source: Sophya/trunk/SophyaLib/TArray/utilarr.h@ 1517

Last change on this file since 1517 was 1517, checked in by ansari, 24 years ago

Rajout classe ComplexMathArray pour operations sur tableaux complexes (real(), imag() ,...) - Ajout fonctions TArray::ReadASCII() (pas encore implementee) et TArray::WriteASCII() - Reza 12/6/2001

File size: 4.2 KB
RevLine 
[785]1// This may look like C code, but it is really -*- C++ -*-
2// Utility classes for template numerical arrays
3// R. Ansari, C.Magneville 03/2000
4
5#ifndef UtilArray_SEEN
6#define UtilArray_SEEN
7
8#include "machdefs.h"
[1103]9#include "mutyv.h"
10
[785]11#include <stdlib.h>
[1103]12#include <vector>
[785]13
14namespace SOPHYA {
15
16/* Quelques utilitaires pour les tableaux (Array) */
17
[956]18/*! \ingroup TArray
19 \typedef Arr_DoubleFunctionOfX
[1517]20 \brief define a function of double which returns a double
[956]21*/
[785]22typedef double (* Arr_DoubleFunctionOfX) (double x);
[956]23/*! \ingroup TArray
24 \typedef Arr_FloatFunctionOfX
[1517]25 \brief define a function of float which returns a float
[956]26*/
[785]27typedef float (* Arr_FloatFunctionOfX) (float x);
28
[1517]29/*! \ingroup TArray
30 \typedef Arr_ComplexDoubleFunctionOfX
31 \brief define a function of a complex<double> which returns a complex<double>
32*/
33typedef complex<double> (* Arr_ComplexDoubleFunctionOfX) (complex<double> x);
34/*! \ingroup TArray
35 \typedef Arr_ComplexFloatFunctionOfX
36 \brief define a function of complex<float> which returns a complex<float>
37*/
38typedef float (* Arr_ComplexFloatFunctionOfX) (complex<float> x);
39
[894]40//////////////////////////////////////////////////////////
[1404]41//! Class to generate a sequence of values
[1103]42class Sequence {
[850]43public:
[1103]44 virtual ~Sequence();
[1156]45 virtual MuTyV & Value(sa_size_t k) const = 0;
46 inline MuTyV & operator () (sa_size_t k) const { return(Value(k)) ; }
[1103]47};
48
49class RandomSequence : public Sequence {
50public:
[894]51 //! to define the generator type
52 enum {
53 Gaussian = 0, //!< gaussian generator
54 Flat = 1 //!< Flat generator
55 };
56
[1103]57 explicit RandomSequence(int typ = RandomSequence::Gaussian, double m=0., double s=1.);
58 virtual ~RandomSequence();
[1156]59 virtual MuTyV & Value(sa_size_t k) const ;
[1103]60 double Rand();
61
[850]62protected:
[894]63 int typ_; //!< random generation type
64 double mean_, sig_; //!< generation parameters mean and sigma (if needed)
[1103]65 mutable MuTyV retv_;
[850]66};
67
68
[894]69//////////////////////////////////////////////////////////
70//! Class to generate a sequence of values
[1103]71class RegularSequence : public Sequence {
[785]72public:
[1103]73 explicit RegularSequence (double start=0., double step=1., Arr_DoubleFunctionOfX f=NULL);
74 virtual ~RegularSequence();
[894]75
76 //! return start value of the sequence
[785]77 inline double & Start() { return start_; }
[894]78 //! return step value of the sequence
[785]79 inline double & Step() { return step_; }
[1103]80
[1156]81 virtual MuTyV & Value(sa_size_t k) const ;
[1103]82
[785]83protected:
[894]84 double start_; //!< start value of the sequence
85 double step_; //!< step value of the sequence
86 Arr_DoubleFunctionOfX myf_; //!< pointer to the sequence function
[1103]87 mutable MuTyV retv_;
[785]88};
89
[1103]90class EnumeratedSequence : public Sequence {
91public:
[1404]92 explicit EnumeratedSequence();
[1103]93 virtual ~EnumeratedSequence();
[1156]94 virtual MuTyV & Value(sa_size_t k) const ;
[1103]95 EnumeratedSequence & operator , (MuTyV const & v);
[1156]96 EnumeratedSequence & operator = (MuTyV const & v);
[1103]97private:
98 vector<MuTyV> vecv_;
99 mutable MuTyV retv_;
100};
101
[1156]102 //inline EnumeratedSequence operator , (MuTyV const & a, MuTyV const & b)
103 //{ EnumeratedSequence seq; return ((seq,a),b) ; }
[1103]104
[894]105//////////////////////////////////////////////////////////
106//! Class to define a range of indexes
[785]107class Range {
108public:
[1156]109 explicit Range(sa_size_t start=0, sa_size_t end=0, sa_size_t size=1, sa_size_t step=1);
[894]110 //! Return the start index
[1156]111 inline sa_size_t & Start() { return start_; }
[894]112 //! Return the last index
[1156]113 inline sa_size_t & End() { return end_; }
[894]114 //! Return the size
[1156]115 inline sa_size_t & Size() { return size_; }
[894]116 //! Return the step
[1156]117 inline sa_size_t & Step() { return step_; }
[785]118protected:
[1156]119 sa_size_t start_; //!< start index
120 sa_size_t end_; //!< end index
121 sa_size_t size_; //!< size
122 sa_size_t step_; //!< step
[785]123};
124
[894]125//////////////////////////////////////////////////////////
126//! Class to define an identity matrix
[804]127class IdentityMatrix {
128public:
[1156]129 explicit IdentityMatrix(double diag=1., sa_size_t n=0);
[894]130 //! return the size of the identity matrix
[1156]131 inline sa_size_t Size() { return size_; }
[894]132 //! return the value of the diagonal elements
[804]133 inline double Diag() { return diag_; }
134protected:
[1156]135 sa_size_t size_; //!< size of the matrix
[894]136 double diag_; //!< value of the diagonal elements
[804]137};
138
[785]139} // Fin du namespace
140
141#endif
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