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rLIBMULTISCALE LibMultiScale
geometry.hh
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/**
* @file geometry.hh
*
* @author Guillaume Anciaux <guillaume.anciaux@epfl.ch>
*
* @date Fri Jan 10 20:47:45 2014
*
* @brief Common mother of all geometries
*
* @section LICENSE
*
* Copyright INRIA and CEA
*
* The LibMultiScale is a C++ parallel framework for the multiscale
* coupling methods dedicated to material simulations. This framework
* provides an API which makes it possible to program coupled simulations
* and integration of already existing codes.
*
* This Project was initiated in a collaboration between INRIA Futurs Bordeaux
* within ScAlApplix team and CEA/DPTA Ile de France.
* The project is now continued at the Ecole Polytechnique Fédérale de Lausanne
* within the LSMS/ENAC laboratory.
*
* This software is governed by the CeCILL-C license under French law and
* abiding by the rules of distribution of free software. You can use,
* modify and/ or redistribute the software under the terms of the CeCILL-C
* license as circulated by CEA, CNRS and INRIA at the following URL
* "http://www.cecill.info".
*
* As a counterpart to the access to the source code and rights to copy,
* modify and redistribute granted by the license, users are provided only
* with a limited warranty and the software's author, the holder of the
* economic rights, and the successive licensors have only limited
* liability.
*
* In this respect, the user's attention is drawn to the risks associated
* with loading, using, modifying and/or developing or reproducing the
* software by the user in light of its specific status of free software,
* that may mean that it is complicated to manipulate, and that also
* therefore means that it is reserved for developers and experienced
* professionals having in-depth computer knowledge. Users are therefore
* encouraged to load and test the software's suitability as regards their
* requirements in conditions enabling the security of their systems and/or
* data to be ensured and, more generally, to use and operate it in the
* same conditions as regards security.
*
* The fact that you are presently reading this means that you have had
* knowledge of the CeCILL-C license and that you accept its terms.
*
*/
#ifndef __LIBMULTISCALE_GEOMETRY_HH__
#define __LIBMULTISCALE_GEOMETRY_HH__
/* -------------------------------------------------------------------------- */
#include "lm_parsable.hh"
#include <cmath>
/* -------------------------------------------------------------------------- */
__BEGIN_LIBMULTISCALE__
class
Cube
;
/* -------------------------------------------------------------------------- */
/**
* Class Geometry
*
*/
class
Geometry
:
public
Parsable
{
public
:
enum
GeomType
{
BALL
=
1
,
CUBE
=
2
,
INTER
=
3
,
SUB
=
4
,
ELLIPSOID
=
5
,
UNION
=
6
,
CYLINDER
=
7
,
CHAUDRON
=
8
,
CUBE_SURFACE
=
9
};
public
:
Geometry
(
UInt
Dim
,
GeomType
Type
);
virtual
~
Geometry
();
//! return type of geometry
GeomType
getType
()
const
;
//! return dimention of geometry
UInt
getDim
()
const
;
//! return dimention of geometry
void
setDim
(
UInt
d
);
//! set the center of the geometry
void
setCenter
(
Real
X
,
Real
Y
=
0
,
Real
Z
=
0
);
//! set the rotation matrix from euler parameters
void
setRotation
(
Real
phi
,
Real
theta
,
Real
psi
);
//! get the i-est coordinate of the center
Real
getCenter
(
UInt
i
)
const
;
//! get the coordinates of the center
const
Quantity
<
Length
,
3
>
&
getCenter
()
const
{
return
center
;
};
public
:
/// function to print the contain of the class
virtual
void
printself
(
std
::
ostream
&
stream
)
const
;
//! init function
virtual
void
init
()
=
0
;
//! function that return true if geometrie contaUInt poUInt x,y,z
virtual
bool
contains
(
Real
x
,
Real
y
,
Real
z
)
=
0
;
//! generic function that call the contains from a pointer
template
<
UInt
Dim
,
typename
T
>
inline
bool
contains
(
Vector
<
Dim
,
T
>
X
)
{
return
this
->
contains
<
Dim
>
(
X
.
