Unconditionally stable multi-point excitation collapse explicit analysis method for super-large-span bridge

A technology of super-long-span bridges and analysis methods, applied in the field of explicit analysis of multi-point excitation collapse of unconditionally stable super-long-span bridges

Pending Publication Date: 2020-03-24
SOUTHEAST UNIV
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Problems solved by technology

[0004] Purpose of the invention: In view of the deficiencies in the prior art, the purpose of the present invention is to provide an unconditionally stable multi-point excitation collapse explicit analysis method for super long-span bridges, which solves the calculation convergence problem in the seismic response analysis method in the prior art and computational stability issues

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  • Unconditionally stable multi-point excitation collapse explicit analysis method for super-large-span bridge
  • Unconditionally stable multi-point excitation collapse explicit analysis method for super-large-span bridge
  • Unconditionally stable multi-point excitation collapse explicit analysis method for super-large-span bridge

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Embodiment Construction

[0059] The present invention will be further described in detail below in conjunction with the examples.

[0060] This embodiment takes the Sutong Bridge as an example to analyze the seismic response. Using Opensees software for simulation, such as figure 1 A schematic diagram of the process is shown.

[0061] Step 1. Select the el-centrol east-west seismic wave;

[0062] Step 2. Use the node command to define 600 nodes, use the element command to define 854 unit members, and define appropriate force-bearing nodes at the member parts; calculate the structural mass matrix M, stiffness matrix K and damping matrix C.

[0063] The mass matrix M is shown in the following formula:

[0064]

[0065] m 1 is the mass of node 1, m 2 It is the mass of node 2, and so on, a total of 600 nodes.

[0066] The stiffness matrix K is shown in the following formula:

[0067]

[0068] Among them, K 11 is the force generated at node 1 by unit displacement at node 1; K 12 The force ge...

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Abstract

The invention discloses an unconditionally stable multi-point excitation collapse explicit analysis method for a super-large-span bridge. The unconditionally stable multi-point excitation collapse explicit analysis method includes the steps: establishing a finite element model of the structure and defining a fiber cross section, then converting the uniformly distributed load of the structure intocentralized quality processing, and obtaining a seismic response image by using a KR algorithm. The unconditional stable explicit integral algorithm applied in the invention can make up the problems of non-convergence caused by iteration, too small step length in a loading path or display integral algorithm, low efficiency precision and the like of the implicit integral method to a great extent. The unconditionally stable multi-point excitation collapse explicit analysis method can obtain a stable solution without time step length requirements, and is high in the efficiency is high when a large-span structure and a complex structure.

Description

technical field [0001] The invention relates to an earthquake response analysis method of a long-span bridge, in particular to an unconditionally stable super-long-span bridge multi-point excitation collapse explicit analysis method. Background technique [0002] By studying the seismic response analysis of bridges under different levels of earthquakes, we can intuitively understand the displacement, acceleration and deformation of bridges in different directions in three-dimensional space through data, so that corresponding solutions can be proposed in order to strengthen various levels. The seismic capacity of bridges under different degrees of earthquakes. [0003] At present, most simulations use the New-markβ algorithm and the central difference method, but these two algorithms need to limit the size of the time step Δt. In New-markβ, only acceleration affects velocity weight β≥0.5 and acceleration affects displacement weight γ≥0.25(0.5+β) 2 , the time step size is un...

Claims

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Application Information

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Patent Type & Authority Applications(China)
IPC IPC(8): G06F30/23G06F119/14
Inventor 冯德成程浩然王偲陈科玮泰子煜
Owner SOUTHEAST UNIV
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