6. Gaussian Integration Points#
Specifies the number of Gaussian integration points for finite elements. Normally, no changes are required.
Input settings#
6_Gaussian_Integral_Point JSON key: Gaussian integration points object
POINT_IN_1D(6) Number of Gaussian integration points in one direction.
POINT_IN_TRIANGLE(6) Number of integration points in a triangle.
MAT_POINTS(6) B-H characteristic calculation points for nonlinear calculation.
Input format#
Text-format section
- Type:
Fixed parameter set
- Number of rows:
1
- Number of parameters:
3
* POINT_IN_ID * POINT_IN_TRIANGLE * MAT_POINTS *
I I I
JSON format#
"6_Gaussian_Integral_Point": {
"POINTS_IN_1D": I,
"POINT_IN_TRIANGLE": I,
"MAT_POINTS": I
},
Important
In JSON format, default values are used when these parameters are not defined. See the detailed descriptions for default values.
Detailed description#
Important
Normally, these parameters do not need to be changed. Even engineers experienced in the finite element method rarely change them.
6_Gaussian_Integral_Point#
- 6_Gaussian_Integral_Point#
- JSON key:
Gaussian integration points object
POINT_IN_ID#
- POINT_IN_1D(6)#
Text-format section
[row, col] = [1, 1]
- Data type:
Integer (I)
- Values:
1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 12
- Description:
Specifies the number of Gaussian integration points in one direction. For first-order elements (
NODE_ORDER(4)= 1), 3 is appropriate; for second-order elements (NODE_ORDER(4)= 2), 5 is recommended.- Default value:
3
POINT_IN_TRIANGLE#
- POINT_IN_TRIANGLE(6)#
Text-format section
[row, col] = [1, 2]
- Data type:
Integer (I)
- Values:
1, -3, 3, 4, 6, 7, 12
- Description:
Specifies the number of integration points in a triangle. 7 is generally appropriate, but 3 may be sufficient.
- Default value:
7
MAT_POINTS#
- MAT_POINTS(6)#
Text-format section
[row, col] = [1, 3]
- Data type:
Integer (I)
- Values:
0, 1
- Description:
B-H characteristic calculation points for nonlinear calculation (
NON_LINEAR(2)). Select calculation at the center point only (0) or at all Gaussian points (1). Normally 0 is sufficient, but 1 is effective for analysis using only hexahedra. When tetrahedra and hexahedra are mixed, tetrahedra are calculated with 0 and hexahedra with 1 internally.- Default value:
1
Important
Gaussian integration point selection directly affects analysis accuracy and computation time. Choose an appropriate value.