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MatrixTools/NET Mobile 6.0
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| Matrix Maths .NET Compact Framework Pocket PC Component |
Matrix algebra, SVD, LU Decomposition, Statistics, - whatever you need to
do using maths algorithms for signal analysis, using MatrixTools/NET Mobile
in your .NET CF WinForms
Pocket PC application
is the quickest and most reliable method of solving your
requirements. We invite you to test it out todayand let us know if there are features that you need but don't see. We are ready to add functionality!
- MatrixTools/NET
The .NET component provides the same functionality
as MatrixTools/NET Mobile, but it can also be used to develop full .NET applications
in VB .NET, VC#, VC++ .NET in Winforms applications and in the Platinum version,
WebForms/WebServices/ASP.NET applications.
- MatrixTools/X ActiveX and COM Object
The ActiveX/COM component provides the same functionality
as MatrixTools/NET Mobile, but it can also be used with non .NET languages including VB6, VC++6,
Borland C++ Builder, Delphi, Excel, and MS Access.
Maths on a Pocket PC? ... Use MatrixTools/NET Mobile
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MatrixTools/NET Mobile is a .NET Compact Framework component so it is designed to be
used to create Windows Mobile applications that run on Pocket PCs with Windows Mobile 2002, 2003 or
Windows Mobile 5.
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Load your input data and use the maths methods to quickly
analyze the data. Note: MatrixTools/NET Mobile
is written in 100% managed Visual C# using highly efficient maths algorithms
implementations. Be surprised at how fast this component performs! |
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How do I use MatrixTools/NET Mobile?
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Maths components from Windale Technologies make it so
simple to create advanced applications in Winforms, WebForms or Windows
Mobile! Simply install our software and open up Visual Studio 2003 to create a Pocket PC Windows Mobile
application.
- Drag and drop the component on to your form designer.
- Write your code and perform functions such as Matrix Maths in just one
line!
- Deploy to Pocket PC Emulator or actual device.
A design time DLL is included with MatrixTools/NET Mobile so that you can very easily design your applications
within Visual Studio 2003 and then deploy the runtime DLL to your Pocket PC with your
application. Simply install MatrixTools/NET Mobile and you will
quickly be able to have Matrix Maths functionality within your Windows
application.
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Rapid Windows Mobile Software
development is possible using our components installed
into Visual Studio 2003 to create a Pocket PC Windows Mobile application.
A design time DLL is included with MatrixTools/NET Mobile so that you can very easily design your applications
within Visual Studio 2003 and then deploy the runtime DLL to your Pocket PC with your
application. Simply install MatrixTools/NET Mobile and you will
quickly be able to have Matrix Maths functionality within your Windows
application.
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As shown here, once you install MatrixTools/NET Mobile, it will appear in the
Visual Studio ToolBox, ready for you to use instantly.
Download
MatrixTools/NET Mobile now and you can
be developing maths-based Pocket PC software immediately.
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| Quickly and easily create applications in VB.NET, VC# or
VC++.NET with MatrixTools/NET Mobile. HEre is a snapshot of some sample
code that is included with our software. The demo code shows how to
compute many mathematical and statistical functions, including singular
value decomposition, matrix inverses, eigenvalue decomposition, maximum,
minimum, sorting, mean, covariance, autocorrelation, and more: |
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// SVD Test
Matrix.Rand(X, 4, 3) // create a random matrix
Matrix.SVD(ref X, ref U, ref S, ref V); // Perform SVD on Matrix
// Test the results from Singular Value Decomposition:
//
Matrix.Multiply(ref U, ref S, ref Y1);
Matrix.Transpose(ref V, ref VT);
Matrix.Multiply(ref Y1, ref VT, ref Y); // end to end check: Y = X
// SVDSolve Test
// Solve this set of ill-conditioned linear equations
// Find x, where Ax = b
double[] Xs = null;
A = new double[4,3];
double[] b = new double[4];
// set A, b values here
// :
Matrix.SVD(ref A, ref U, ref S, ref V);
Matrix.SVDSolve(ref U, ref S, ref V, ref b, ref Xs);
// LU Test
Matrix.LU(ref X, ref L, ref U);
Matrix.Multiply(ref L, ref U, ref Y); // end to end check .. Y = X
// Inverse Test
//
X = new double[M, M];
Matrix.Inv(ref X, ref Y);
// end to end check ..Y = identity matrix
//
Matrix.Multiply(ref X, ref Y, ref Y);
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Contact us at any time for
answers to your question or any other assistance!
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