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Free Downloads > Software Developer > Delphi > MtxVec for Delphi 1.02 MtxVec for Delphi 1.02
High performance object oriented numerical library for Delphi and CBuilder. Feature list:1.) Matrix and vector:2D Convolution, Eigenv values and eigvectors, generalized eigen values andeigenvectors, 2D FFT, Inverse 2D FFT, Matrix Inverse, 2D real FFT, LQ and QRdecomposition,Least square fit, LU decomposition, Solving system of linear equations withrefinment and condition number, uniform and gaussian random number generators,sorting, Singular value decomposition, solve system of equations by SVD decomposition,sylvester equation, biased, normal and unbiased autocorrelation,Fast circularconvolution, fast cross correlation, forward and inverse discrete cosine transform, forwardand inverse FFT for all combinations of real and complex,Geortz el algorithm forfrequency estimation, Hilbert transform, Teoplitz systems solution,2.) Probability distributions PDF, CDF and Inverse CDF:binomial, geometric, hypergeometric, negative binomial, Poisson, discreteuniform, beta ,Cauchy, chi-squared, exponential, F, gamma, Maxwell, normal, Pareto,Rayleigh, Student (T), Continuous uniform, Weibull,3.) Special functionscomplete elliptic integrals, Jacoby elliptic functions, Airy function and its derivative, Airy fun. of second kind and its derivative,Bessel functions: J, Y, I, K and H, associated Legendre polynomials, 4.) PolynomialsFinding roots, polynomial evluation, Cubic splines, Linear and cubic interpolation algorithms, construction and evaluation of piece-wise polynoms, deconvolution, filter 5.) Optimization methodsBrent, BFGS, Marquardt and Nelder-Mead minimization methods, numerical gradient and Hessian matrix 6.) In common to all topics:+ Over 1200 well documented functions.+ Highly Athlon, PII, PIII, PIV optimized code.+ Full support for complex numbers+ Your algorithm is immediatelly application ready+ Direct access to web services with Delphi 6, no need to resort to java.+ Direct access to databases, no plug in required+ Interfaces Intel MKL and NSP
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