diff --git a/test_gl.cc b/test_gl.cc new file mode 100644 index 0000000..f131c92 --- /dev/null +++ b/test_gl.cc @@ -0,0 +1,9 @@ +#include "Matrix.h" +#include "gauss_legendre.h" +#include "twoscale.h" + +int main(int argc, char** argv) { + real_matrix hg = TwoScaleCoeffs::instance()->hg(2); + print(hg); + return 0; +} diff --git a/tscoeffs b/tscoeffs new file mode 100644 index 0000000..2124886 --- /dev/null +++ b/tscoeffs @@ -0,0 +1,2036 @@ +11 +1 +7.07106781186547461715e-01 +7.07106781186547461715e-01 +7.07106781186547461715e-01 +-7.07106781186547461715e-01 +2 +7.07106781186547461715e-01 +0.00000000000000000000e+00 +7.07106781186547461715e-01 +0.00000000000000000000e+00 +-6.12372435695794470334e-01 +3.53553390593273730858e-01 +6.12372435695794470334e-01 +3.53553390593273730858e-01 +0.00000000000000000000e+00 +7.07106781186547461715e-01 +0.00000000000000000000e+00 +-7.07106781186547461715e-01 +3.53553390593273730858e-01 +6.12372435695794470334e-01 +-3.53553390593273730858e-01 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4*k*k; j++) { + fil >> val; + matk[j] = val; + } + coeffs.push_back(matk); + } + } + } + ~TwoScaleCoeffs() {} +public: + static TwoScaleCoeffs* instance() { + if (!_instance) _instance = new TwoScaleCoeffs(); + return _instance; + } + real_matrix hg(int k) {return coeffs[k-1];} +}; +TwoScaleCoeffs* TwoScaleCoeffs::_instance = 0; + +// Evaluate the Legendre polynomials up to the given order at x +// defined on [-1,1]. +std::vector legendre(double x,int order) { + std::vector p(order+1); + p[0] = 1.0; + if (order == 0) return p; + p[1] = x; + for (int j = 1; j < order; j++) { + p[j+1] = j*(x*p[j] - p[j-1])/(j+1) + x*p[j]; + } + return p; +} + +class ScalingFunction { +private: + double norms[100]; + static ScalingFunction* _instance; + ScalingFunction() { + for (int i = 0; i < 100; i++) { + norms[i] = std::sqrt(2*i+1); + } + } + ~ScalingFunction() {} +public: + static ScalingFunction* instance() { + if (!_instance) _instance = new ScalingFunction(); + return _instance; + } + // Evaluate the shifted normalized Legendre polynomials up to the + // given order at x defined on [0,1]. + // These are also our scaling functions, phi_i(x) , i=0..k-1 + // In addition to forming an orthonormal basis on [0,1] we have + // phi_j(1/2-x) = (-1)^j phi_j(1/2+x) + // (the wavelets are similar with phase (-1)^(j+k)). + std::vector phi(double x,int k) { + auto order = k-1; + auto p = legendre(2.*x-1, order); + for (auto n = 0; n < k; n++) + p[n] = p[n]*norms[n]; + return p; + } +}; +ScalingFunction* ScalingFunction::_instance = 0; + +