Functions to create new points. More...

#include "libmmg3d.h"
#include "inlined_functions_3d_private.h"
#include "mmg3dexterns_private.h"

Include dependency graph for split_3d.c:

Functions
static void	MMG3D_split1_cfg (MMG5_int flag, uint8_t tau, const uint8_t *taued)

int	MMG3D_split1_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split1 (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

static int	MMG3D_normalDeviation (MMG5_pMesh mesh, MMG5_int start, int8_t iface, int8_t ia, MMG5_int idx, MMG5_int ip, double n0[3])

int	MMG3D_simbulgept (MMG5_pMesh mesh, MMG5_pSol met, int64_t *list, int ret, MMG5_int ip)

int	MMG3D_normalAdjaTri (MMG5_pMesh mesh, MMG5_int start, int8_t iface, int ia, double n[3])

static int	MMG5_split1b_eltspl (MMG5_pMesh mesh, MMG5_int ip, MMG5_int k, int64_t list, MMG5_int newtet, uint8_t tau[4])

int	MMG5_split1b (MMG5_pMesh mesh, MMG5_pSol met, int64_t *list, int ret, MMG5_int ip, int cas, int8_t metRidTyp, int8_t chkRidTet)

static uint8_t	MMG3D_split2sf_cfg (MMG5_int flag, uint8_t tau, const uint8_t *taued, MMG5_pTetra pt)

int	MMG3D_split2sf_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

static int	MMG3D_crea_newTetra (MMG5_pMesh mesh, const int ne, MMG5_int newtet, MMG5_pTetra pt, MMG5_xTetra xt, MMG5_pxTetra pxt0)

static void	MMG3D_update_qual (MMG5_pMesh mesh, MMG5_pSol met, const int ne, MMG5_int newtet, MMG5_pTetra pt, int8_t metRidTyp)

int	MMG5_split2sf (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

int	MMG3D_split2_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split2 (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

int	MMG3D_split3_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split3 (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

int	MMG3D_split3cone_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split3cone (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

static void	MMG3D_configSplit3op (MMG5_pTetra pt, MMG5_int vx[6], uint8_t tau[4], const uint8_t *taued, uint8_t sym[4], uint8_t symed[6], uint8_t ip0, uint8_t ip1, uint8_t ip2, uint8_t ip3, uint8_t ie0, uint8_t ie1, uint8_t ie2, uint8_t ie3, uint8_t ie4, uint8_t ie5, uint8_t imin03, uint8_t *imin12)

int	MMG3D_split3op_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split3op (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

MMG5_int	MMG5_split4bar (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, int8_t metRidTyp)

static void	MMG3D_configSplit4sf (MMG5_pTetra pt, MMG5_int vx[6], uint8_t tau[4], const uint8_t *taued, uint8_t imin23, uint8_t *imin12)

int	MMG3D_split4sf_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split4sf (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

int	MMG3D_split4op_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split4op (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

static void	MMG3D_configSplit5 (MMG5_pTetra pt, MMG5_int vx[6], uint8_t tau[4], const uint8_t *taued, uint8_t imin)

int	MMG3D_split5_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split5 (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

int	MMG3D_split6_sim (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6])

int	MMG5_split6 (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int k, MMG5_int vx[6], int8_t metRidTyp)

static int	MMG3D_chksplit (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int ip, int64_t *list, int ret, double crit)

MMG5_int	MMG5_splitedg (MMG5_pMesh mesh, MMG5_pSol met, MMG5_int iel, int iar, double crit)

Variables
int8_t	ddb

Detailed Description

Functions to create new points.

Author: Charles Dapogny (UPMC); Cécile Dobrzynski (Bx INP/Inria/UBordeaux); Pascal Frey (UPMC); Algiane Froehly (Inria/UBordeaux)

Version: 5

Copyright: GNU Lesser General Public License.

Todo: Doxygen documentation

Definition in file split_3d.c.

Function Documentation

◆ MMG3D_chksplit()

static int MMG3D_chksplit	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	ip,
		int64_t *	list,
		int	ret,
		double	crit )

inlinestatic

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
ip	index of new point.
list	pointer toward the shell of edge.
ret	size of the shell of edge.
crit	quality threshold.

Returns: 0 if fail, 1 otherwise.

Check quality before split.

