Problem1
- l1 = 1500 mm
- α = 30 deg
- EA = 1 x 106 N
- uapp = 7 mm
- vapp = 2 mm
The problem is modelled as follow:
Figure 1. Modelled problem.
From the structure properties the nodal displacements can be recovered:
u2 = 1.948 mm
u3 = 7 mm
v3 = 2 mm
Problem1
- l1 = 1000 mm
- α = 30 deg
- EJ1 = 1 x 1012 Nmm2
- EA1 = 1 x 106 N
- EA2 = 1 x 108 N
- q = 10 N/mm
The problem is modelled as follow:
Figure 2. Modelled problem.
From the structure properties the nodal displacements can be recovered:
u2 = -0.1136 mm
v2 = 0.2029 mm
t2 = -0.0001042 deg
To recover the axial force in the middle of beam #1, the command [N, ~] = str.get_internal_actions(1, 0.5) can be used:
N = -113.626 N
Problem1
- EA1 = 5 x 106 N
- EA2 = 2 x 106 N
- EA3 = 3 x 106 N
- l = 750 mm
- k1 = 8 x 103 N/mm
- k2 = 4 x 103 N/mm
- uapp = 5 mm
The problem is modelled as follow:
Figure 3. Modelled problem.
From the structure properties the nodal displacements can be recovered:
u1 = 1.842 mm
u2 = 5 mm
u3 = 2.5 mm
To recover the axial force in the middle of beam #2, the command [N, ~] = str.get_internal_actions(2, 0.5) can be used:
N = -10000 N
Problem1
- l1 = 1000 mm
- l2 = 1500 mm
- EJ1 = 1 x 1012 Nmm2
- EJ2 = 1 x 1011 Nmm2
- w = 3 mm
- q = 10 N/mm
The problem is modelled as follow:
Figure 4. Modelled problem.
From the structure properties the nodal displacements can be recovered:
v2 = 3 mm
t2 = -0.00627 deg
v3 = 28.8 mm
Similary, the reaction force associated to the prescribed displacements is stored in str.R_num:
Rv2 = -16622.95 N
Problem1
- l1 = 1000 mm
- l2 = 200 mm
- a = 100 mmm
- b = 10 mm
- E = 72 GPa
- P = 5 x 104 N
The problem is modelled as follow:
Figure 5. Modelled problem.
From the structure properties the nodal displacements can be recovered:
u2 = 0 mm
v2 = 3.513 mm
t2 = -0.005269 deg
u3 = 0 mm
v3 = 1.693 mm
t3 = -0.002539 deg
Similary, the vertical reaction force in node #5 is stored in str.R_num:
Rv5 = -40629.76 N









