復(fù)雜工程結(jié)構(gòu)損傷探測的疊加偏移理論及方法研究
[Abstract]:Abstract: Traditional structural damage identification methods based on structural dynamics theory have been widely used in engineering practice and become the main method of structural damage identification.Although this method is more effective, it also has some shortcomings.Firstly, extraction and measurement errors often have a negative impact on structural vibration modal data. Structural modal vibration depends heavily on a few low-frequency excitations of the structure. Engineering experience shows that the mechanical response of low-order modal parameters to structural damage is significant enough to be observed only when the damage is large enough, and the structure is already in a state of extreme insecurity. A structural damage detection method based on migration imaging principle and elastic wave propagation is proposed. This method is one of the local damage detection techniques. It has been widely used in geophysical exploration since the 1980s to identify and detect complex geological structures and various mineral deposits, and has achieved good results. Internal space is regarded as engineering structure, and all kinds of geological structures and unfavorable geological bodies are regarded as various kinds of damage in the structure. This method can be applied to identifying the damage of Engineering structure.
1. The analytical form and finite difference form of damage imaging formula in constant velocity medium based on pseudospectral zero offset imaging record are deduced from two-dimensional scalar wave equation; the analytical and numerical expressions of the imaging formula of upstream wave equation are deduced by hybrid method according to the principle of explosive reflection interface; and the two-dimensional homogeneous isotropy is discussed. Regular grid finite difference formulas for second-order elastic wave equations in media are presented and the numerical characteristics of the finite difference schemes, such as stability, compatibility, convergence, numerical dispersion, numerical singularity and anisotropy, are analyzed. Numerical examples are used to migrate images by two methods; snapshots and zero offset records of wave field at different times are obtained; amplitude, energy, displacement, frequency, velocity, phase and stress of wave field are analyzed as the damage changes; dynamic stress concentration factor around the damage changes are analyzed; finally, zero offset after stack is used. The migration distance recording method is used to detect different types of dam diseases.
2. The post-stack imaging method which can adapt to relatively complex damage is discussed. The post-stack depth migration imaging includes poststack reverse-time depth migration and new hybrid depth migration. The irregular mesh difference discretization method for the first-order three-dimensional elastic wave equation is presented; the irregular mesh difference operator with fourth-order spatial accuracy and second-order temporal accuracy is derived; the numerical form of wave field extrapolation for two-dimensional one-way wave equation in_-x domain is solved by the hybrid method; the numerical dispersion relation, stability and propagation velocity are analyzed. The amplitude, energy, displacement, frequency, velocity, phase and stress of wave field change with damage, and the variation of dynamic stress concentration factor around damage are analyzed. The Rayleigh wave post-stack depth imaging method is applied to the detection of seawall engineering to find out the hidden quality hazards in the seawall.
3. Taking the plate structure with cavity damage as an example, the formulas of prestack depth migration and reflectivity imaging are deduced; the one-dimensional second-order wave equation is discretized by finite-difference mesh method with five-node quadrilateral mesh generation method; the numerical dispersion and stability of finite-difference scheme are analyzed; the frequency-space domain and frequency-wave number are analyzed. The imaging and extrapolation formulas of two-way first-order wave equation are derived by using double square-root operator in two spaces in the domain; the numerical dispersion and stability of the difference scheme are analyzed; the extrapolation imaging formulas of first-order two-dimensional wave equation are derived by using split-step Hartley transform; the amplitude, energy, displacement, frequency, velocity, phase and wave field are analyzed. The variation of field stress with damage is analyzed; the variation of dynamic stress concentration factor around damage is analyzed; the snapshot image of wave field in the damage area is obtained; and the bad geological phenomena of hotel foundation are detected and identified by prestack depth migration.
Fourthly, three pre-stack time migration imaging expressions and imaging conditions are deduced; the working steps, key technical parameters and influencing factors of pre-stack time migration technology are analyzed; snapshots and migration imaging maps of wave field at different times are made; amplitude, energy, displacement, frequency, velocity, phase and stress of wave field change with damage are analyzed. Finally, the pre-stack reverse-time migration method is used to detect and identify the bad geological structure of the tunnel.
【學(xué)位授予單位】:中南大學(xué)
【學(xué)位級別】:博士
【學(xué)位授予年份】:2013
【分類號】:TU317;P631.4
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