6. Modélisation D#
6.1. Caractéristiques de la modélisation#
Maillage identique à celui de la modélisation A.
Ecrouissage cinématique linéaire: META_P_CL
6.2. Grandeurs testées et résultats#
Identification |
Référence |
Test |
Tolérance |
\({\epsilon}_{zz}^{p}\) \(t=47s\) |
0 |
ANALYTIQUE |
0.1 % |
\(\chi\) \(t=47s\) |
0 |
ANALYTIQUE |
0.1 % |
\({\sigma}_{zz}\) \(t=47s\) |
|
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}\) \(t=47s\) |
-4.1125 10–3 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{th}}\) \(t=47s\) |
-0.0055225 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{meca}}\) \(t=47s\) |
0.00141 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{plas}}\) \(t=47s\) |
0 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{p}\) \(t=48s\) |
3.2653 10–3 |
ANALYTIQUE |
1.1% |
\(\chi\) \(t=48s\) |
1 |
ANALYTIQUE |
0.1 % |
\({\sigma}_{zz}\) \(t=48s\) |
|
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}\) \(t=48s\) |
-9.3469 10–4 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{th}}\) \(t=48s\) |
-0.00564 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{meca}}\) \(t=48s\) |
0.004705 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{plas}}\) \(t=48s\) |
0.0032653 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{p}\) \(t=60s\) |
0.04 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{p}\) \(t=64s\) |
0.04 |
ANALYTIQUE |
0.1 % |
\(\chi\) \(t=64s\) |
0 |
ANALYTIQUE |
0.1 % |
\({\sigma}_{zz}\) \(t=64s\) |
|
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}\) \(t=64s\) |
3.466810–2 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{th}}\) \(t=64s\) |
-0.007117 |
ANALYTIQUE |
0.2 % |
\({\epsilon}_{zz}^{\mathit{meca}}\) \(t=64s\) |
0.04180 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{plas}}\) \(t=64s\) |
0.04 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{p}\) \(t=114s\) |
0.04107 |
ANALYTIQUE |
0.1 % |
\(\chi\) \(t=114s\) |
1 |
ANALYTIQUE |
0.1 % |
\({\sigma}_{zz}\) \(t=114s\) |
|
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}\) \(t=114s\) |
0.036841 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{th}}\) \(t=114s\) |
-0.00603 |
ANALYTIQUE |
0.2 % |
\({\epsilon}_{zz}^{\mathit{meca}}\) \(t=114s\) |
0.0428701 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{plas}}\) \(t=114s\) |
0.04107 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{p}\) \(t=176s\) |
0.06206 |
ANALYTIQUE |
0.20% |
\({\epsilon}_{zz}^{p}\) \(t=206s\) |
0.062069 |
ANALYTIQUE |
0.1 % |
\({\sigma}_{zz}\) \(t=206s\) |
|
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}\) \(t=206s\) |
0.052288 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{th}}\) \(t=206s\) |
-0.01068 |
ANALYTIQUE |
0.2 % |
\({\epsilon}_{zz}^{\mathit{meca}}\) \(t=206s\) |
0.062968 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{plas}}\) \(t=206s\) |
0.062069 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{p}\) \(t=251s\) |
0 |
ANALYTIQUE |
0.1 %(absolu) |
\({\sigma}_{zz}\) \(t=251s\) |
-90. 106 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}\) \(t=251s\) |
-0.01113 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{th}}\) \(t=251s\) |
-0.01068 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{meca}}\) \(t=251s\) |
-0.00045 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{plas}}\) \(t=251s\) |
0 |
ANALYTIQUE |
0.1 % (absolu) |
\({\epsilon}_{zz}^{p}\) \(t=296s\) |
-0.062069 |
ANALYTIQUE |
0.1 %(absolu) |
\({\sigma}_{zz}\) \(t=296s\) |
-360. 106 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}\) \(t=296s\) |
-0.07455 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{th}}\) \(t=296s\) |
-0.01068 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{meca}}\) \(t=296s\) |
-0.063869 |
ANALYTIQUE |
0.1 % |
\({\epsilon}_{zz}^{\mathit{plas}}\) \(t=296s\) |
-0.062069 |
ANALYTIQUE |
0.1 % (absolu) |