爆炸作用下钢筋混凝土梁动力响应数值模拟及破损分析
[Abstract]:The dynamic response and failure mode of reinforced concrete beam-slab members under explosion is an important subject in the research of structural anti-explosion dynamics, which has very important theoretical significance and engineering application value. In this paper, the dynamic response of a reinforced concrete beam under the condition of elastic bracing and the main factors affecting its failure form are studied by taking the reinforced concrete beam under the action of explosion as the research object. The main contents are as follows: 1. The numerical simulation of blast wave propagation in free air medium is carried out by using LS-DYNA software, and the numerical simulation results are compared with the empirical formula, and the applicability of the numerical simulation method used in this paper is verified. The formation mechanism of normal reflection, regular oblique reflection, Mach reflection and propagation of reflection shock wave on rigid wall are numerically simulated. In this paper, the modal function of the beam with elastic support under uniform load is derived, and the modal shape of the beam under this condition is obtained. Under certain assumptions, the second Lagrangian equation is used to solve the equation of motion of the elastic supported beam. 3. The reinforced concrete beam in the reference test is numerically simulated and analyzed by ANSYS/LS-DYNA. The numerical simulation results are compared with the experimental results, and then the establishment method of the dynamic analysis model of reinforced concrete beams under explosive load is found. 4, on the basis of the above research results, the dynamic analysis model of reinforced concrete beams under explosive load is established. The factors affecting the failure form of reinforced concrete beams are analyzed by numerical simulation, including the loading rate of explosive load, the strain rate effect of steel and concrete materials and the high-span ratio of members.
【学位授予单位】:哈尔滨工程大学
【学位级别】:硕士
【学位授予年份】:2014
【分类号】:TU375.1
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