Definition at line 4699 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_configSplit3op()

static void MMG3D_configSplit3op	(	MMG5_pTetra	pt,
		MMG5_int	vx[6],
		uint8_t	tau[4],
		const uint8_t **	taued,
		uint8_t	sym[4],
		uint8_t	symed[6],
		uint8_t *	ip0,
		uint8_t *	ip1,
		uint8_t *	ip2,
		uint8_t *	ip3,
		uint8_t *	ie0,
		uint8_t *	ie1,
		uint8_t *	ie2,
		uint8_t *	ie3,
		uint8_t *	ie4,
		uint8_t *	ie5,
		uint8_t *	imin03,
		uint8_t *	imin12 )

inlinestatic

Parameters

pt	initial tetra
vx	index of points to insert along edges
tau	vertices permutation
taued	edges permutation
sym	vertices symmetry
symed	edges symmetry
ip0	vertex 0 for reference config
ip1	vertex 1 for reference config
ip2	vertex 2 for reference config
ip3	vertex 3 for reference config
ie0	edge 0 for reference config
ie1	edge 1 for reference config
ie2	edge 2 for reference config
ie3	edge 3 for reference config
ie4	edge 4 for reference config
ie5	edge 5 for reference config
imin03	minimal index of vertices ip0 and ip3
imin12	minimal index of vertices ip1 and ip2

Set permutation /symmetry of vertices for 3 opposite edges config: generic case : 35

Definition at line 2285 of file split_3d.c.

Here is the caller graph for this function:

◆ MMG3D_configSplit4sf()

static void MMG3D_configSplit4sf	(	MMG5_pTetra	pt,
		MMG5_int	vx[6],
		uint8_t	tau[4],
		const uint8_t **	taued,
		uint8_t *	imin23,
		uint8_t *	imin12 )

inlinestatic

Parameters

pt	initial tetra
vx	index of points to insert along edges
tau	vertices permutation
taued	edges permutation
imin23	minimal index of vertices ip0 and ip3
imin12	minimal index of vertices ip1 and ip2

Set permutation of vertices for the split of 4 edges when 3 lie on the same face. Reference configuration 23

Definition at line 3173 of file split_3d.c.

Here is the caller graph for this function:

◆ MMG3D_configSplit5()

static void MMG3D_configSplit5	(	MMG5_pTetra	pt,
		MMG5_int	vx[6],
		uint8_t	tau[4],
		const uint8_t **	taued,
		uint8_t *	imin )

inlinestatic

Parameters

pt	initial tetra
vx	index of points to insert along edges
tau	vertices permutation
taued	edges permutation
imin	minimal index of vertices tau[0] and tau[1]

Set permutation of vertices for the split of 5 edges. Reference configuration is 62.

Definition at line 3912 of file split_3d.c.

Here is the caller graph for this function:

◆ MMG3D_crea_newTetra()

static int MMG3D_crea_newTetra	(	MMG5_pMesh	mesh,
		const int	ne,
		MMG5_int *	newtet,
		MMG5_pTetra *	pt,
		MMG5_xTetra *	xt,
		MMG5_pxTetra *	pxt0 )

inlinestatic

Parameters

mesh	pointer toward the mesh structure.
newtet	list of indices of the new tetra.
ne	number of tetra in the list.
pt	list of tetra.
xt	list of xtetra.
pxt0	xtetra associated to the first tetra of the list

Returns: 0 if fail, 1 otherwise

Create a list of new tetra whose indices are passed in newtet.

Definition at line 1137 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_normalAdjaTri()

int MMG3D_normalAdjaTri	(	MMG5_pMesh	mesh,
		MMG5_int	start,
		int8_t	iface,
		int	ia,
		double	n[3] )

Parameters

mesh	pointer toward the mesh structure
start	index of the working tetra
iface	local index of the boundary face of the tetra start
ia	local index on face iface of the edge through which we seek the adjacent triangle of the triangle iface of start.
n	normal of the new boundary face in the tetra idx.

Returns: 1 if success, 0 if we want to refuse the collapse, -1 if fail.

Compute the normal of the adjacent triangle of the triangle iface of the tetra start through the edge ia (in local numbering of the face).

Store the adjacent boundary triangle (triangle adjacent to iface through the edge ia

Compute the normal of the second triangle

Definition at line 466 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_normalDeviation()

static int MMG3D_normalDeviation	(	MMG5_pMesh	mesh,
		MMG5_int	start,
		int8_t	iface,
		int8_t	ia,
		MMG5_int	idx,
		MMG5_int	ip,
		double	n0[3] )

inlinestatic

Parameters

mesh	pointer toward the mesh structure
start	index of the tetra that we want to split
iface	local index of the boundary face that we want to split
ia	local index of the boundary edge that we want to split
idx	local index of the new tetra that we want to study after the splitting of the tetra start (idx=0 or 1)
ip	new point index
n0	normal of the new boundary face in the tetra idx.

Returns: 1 if success (no new sharp angle), 0 if we create a sharp angle, -1 if fail.