data
());
}
template
<
UInt
Dim
>
inline
bool
contains
(
VectorView
<
Dim
>
X
)
{
return
this
->
contains
<
Dim
>
(
X
.
data
());
}
template
<
UInt
Dim
,
typename
T
>
inline
bool
contains
(
VectorProxy
<
Dim
,
T
>
X
)
{
Vector
<
Dim
>
x
(
X
);
return
this
->
contains
<
Dim
>
(
x
.
data
());
}
template
<
UInt
Dim
>
inline
bool
contains
(
Real
*
X
)
{
if
(
Dim
==
1
)
{
return
this
->
contains
(
X
[
0
],
0.
,
0.
);
}
else
if
(
Dim
==
2
)
{
return
this
->
contains
(
X
[
0
],
X
[
1
],
0.
);
}
else
if
(
Dim
==
3
)
{
return
this
->
contains
(
X
[
0
],
X
[
1
],
X
[
2
]);
}
else
{
LM_FATAL
(
"Unknown dimension '"
<<
Dim
<<
"'"
);
return
false
;
}
}
//! return the distance to the center
Real
distToCenter
(
Real
X
,
Real
Y
=
0
,
Real
Z
=
0
);
//! return the distance to the center
Real
distToCenter
(
Real
*
X
);
//! return the unidimentional(X) vector to the center (see source code)
Real
vecToCenter
(
UInt
index
,
Real
X
);
//! return the normed vector coordinate to the center
Real
normToCenter
(
UInt
index
,
Real
X
,
Real
Y
=
0.0
,
Real
Z
=
0.0
);
//! return a bounding box of the current geometry
virtual
Cube
getBoundingBox
()
=
0
;
protected
:
friend
class
GeomTools
;
//! type of geom
GeomType
type
;
//! dimention
UInt
dim
;
//! center coordinates
Quantity
<
Length
,
3
>
center
;
};
/* -------------------------------------------------------------------------- */
inline
Real
Geometry
::
distToCenter
(
Real
X
,
Real
Y
,
Real
Z
)
{
Real
x
[
3
]
=
{
X
,
Y
,
Z
};
return
distToCenter
(
x
);
}
/* -------------------------------------------------------------------------- */
inline
Real
Geometry
::
distToCenter
(
Real
*
X
)
{
Real
res
=
0.0
;
for
(
UInt
i
=
0
;
i
<
3
;
++
i
)
{
Real
tmp
=
center
[
i
]
-
X
[
i
];
res
+=
tmp
*
tmp
;
}
return
sqrt
(
res
);
}
/* -------------------------------------------------------------------------- */
inline
Real
Geometry
::
vecToCenter
(
UInt
index
,
Real
X
)
{
Real
res
=
X
-
center
[
index
];
// LOG("vec au centre = " << res << " sur axe " << index);
return
res
;
}
/* -------------------------------------------------------------------------- */
inline
Real
Geometry
::
normToCenter
(
UInt
index
,
Real
X
,
Real
Y
,
Real
Z
)
{
Real
res
[
3
];
res
[
0
]
=
X
-
center
[
0
];
res
[
1
]
=
Y
-
center
[
1
];
res
[
2
]
=
Z
-
center
[
2
];
Real
norm
=
sqrt
(
res
[
0
]
*
res
[
0
]
+
res
[
1
]
*
res
[
1
]
+
res
[
2
]
*
res
[
2
]);
if
(
!
norm
)
return
0.0
;
DUMP
(
"norm au centre = "
<<
res
[
index
]
/
norm
<<
" sur axe "
<<
index
,
DBG_ALL
);
return
res
[
index
]
/
norm
;
}
/* -------------------------------------------------------------------------- */
/// standard output stream operator
inline
std
::
ostream
&
operator
<<
(
std
::
ostream
&
stream
,
Geometry
&
_this
)
{
_this
.
printself
(
stream
);
return
stream
;
}
/* -------------------------------------------------------------------------- */
__END_LIBMULTISCALE__
#endif
/* __LIBMULTISCALE_GEOMETRY_HH__ */
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