A Finite Element Analysis Method for the Dynamic Response of Plate and Shell Structures with Large Rotational Deformation
A technology of plate and shell structure and analysis method, applied in the field of finite element analysis, can solve the problems that important conservation characteristics are not reflected
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[0098] The effects of the present invention will be described below in conjunction with specific examples. It should be pointed out that the specific examples described here are only used to explain the present invention, not to limit the present invention. In addition, it should be noted that the protection scope of the present invention is not limited to the following calculation example.
example 1
[0099] Example 1: Dynamic response of a fixed spherical cap shell
[0100] The geometric shape and section of the spherical cap shell are as follows: figure 2 As shown, the geometric dimensions are: radius R = 0.1209m, angle α = 10.9°, thickness h = 0.0004m, height of spherical cap H = 0.002182m. The elastic modulus, Poisson's ratio and density of the material are E=68.94GPa, v=0.3 and ρ=2618kg / m respectively 3 . The periphery of the spherical cover shell is fixed, and is subjected to a step concentration force F at its apex A, where F=444.8N, t≥0s. Using symmetry, a quarter structure of the spherical cap shell is selected for modeling, and the number of elements is 200. The time step is Δt=2μs=2×10 -6 s, the calculation time is 500μs. The selected time integration algorithms are the energy-momentum conservation algorithm and the energy-decay-momentum conservation algorithm1(ρ ∞ =0.80, ξ=0) energy decay momentum conservation algorithm 2(ρ ∞ =1.0, ξ=0.05). Under the ac...
example 2
[0101] Example 2: Free Motion of a Rectangular Thin Shell
[0102] Rectangular thin shell such as Figure 5As shown, the geometric dimensions are: length L=0.3m, width w=0.06m, thickness h=0.002m. The elastic modulus, Poisson's ratio and density of the material are E=206GPa, v=0 and ρ=7800kg / m respectively 3 . The rectangular thin shell is not constrained, and is subjected to external forces on each node of the three positions shown in the figure, where the expression of f(t) is
[0103]
[0104] The number of computing units is 15×3×2, and the time step is Δt=5.0×10 -5 s, the calculation time is 0.1s. The selected time integration algorithm is the selected time integration algorithm respectively the energy-momentum conservation algorithm and the energy-decay-momentum conservation algorithm1(ρ ∞ =0.95, ξ=0) energy decay momentum conservation algorithm 2(ρ ∞ =1.0, ξ=0.02).
[0105] Under the action of external force, the rectangular thin shell produces large three-dim...
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