A membrane structure deformation decomposition method based on an orthogonal theory
A technology of deformation decomposition and orthogonal theory, applied in the field of mechanical analysis, it can solve the problems that cannot be directly separated, not found, and the membrane structure cannot bear out-of-plane bending moments.
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Embodiment 3
[0156] Example 3: Application Example (1)
[0157] Such as Figure 16 As shown, take the four-sided fixed-supported tensile membrane structure as an example, in which the length and width of the membrane structure are 0.4m, the thickness of the membrane is 0.5mm, the length and width directions are the X and Y axes, and the thickness direction is the Z axis; The elastic modulus of the membrane structure is 150MPa, the Poisson's ratio is 0.38, and the initial prestress applied to the membrane surface is 2Mpa;
[0158] Apply a vertical uniform load on the surface of the membrane structure to obtain the nodal displacement vector d of the No. 1 four-node square element e for:
[0159] d e = (0.0298 0.0456 -95.1160 0.0258 0.0412 -74.5370 0.0286 0.0323 -80.1270 0.0372 0.0375 -102.3500)×10 -5 m
[0160] Carry out the rigid-flexible separation of the element rigid body displacement and basic deformation on formula (3.2); the projection coefficient vector p is transformed into the following fo...
Embodiment 4
[0174] Example 4: Application Example (2)
[0175] Such as Figure 17 As shown, take the four-sided fixed hard film structure as an example, in which the length and width of the film structure are 0.4m, the thickness of the film is 2mm, the length and width directions are the X and Y axes, and the thickness direction is the Z axis; the film structure The modulus of elasticity is 300,000 MPa, and the Poisson's ratio is 0.3.
[0176] A vertical uniform load is applied to the surface of the membrane structure, where the nodal displacement vector d of the No. 2 four-node square element e for:
[0177] d e =(-0.0121 -0.0121 -0.6779 -0.0109 -0.0038 -0.2189 -0.0036 -0.0036-0.0717 -0.0038 -0.0109 -0.2189)×10 -3 m
[0178] The deformation decomposition results of the comprehensive deformation on the 12 complete orthogonal mechanical bases are shown in Table 2 (excluding the 6 basic rigid body displacements).
[0179] Table 2 Deformation decomposition results of No. 2 four-node square element
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