Package: autodia
Version: 2.00-1
Severity: normal
hello
I tried autodia with a part of my project.
The result is no output and an error:
[EMAIL PROTECTED]:~/tmp1/include$ autodia.pl -l c++ svecmat.h
getting pattern for c++
AutoDia - version 2.00(c) Copyright 2003 A Trevena
getting handlers..
using language : c++
...using Autodia::Handler::Cpp
opening svecmat.h
Diagram.pm : add_class : ignoring duplicate classsmatrix
waiting for start of method def:
waiting for start of method def: /**
waiting for start of method def: * \brief Transposition.
waiting for start of method def: *
waiting for start of method def: * Transpose the matrice \b this
waiting for start of method def: */
waiting for start of method def: void transpose();
waiting for start of method def:
waiting for start of method def: /**
waiting for start of method def: * \brief Multiplication by the
matrix \b M2 on its right.
waiting for start of method def: * \b this = \b this * \b M2
waiting for start of method def: * \param M2 a matrix
waiting for start of method def: *
waiting for start of method def: * Multiply the matrix \b this by \b
M2 and p ut the results into \b this
waiting for start of method def: * \f[
waiting for start of method def: * \mathbf{this} = \mathbf{this}
\times \m athbf{M2}
output filename : autodia.out.xml
get_template called : outfile -- autodia.out.xml
getting default (dia) template
template : SCALAR(0x84465e4)
Diagram.pm : Inheritances : no Inheritances to be printed - ignoring..
Diagram.pm : Dependancies : no dependancies to be printed - ignoring..
Can't use an undefined value as an ARRAY reference at
/usr/share/perl5/Autodia/Diagram.pm line 1055.
-- System Information:
Debian Release: 3.1
APT prefers testing
APT policy: (500, 'testing')
Architecture: i386 (i686)
Kernel: Linux 2.6.8-2-686-smp
Locale: [EMAIL PROTECTED], [EMAIL PROTECTED] (charmap=ISO-8859-15)
Versions of packages autodia depends on:
ii libtemplate-perl 2.14-1 template processing system written
ii perl 5.8.4-8 Larry Wall's Practical Extraction
-- no debconf information
//+======================================================================
// $Source: /usr/local/CVS/HKL/include/Attic/svecmat.h,v $
//
// Project: HKL Library
//
// Description: Header file for the class svector, smatrix
// (Delos Vincent) - 26 janv. 2005
//
// $Author: picca $
//
// $Revision: 1.1.2.3 $
//
// $Log: svecmat.h,v $
// Revision 1.1.2.3 2005/03/10 16:18:55 picca
// -typo
// - remove the printOnScreen function of svector and smatrix
//
// Revision 1.1.2.2 2005/03/09 17:40:29 picca
// modification de == pour que l'erreur de précision soit prise en compte
//
// Revision 1.1.2.1 2005/03/01 08:52:01 picca
// automake et cppUnit
//
// Revision 1.10 2005/02/08 15:51:05 picca
// update the documenattion
//
// Revision 1.9 2005/01/27 09:23:53 delos
// Commentaires pour CVS en tete des fichiers
//
//
//
// copyleft : Synchrotron SOLEIL
// L'Orme des Merisiers
// Saint-Aubin - BP 48
// 91192 GIF-sur-YVETTE CEDEX
//
//-======================================================================
/// File svecmat.h
#ifndef VECMAT
#define VECMAT
#include <iostream>
#include "HKLException.h"
#include "constants.h"
class smatrix;
/// Define a vector in a three dimensionnal space.
class svector
{
private:
double m_v1; /**< 1st vector coordinate*/
double m_v2; /**< 2nd vector coordinate*/
double m_v3; /**< 3rd vector coordinate*/
public:
/**
* \brief Default constructor
*
* Create a new vector and set all its components to 0.0
*/
svector();
/**
* \brief This constructor creates a 3D vector and populates it
* \param[in] el1
* \param[in] el2
* \param[in] el3
*
* Create a new vector with el1, el2 and el3 as coordinates
*/
svector(const double el1, const double el2, const double el3);
/**
* \brief Copy constructor.
* \param v #svector
*
* Create a new vector by copying the v vector.
*/
svector(const svector& v);
/**
* \brief Compare two svector
* @param v
* @return 1 if this == Y, 0 otherwise
*/
bool operator == (const svector& v) const;
/**
* \brief Get the 1st coordinate of the vector
* \return The first element of the vector
*/
double get_X() const;
/**
* \brief Get the 2nd coordinate of the vector.
* \return the second element of the vector.
*/
double get_Y() const;
/**
* \brief Get the 3rd coordinate of the vector.
* \return The third element of the vector.
*/
double get_Z() const;
/**
* \brief Set the elements of the svector with the a,b and c parameters
* @param a
* @param b
* @param c
*/
void set(double a, double b, double c);
/**
* \brief Scalar product.
* \param[in] u #svector
* \return The scalar product of \f$\vec{this}\f$ by \f$\vec{u}\f$
*/
double scalar(const svector& u) const;
/**
* \brief Vectorial product : \f$ \vec{Z} = \vec{this} \times \vec{Y}\f$.
* \param[in] Y #svector
* \param[out] Z #svector
*
* This method computes the vectorial product with Y and
* it puts the result into Z.
*/
void vectorialProduct(const svector& Y, svector& Z) const;
/**
* \brief Creation of an axis system with unit vectors.
* \param[in] Y #svector
* \param[out] M #smatrix
*
* This method creates a direct axis system M with the Y vector.
* All the M vectors are units vectors.
