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Toolkit for the simulation of the passage of particles through matter
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G4GaussChebyshevQ.hh
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25//
26//
27// $Id$
28//
29// Class description:
30//
31// Class for Gauss-Chebyshev quadrature method
32// Roots of ortogonal polynoms and corresponding weights are calculated based on
33// iteration method (by bisection Newton algorithm). Constant values for initial
34// approximations were derived from the book: M. Abramowitz, I. Stegun, Handbook
35// of mathematical functions, DOVER Publications INC, New York 1965 ; chapters 9,
36// 10, and 22 .
37//
38// ------------------------------ CONSTRUCTORS ----------------------------
39//
40// Constructor for Gauss-Chebyshev quadrature method
41//
42// G4GaussChebyshevQuadrature( function pFunction,
43// G4int nChebyshev )
44//
45//
46//
47// ------------------------------- METHODS -----------------------------------
48//
49// Integrates function pointed by fFunction from a to b by Gauss-Chebyshev quadrature
50// method
51//
52// G4double Integral(G4double a, G4double b) const
53
54// ------------------------------- HISTORY --------------------------------
55//
56// 13.05.97 V.Grichine (Vladimir.Grichine@cern.ch)
57
58#ifndef G4GAUSSCHEBYSHEVQ_HH
59#define G4GAUSSCHEBYSHEVQ_HH
60
62
64{
65public:
66 // Constructor/destructor
67
68 G4GaussChebyshevQ( function pFunction,
69 G4int nChebyshev ) ;
70
72
73 // Methods
74
76
77
78private:
79
81 G4GaussChebyshevQ& operator=(const G4GaussChebyshevQ&);
82
83};
84
85#endif
G4double(* function)(G4double)
double G4double
Definition: G4Types.hh:64
int G4int
Definition: G4Types.hh:66
G4double Integral(G4double a, G4double b) const