3. Modeling A

3.1. Characteristics of modeling

\(A\mathrm{=}\mathit{N4}\), \(B\mathrm{=}\mathit{N5}\), \(C=\mathit{N13}\), \(D=\mathit{N12}\).

3.2. Characteristics of the mesh

Number of knots: 13

Number of meshes and types: 2 meshes QUAD8, 6 meshes SEG3

3.3. Tested sizes and results

The parameters of the result data structure are tested:

Identification	Reference
INSTpour NUME_ORDRE =70	176
ITER_GLOB for NUME_ORDRE =70	5

Identification	Reference	Test	Tolerance
\({\epsilon }_{\mathit{zz}}^{p}\) \(t=47s\)	0	ANALYTIQUE	1.0E-12 (absolute)
\(\chi\) \(t=47s\)	0	ANALYTIQUE	1.0E-12 (absolute)
\({\sigma }_{\mathit{zz}}\) \(t=47s\)	282.106	ANALYTIQUE	0.1%
\({\epsilon }_{\mathit{zz}}\) \(t=47s\)	—4.125 10—3	ANALYTIQUE	0.1%
\({\epsilon }_{\mathit{zz}}^{p}\) \(t=48s\)	3.2653 10—3	ANALYTIQUE	0.15%
\(\chi\) \(t=48s\)	1	ANALYTIQUE	0.1%
\({\sigma }_{\mathit{zz}}\) \(t=48s\)	288.106	ANALYTIQUE	0.1%
\({\epsilon }_{\mathit{zz}}\) \(t=48s\)	—9.3469 10—4	ANALYTIQUE	0.007%
\({\epsilon }_{\mathit{zz}}^{p}\) \(t=60s\)	0.04	ANALYTIQUE	0.1%
\({\epsilon }_{\mathit{zz}}^{p}\) \(t=64s\)	0.040	ANALYTIQUE	0.022%
\(\chi\) \(t=64s\)	0	ANALYTIQUE	1.0E-12 (absolute)
\({\sigma }_{\mathit{zz}}\) \(t=64s\)	106	ANALYTIQUE	0.01%
\({\epsilon }_{\mathit{zz}}\) \(t=64s\)	3.4683 10—2	ANALYTIQUE	0.025%
\({\epsilon }_{\mathit{zz}}^{p}\) \(t=114s\)	0.04107	ANALYTIQUE	0.01%
\(\chi\) \(t=114s\)	1	ANALYTIQUE	0.1%
\({\sigma }_{\mathit{zz}}\) \(t=114s\)	106	ANALYTIQUE	0.020%
\({\epsilon }_{\mathit{zz}}\) \(t=114s\)	0.03684	ANALYTIQUE	0.026%
\({\epsilon }_{\mathit{zz}}^{p}\) \(t=176s\)	0.06206	ANALYTIQUE	0.20%

3.4. notes

In this modeling: \({\epsilon }_{\mathit{zz}}^{\mathit{pt}}=0\)