Check that the split of the edge ia of the tetra start does not create a ridge along the $idx^{th}$ edge opposite to ip in the boundary triangle iface. Store the normal of the $idx^{th}$ boundary triangle in n0.

Store the first boundary triangle (the one that is created in the boundary face that we split)

Compute the normal of the first triangle

Compute the normal of the second triangle (triangle adjacent to the first through the edge iploc)

Definition at line 267 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_simbulgept()

int MMG3D_simbulgept	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		int64_t *	list,
		int	ret,
		MMG5_int	ip )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric.
list	pointer toward the edge shell.
ret	size of the edge shell.
ip	new point index.

Returns: 1 if all checks are ok; 0 if fail due to a very bad quality elt; 2 if fail due to a ridge angle creation

Simulate at the same time creation and bulging of one point, with new position o and tag tag, to be inserted at an edge, whose shell is passed.

Check the deviation for new triangles

Definition at line 324 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split1_cfg()

static void MMG3D_split1_cfg	(	MMG5_int	flag,
		uint8_t *	tau,
		const uint8_t **	taued )

inlinestatic

Parameters

flag	flag to detect the splitting configuration
tau	vertices permutation
taued	edges permutation

Compute vertices and edges permutation for the split of 1 edge depending of the edge that is splitted (i^th bit of flag is 1 if the i^th edge is splitted).

Definition at line 53 of file split_3d.c.

Here is the caller graph for this function:

◆ MMG3D_split1_sim()

int MMG3D_split1_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if split leads to invalid situation, else 1.

Simulate the splitting of 1 edge of element

Definition at line 94 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split2_sim()

int MMG3D_split2_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if the split fail, 1 otherwise

Simulate split of two opposite edges.

Definition at line 1367 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split2sf_cfg()

static uint8_t MMG3D_split2sf_cfg	(	MMG5_int	flag,
		uint8_t *	tau,
		const uint8_t **	taued,
		MMG5_pTetra	pt )

inlinestatic

Parameters

flag	flag to detect the splitting configuration
tau	vertices permutation
taued	edges permutation
pt	tetra in which the splitting is performed

Compute vertices and edges permutation for the split of 2 edge along the same face. The configuration flag is computed such as the i^th bit of flag is 1 if the i^th edge is splitted).

Definition at line 1004 of file split_3d.c.

Here is the caller graph for this function:

◆ MMG3D_split2sf_sim()

int MMG3D_split2sf_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if the split fail, 1 otherwise

Simulate split of two edges that belong to a common face

Definition at line 1074 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split3_sim()

int MMG3D_split3_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Simulate split of 1 face (3 edges)

Definition at line 1570 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split3cone_sim()

int MMG3D_split3cone_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if the split fail, 1 otherwise

Simulate split of 3 edges in cone configuration.

Definition at line 1789 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split3op_sim()

int MMG3D_split3op_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if the split fail, 1 otherwise

Simulate split of 3 edges in opposite configuration.

Definition at line 2441 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split4op_sim()

int MMG3D_split4op_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if the split fail, 1 otherwise

Simulate split of 4 edges in opposite configuration.

Definition at line 3554 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split4sf_sim()

int MMG3D_split4sf_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if the split fail, 1 otherwise

Simulate split of 4 edges in a configuration when 3 lie on the same face.

Definition at line 3250 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split5_sim()

int MMG3D_split5_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if the split fail, 1 otherwise

Simulate split of 5 edges.

Definition at line 3961 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_split6_sim()

int MMG3D_split6_sim	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6] )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.

Returns: 0 if the split fail, 1 otherwise

Simulate split of 6 edges.

Definition at line 4257 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG3D_update_qual()

static void MMG3D_update_qual	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		const int	ne,
		MMG5_int *	newtet,
		MMG5_pTetra *	pt,
		int8_t	metRidTyp )

inlinestatic

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
ne	number of tetra in the list
newtet	list of tetra indices
pt	list of tetra
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Compute the quality of the nnew tetra of the list pt.

Definition at line 1190 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split1()

int MMG5_split1	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Split 1 edge of tetra k.

Definition at line 136 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split1b()

int MMG5_split1b	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		int64_t *	list,
		int	ret,
		MMG5_int	ip,
		int	cas,
		int8_t	metRidTyp,
		int8_t	chkRidTet )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
list	pointer toward the shell of edge.
ret	size of the shell of edge.
ip	idex of new point.
cas	flag to watch the length of the new edges.
metRidTyp	Type of storage of ridges metrics: 0 for classic storage, 1 for special storage.
chkRidTet	if 1, avoid the creation of a tet with 4 ridge vertices

Returns: -1 if we fail, 0 if we don't split the edge, 1 if success.

Split edge $list[0]\%6$ , whose shell list is passed, introducing point ip Beware : shell has to be enumerated in ONLY ONE TRAVEL (always same sense).

