web services - Three DLLs, Three API Docs, Three Sets of Client Examples all in 1 product. Offering a 1st class .NET, COM, and XML Web service product implementation.
    · Extensive Client Examples - Multiple client examples including .NET (C#, VB.NET, C++.NET), COM and XML Web services (C#, VB.NET)
    · ADO Mediator - The ADO Mediator assists the .NET developer in writing DBMS enabled applications by transparently combining the financial and mathematical functionality of our .NET components with the ADO.NET Database Connectivity model.
    · Compatible Containers - Visual Studio 6 (incl. Visual Basic 6, Visual C++ 6), Visual Studio .NET (incl. Visual Basic .NET, Visual C#.NET, and Visual C++.NET), Borland's C++ Builder (incl. C++Builder, C++BuilderX, C++ 2005), Borland Delphi 3 - 2005, Office 97/2000/XP/2003.
    · ASP.NET Web Application Examples - We provide an ASP.NET Web Application example which enables you to quickly test the functionality within this .NET Service.
    · ASP.NET Examples with Synthetic ADO.NET - we use a ASP.NET service to perform component calculations on SQL database columns from a remote DBMS. We apply a component's function to certain rows from the database and list the output in HTML format.


    Requirements:

    · .NET Framework v1.x

     Softpedia guarantees that WebCab Functions for Delphi 2.0 is 100% CLEAN, which means it does not contain any form of malware, including spyware, viruses, trojans and backdoors. [read more >]


    TAGS:

    equation solver | function interpolator | construct function | equation | solve | solver

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