* \f[ M = ( \vec{v1}, \vec{v2}, \vec{v3}) \f]
* where
* \f[
* \begin{aligned}
* \vec{v1} & = \frac{\vec{this}}{||\vec{this}||_2} \\
* \vec{v2} & = \frac{\vec{Y}}{||\vec{Y}||_2} \\
* \vec{v3} & = \vec{v1} \times \vec{v2} \\
* \end{aligned}
* \f]
*/
void axisSystem(const svector Y, smatrix& M) const;
/**
* \brief Return the Euclidean norm of the vector.
* \return The euclidean norm of the vector
*
* This method computes the Euclidean norm of the vector \f$ \vec{this}=(m\_v1, m\_v2, m\_v3) \f$.
* \f[
* ||\vec{this}||_2 = \sqrt{m\_v1^2+m\_v2^2+m\_v3^2}
* \f]
*/
double norm2() const;
/**
* \brief Return the infinit norm of the vector.
* \return The infinit norm of the vector
*
* This method computes the infinit norm of the vector \f$ \vec{this}=(m\_v1, m\_v2, m\_v3) \f$.
* \f[
* ||\vec{this}||_\infty = \max(|m\_v1|,|m\_v2|,|m\_v3|)
* \f]
*/
double norminf() const;
/**
* \brief Compute a colinear unit vector and store its length.
* \param[in,out] _unitVector #svector
* \param[out] length The length of the vector \f$\vec{this}\f$
*
* This method computes the colinear unit vector of \f$\vec{this}\f$
* \f[
* \vec{unitvector} = \frac{\vec{this}}{||\vec{this}||_2}
* \f]
* and it computes the length of the vector \f$\vec{this}\f$
* \f[
* length = ||\vec{this}||_2
* \f]
*/
void unitVector(svector &_unitVector, double &length) const;
/**
* \brief Multiplication by a matrix on its right and left.
* this = this.M
* \param[in] M #smatrix
*
* This method computes the product of \f$\vec{this}\f$ by \f$M\f$
* on its right
* \f[\vec{this}=\vec{this}.M\f]
*/
void multiplyOnTheRight(const smatrix &M);
/**
* \brief Multiplication by a matrix on its right and left.
* this = M.this
* \param[in] M #smatrix
*
* This method computes the product of \f$\vec{this}\f$ by \f$M\f$
* on its left
* \f[\vec{this} = M.\vec{this}\f]
*/
void multiplyOnTheLeft(const smatrix &M);
};
/**
* \brief Surcharge de l'operateur << pour la class svector
* @param flux
* @param v
* @return
*/
std::ostream& operator << (std::ostream& flux, const svector& v);
/// Define a matrix in a three dimensionnal space.
class smatrix
{
friend class svector;
private:
double m_mat11; /**< element 11 of the matrix*/
double m_mat12; /**< element 12 of the matrix*/
double m_mat13; /**< element 13 of the matrix*/
double m_mat21; /**< element 21 of the matrix*/
double m_mat22; /**< element 22 of the matrix*/
double m_mat23; /**< element 23 of the matrix*/
double m_mat31; /**< element 31 of the matrix*/
double m_mat32; /**< element 32 of the matrix*/
double m_mat33; /**< element 33 of the matrix*/
public:
/**
* \brief Default constructor
*
* Create a new identity matrix.
*/
smatrix();
/**
* \brief This constructor creates a 3*3 matrix and populates it.
* \param el11
* \param el12
* \param el13
* \param el21
* \param el22
* \param el23
* \param el31
* \param el32
* \param el33
*
*
* Create a new matrix from the elij values.
*/
smatrix( double el11, double el12, double el13,
double el21, double el22, double el23,
double el31, double el32, double el33);
/**
* \brief Copy constructor.
* \param M The original matrix
*
* Create a new matrix by copying the elements of the matrix \b M
*/
smatrix(const smatrix& M);
/**
* \brief Test if this is equal to the smatrix M
* @param M the smatrix to compare with
* @return 1 if the two smatrix are equal, 0 otherwise
*/
bool operator == (const smatrix& M) const;
/**
* \brief Copy a matrix.
* \param M the original matrix
*
* Set the elements of the matrix \b this using the elements of the matrix \b M
*/
void set(const smatrix& M);
/**
* \brief Give the fields a new value.
* \param el11
* \param el12
* \param el13
* \param el21
* \param el22
* \param el23
* \param el31
* \param el32
* \param el33
*
* set the fields of the matrix \b this with the elements elij
*/
void set( double el11, double el12, double el13,
double el21, double el22, double el23,
double el31, double el32, double el33);
/**
* \brief Get a matrix element.
* \return The value of the i,j element of the matrix \b this
*/
double get(int i,int j) const throw (HKLException);
/**
* \brief Transposition.
*
* Transpose the matrice \b this
*/
void transpose();
/**
* \brief Multiplication by the matrix \b M2 on its right.
* \b this = \b this * \b M2
* \param M2 a matrix
*
* Multiply the matrix \b this by \b M2 and put the results into \b this
* \f[
* \mathbf{this} = \mathbf{this} \times \mathbf{M2}
* \f]
*/
void multiplyOnTheRight(const smatrix& M2);
/**
* \brief Multiplication by the matrix \b M2 on its left.
* \b this = \b M2 * \b this
* \param M2 a matrix
*
* Multiply the matrix \b M2 by \b this and put the results into \b this
* \f[
* \mathbf{this} = \mathbf{M2} \times \mathbf{this}
* \f]
*/
void multiplyOnTheLeft(const smatrix& M2);
void testMultiplication(smatrix& M2);
};
/**
* \brief Surcharge de l'operateur << pour la class smatrix
* @param flux
* @param m
* @return
*/
std::ostream& operator << (std::ostream& flux, const smatrix& m);
#endif
