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rAKA akantu
integrator_gauss.hh
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/**
* @file integrator_gauss.hh
*
* @author Guillaume Anciaux <guillaume.anciaux@epfl.ch>
* @author Nicolas Richart <nicolas.richart@epfl.ch>
*
* @date creation: Fri Jun 18 2010
* @date last modification: Wed Nov 08 2017
*
* @brief Gauss integration facilities
*
*
* Copyright (©) 2010-2018 EPFL (Ecole Polytechnique Fédérale de Lausanne)
* Laboratory (LSMS - Laboratoire de Simulation en Mécanique des Solides)
*
* Akantu is free software: you can redistribute it and/or modify it under the
* terms of the GNU Lesser General Public License as published by the Free
* Software Foundation, either version 3 of the License, or (at your option) any
* later version.
*
* Akantu is distributed in the hope that it will be useful, but WITHOUT ANY
* WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR
* A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
* details.
*
* You should have received a copy of the GNU Lesser General Public License
* along with Akantu. If not, see <http://www.gnu.org/licenses/>.
*
*/
/* -------------------------------------------------------------------------- */
#include "integrator.hh"
/* -------------------------------------------------------------------------- */
#ifndef AKANTU_INTEGRATOR_GAUSS_HH_
#define AKANTU_INTEGRATOR_GAUSS_HH_
namespace
akantu
{
namespace
integrator
{
namespace
details
{
template
<
ElementKind
>
struct
GaussIntegratorComputeJacobiansHelper
;
}
// namespace details
}
// namespace integrator
/* -------------------------------------------------------------------------- */
template
<
ElementKind
kind
,
class
IntegrationOrderFunctor
>
class
IntegratorGauss
:
public
Integrator
{
/* ------------------------------------------------------------------------ */
/* Constructors/Destructors */
/* ------------------------------------------------------------------------ */
public
:
IntegratorGauss
(
const
Mesh
&
mesh
,
UInt
spatial_dimension
,
const
ID
&
id
=
"integrator_gauss"
);
~
IntegratorGauss
()
override
=
default
;
/* ------------------------------------------------------------------------ */
/* Methods */
/* ------------------------------------------------------------------------ */
public
:
void
initIntegrator
(
const
Array
<
Real
>
&
nodes
,
ElementType
type
,
GhostType
ghost_type
);
template
<
ElementType
type
>
inline
void
initIntegrator
(
const
Array
<
Real
>
&
nodes
,
GhostType
ghost_type
);
/// integrate f on the element "elem" of type "type"
template
<
ElementType
type
>
inline
void
integrateOnElement
(
const
Array
<
Real
>
&
f
,
Real
*
intf
,
UInt
nb_degree_of_freedom
,
UInt
elem
,
GhostType
ghost_type
)
const
;
/// integrate f for all elements of type "type"
template
<
ElementType
type
>
void
integrate
(
const
Array
<
Real
>
&
in_f
,
Array
<
Real
>
&
intf
,
UInt
nb_degree_of_freedom
,
GhostType
ghost_type
,
const
Array
<
UInt
>
&
filter_elements
)
const
;
/// integrate scalar field in_f
template
<
ElementType
type
,
UInt
polynomial_degree
>
Real
integrate
(
const
Array
<
Real
>
&
in_f
,
GhostType
ghost_type
=
_not_ghost
)
const
;
/// integrate partially around a quadrature point (@f$ intf_q = f_q * J_q *
/// w_q @f$)
template
<
ElementType
type
>
Real
integrate
(
const
Vector
<
Real
>
&
in_f
,
UInt
index
,
GhostType
ghost_type
)
const
;
/// integrate scalar field in_f
template
<
ElementType
type
>
Real
integrate
(
const
Array
<
Real
>
&
in_f
,
GhostType
ghost_type
,
const
Array
<
UInt
>
&
filter_elements
)
const
;
/// integrate a field without using the pre-computed values
template
<
ElementType
type
,
UInt
polynomial_degree
>
void
integrate
(
const
Array
<
Real
>
&
in_f
,
Array
<