2 different checks : 1) are we creating a too small edge (BUG_Split1b_SpereIso_0.125h_met) 2) in aniso and from the last wave of anatet(typchk=1): avoid the creation of a tetra with 4 ridge vertices.

Definition at line 617 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split1b_eltspl()

static int MMG5_split1b_eltspl	(	MMG5_pMesh	mesh,
		MMG5_int	ip,
		MMG5_int	k,
		int64_t *	list,
		MMG5_int *	newtet,
		uint8_t	tau[4] )

inlinestatic

Parameters

mesh	pointer toward the mesh structure.
ip	index of new point.
k	position of the tetra to split in the shell of edge.
list	pointer toward the shell of edge.
newtet	list of indices of created tetra
tau	vertices permutation

Returns: 1 if success, 0 if fail.

Update and fill the tetra and xtetra data when splitting one edge of a tetra.

Definition at line 513 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split2()

int MMG5_split2	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Split of two OPPOSITE edges

Definition at line 1429 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split2sf()

int MMG5_split2sf	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Split of two edges that belong to a common face : 1 tetra becomes 3

Definition at line 1227 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split3()

int MMG5_split3	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

1 face (3 edges) subdivided

Definition at line 1641 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split3cone()

int MMG5_split3cone	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Split 3 edge in cone configuration

Definition at line 1970 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split3op()

int MMG5_split3op	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Split 3 opposite edges in a tetra

Definition at line 2573 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split4bar()

MMG5_int MMG5_split4bar	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	tetra index.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, index of created point otherwise (ib)

Split a tetra in 4 tetras by introducing its barycenter. FOR NOW : flags, that tell which edge should be split, are not updated (erased) : UPDATE NEEDED ?

Definition at line 2963 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split4op()

int MMG5_split4op	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Split 4 edges in a configuration when no 3 edges lie on the same face

Definition at line 3675 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split4sf()

int MMG5_split4sf	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Split 4 edges in a configuration when 3 lie on the same face

Definition at line 3353 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split5()

int MMG5_split5	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

Split 5 edges

Definition at line 4052 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_split6()

int MMG5_split6	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	k,
		MMG5_int	vx[6],
		int8_t	metRidTyp )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
k	index of element to split.
vx	is the index of the point to add on the edge i.
metRidTyp	metric storage (classic or special)

Returns: 0 if fail, 1 otherwise

split all faces (6 edges)

Definition at line 4326 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

◆ MMG5_splitedg()

MMG5_int MMG5_splitedg	(	MMG5_pMesh	mesh,
		MMG5_pSol	met,
		MMG5_int	iel,
		int	iar,
		double	crit )

Parameters

mesh	pointer toward the mesh structure.
met	pointer toward the metric structure.
iel	tetra index
iar	edge index of iel
crit	quality threshold.

Returns: -1 if lack of memory, 0 if we don't split the edge, ip if success.

Split edge iar of iel and verify that every new tet have a better quality than crit

Definition at line 4752 of file split_3d.c.

Here is the call graph for this function:

Here is the caller graph for this function:

Variable Documentation

◆ ddb

int8_t ddb

extern

Definition at line 42 of file mmg3d1_delone.c.

Functions

Variables

Detailed Description

Function Documentation

◆ MMG3D_chksplit()

◆ MMG3D_configSplit3op()

◆ MMG3D_configSplit4sf()

◆ MMG3D_configSplit5()

◆ MMG3D_crea_newTetra()

◆ MMG3D_normalAdjaTri()

◆ MMG3D_normalDeviation()

◆ MMG3D_simbulgept()

◆ MMG3D_split1_cfg()

◆ MMG3D_split1_sim()

◆ MMG3D_split2_sim()

◆ MMG3D_split2sf_cfg()

◆ MMG3D_split2sf_sim()

◆ MMG3D_split3_sim()

◆ MMG3D_split3cone_sim()

◆ MMG3D_split3op_sim()

◆ MMG3D_split4op_sim()

◆ MMG3D_split4sf_sim()

◆ MMG3D_split5_sim()

◆ MMG3D_split6_sim()

◆ MMG3D_update_qual()

◆ MMG5_split1()

◆ MMG5_split1b()

◆ MMG5_split1b_eltspl()

◆ MMG5_split2()

◆ MMG5_split2sf()

◆ MMG5_split3()

◆ MMG5_split3cone()

◆ MMG5_split3op()

◆ MMG5_split4bar()

◆ MMG5_split4op()

◆ MMG5_split4sf()

◆ MMG5_split5()

◆ MMG5_split6()

◆ MMG5_splitedg()

Variable Documentation

◆ ddb