Altaxo.Calc.Integration Namespace |
[Missing <summary> documentation for "N:Altaxo.Calc.Integration"]
Classes | Class | Description |
---|
 | DoubleExponentialTransformation |
Analytic integration algorithm for smooth functions with no discontinuities
or derivative discontinuities and no poles inside the interval.
|
 | extrapolation_table | |
 | GaussKronrodRule | |
 | GaussLegendreRule |
Approximates a definite integral using an Nth order Gauss-Legendre rule. Precomputed Gauss-Legendre abscissas/weights for orders 2-20, 32, 64, 96, 100, 128, 256, 512, 1024 are used, otherwise they're calculated on the fly.
|
 | GSL_CONST | |
 | gsl_integration_workspace | |
 | GSL_UTILS | |
 | IntegrationBase | |
 | NewtonCotesTrapeziumRule |
Approximation algorithm for definite integrals by the Trapezium rule of the Newton-Cotes family.
|
 | QagiIntegration |
Adaptive integration on infinite interval (-Infinity,+Infinity).
|
 | QagilIntegration |
Adaptive integration on semi-infinite interval (-Infinity,b).
|
 | QagIntegration |
Adaptive integration.
|
 | QagiuIntegration |
Adaptive integration on semi-infinite interval (a,+Infinity).
|
 | QagpIntegration |
Adaptive integration with known singular points.
|
 | QagsIntegration |
Adaptive integration with singularities.
|
 | QawcIntegration |
Adaptive integration for Cauchy principal values.
|
 | QawfIntegration |
QAWF adaptive integration for Fourier integrals.
|
 | QawoIntegration |
QAWO adaptive integration for oscillatory functions
|
 | QawoIntegrationgsl_integration_qawo_table | |
 | Qcheb |
Computes the 12-th order and 24-th order Chebyshev
approximations to f(x) on [a,b].
|
 | QK |
Base class for all Kronrod algorithms.
|
 | QK15 | |
 | QK21 | |
 | QK31 | |
 | QK41 | |
 | QK51 | |
 | QK61 | |
 | Qng |
The QNG algorithm is a non-adaptive procedure which uses fixed Gauss-Kronrod abscissae
to sample the integrand at a maximum of 87 points. It is provided for fast integration of
smooth functions.
|
 | SimpsonRule |
Approximation algorithm for definite integrals by Simpson's rule.
|
Delegates
Enumerations