Real
>
&
intf
,
UInt
nb_degree_of_freedom
,
GhostType
ghost_type
)
const
;
/// integrate partially around a quadrature point (@f$ intf_q = f_q * J_q *
/// w_q @f$)
template
<
ElementType
type
>
void
integrateOnIntegrationPoints
(
const
Array
<
Real
>
&
in_f
,
Array
<
Real
>
&
intf
,
UInt
nb_degree_of_freedom
,
GhostType
ghost_type
,
const
Array
<
UInt
>
&
filter_elements
)
const
;
/// return a matrix with quadrature points natural coordinates
template
<
ElementType
type
>
const
Matrix
<
Real
>
&
getIntegrationPoints
(
GhostType
ghost_type
)
const
;
/// return number of quadrature points
template
<
ElementType
type
>
UInt
getNbIntegrationPoints
(
GhostType
ghost_type
)
const
;
template
<
ElementType
type
,
UInt
n
>
Matrix
<
Real
>
getIntegrationPoints
()
const
;
template
<
ElementType
type
,
UInt
n
>
Vector
<
Real
>
getIntegrationWeights
()
const
;
protected
:
friend
struct
integrator
::
details
::
GaussIntegratorComputeJacobiansHelper
<
kind
>
;
template
<
ElementType
type
>
void
computeJacobiansOnIntegrationPoints
(
const
Array
<
Real
>
&
nodes
,
const
Matrix
<
Real
>
&
quad_points
,
Array
<
Real
>
&
jacobians
,
GhostType
ghost_type
,
const
Array
<
UInt
>
&
filter_elements
=
empty_filter
)
const
;
void
computeJacobiansOnIntegrationPoints
(
const
Array
<
Real
>
&
nodes
,
const
Matrix
<
Real
>
&
quad_points
,
Array
<
Real
>
&
jacobians
,
ElementType
type
,
GhostType
ghost_type
,
const
Array
<
UInt
>
&
filter_elements
=
empty_filter
)
const
;
/// precompute jacobians on elements of type "type"
template
<
ElementType
type
>
void
precomputeJacobiansOnQuadraturePoints
(
const
Array
<
Real
>
&
nodes
,
GhostType
ghost_type
);
// multiply the jacobians by the integration weights and stores the results in
// jacobians
template
<
ElementType
type
,
UInt
polynomial_degree
>
void
multiplyJacobiansByWeights
(
Array
<
Real
>
&
jacobians
,
const
Array
<
UInt
>
&
filter_elements
=
empty_filter
)
const
;
/// compute the vector of quadrature points natural coordinates
template
<
ElementType
type
>
void
computeQuadraturePoints
(
GhostType
ghost_type
);
/// check that the jacobians are not negative
template
<
ElementType
type
>
void
checkJacobians
(
GhostType
ghost_type
)
const
;
/// internal integrate partially around a quadrature point (@f$ intf_q = f_q *
/// J_q *
/// w_q @f$)
void
integrateOnIntegrationPoints
(
const
Array
<
Real
>
&
in_f
,
Array
<
Real
>
&
intf
,
UInt
nb_degree_of_freedom
,
const
Array
<
Real
>
&
jacobians
,
UInt
nb_element
)
const
;
void
integrate
(
const
Array
<
Real
>
&
in_f
,
Array
<
Real
>
&
intf
,
UInt
nb_degree_of_freedom
,
const
Array
<
Real
>
&
jacobians
,
UInt
nb_element
)
const
;
public
:
/// compute the jacobians on quad points for a given element
template
<
ElementType
type
>
void
computeJacobianOnQuadPointsByElement
(
const
Matrix
<
Real
>
&
node_coords
,
const
Matrix
<
Real
>
&
quad
,
Vector
<
Real
>
&
jacobians
)
const
;
public
:
void
onElementsAdded
(
const
Array
<
Element
>
&
elements
)
override
;
template
<
ElementType
type
>
void
onElementsAddedByType
(
const
Array
<
UInt
>
&
new_elements
,
GhostType
ghost_type
);
/* ------------------------------------------------------------------------ */
/* Class Members */
/* ------------------------------------------------------------------------ */
protected
:
/// integrate the field f with the jacobian jac -> inte
inline
void
integrate
(
Real
*
f
,
Real
*
jac
,
Real
*
inte
,
UInt
nb_degree_of_freedom
,
UInt
nb_quadrature_points
)
const
;
private
:
/// ElementTypeMap of the quadrature points
ElementTypeMap
<
Matrix
<
Real
>>
quadrature_points
;
};
}
// namespace akantu
#include "integrator_gauss_inline_impl.hh"
#endif
/* AKANTU_INTEGRATOR_GAUSS_HH_ */
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