#include <Gegenbauer.h>
Static Public Member Functions | |
| double | GegenPoly1 (const double lambda, const double x) |
| Evaluate Gegenbauer polynomial of order 1. | |
| Dpair | GegenPoly1Err (const double lambda, const double x) |
| Evaluate Gegenbauer polynomial of order 1 and estimate the error. | |
| double | GegenPoly2 (const double lambda, const double x) |
| Evaluate Gegenbauer polynomial of order 2. | |
| Dpair | GegenPoly2Err (const double lambda, const double x) |
| Evaluate Gegenbauer polynomial of order 2 and estimate the error. | |
| double | GegenPoly3 (const double lambda, const double x) |
| Evaluate Gegenbauer polynomial of order 3. | |
| Dpair | GegenPoly3Err (const double lambda, const double x) |
| Evaluate Gegenbauer polynomial of order 3 and estimate the error. | |
| double | GegenPolyN (const int n, const double lambda, const double x) |
| Evaluate Gegenbauer polynomial of order n. | |
| Dpair | GegenPolyNErr (const int n, const double lambda, const double x) |
| Evaluate Gegenbauer polynomials of order n and estimate the error. | |
| Dvector | GegenPolyArray (const int nmax, const double lambda, const double x) |
| Evaluate Gegenbauer polynomials for fixed lambda and x and n = 0,...,nmax. | |
| Dvector | GegenPolyArrayErr (const int nmax, const double lambda, const double x) |
| Evaluate Gegenbauer polynomial for fixed lambda and x and n = 0,...,nmax and estimate the error. | |
Definition at line 27 of file Gegenbauer.h.
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Evaluate Gegenbauer polynomial of order 1.
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Evaluate Gegenbauer polynomial of order 1 and estimate the error.
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Evaluate Gegenbauer polynomial of order 2.
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Evaluate Gegenbauer polynomial of order 2 and estimate the error.
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Evaluate Gegenbauer polynomial of order 3.
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Evaluate Gegenbauer polynomial of order 3 and estimate the error.
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Evaluate Gegenbauer polynomials for fixed lambda and x and n = 0,...,nmax.
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Evaluate Gegenbauer polynomial for fixed lambda and x and n = 0,...,nmax and estimate the error.
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Evaluate Gegenbauer polynomial of order n.
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Evaluate Gegenbauer polynomials of order n and estimate the error.
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1.3.4