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- The focus of this paper is on how a Griffith crack in an infinite, isotropic, elastic medium changes the way a P-wave moves through it when an impact load is put on it.
- When normal stresses are suddenly put on both sides of a crack but in opposite directions, the crack faces separate.
- Laplace and Fourier transforms were used to change the problem into a Fredholm integral equation of the second kind in the Laplace transform plane,
- which was then solved by the perturbation method.
- Using Zakian’s algorithm and Laplace inversion, the stress intensity factor for different isotropic materials has been calculated and graphed against time.
- In this paper, we look at a discrete version of Sommerfeld’s half-plane diffraction.
- The two-dimensional problem of a plane (transverse) wave being scattered by a semi-infinite crack on a square lattice has been solved.
- The discrete Wiener-Hopf method was used to get the exact solution of the discrete Helmholtz equation.
- input data on the crack boundary sites due to a time-harmonic incident wave.
- The diffraction integral is shown to have a unique saddle point, and that point’s properties are described.
We give an asymptotic approximation of the solution in the far field
- The classical continuum solution can be found by taking an integral approximation of the solution at a low frequency.
- When the frequency in the pass band is high enough, the effects of discreteness and anisotropy start to show up.
- The analysis is important for a numerical solution of the two-dimensional Helmholtz equation based on a 5-point discretization.
- An example of an application is the scattering of an H-polarized electromagnetic wave by a conducting half-plane or its acoustic equivalent in three dimensions.
What’s New In?
- Analytical techniques and the Wiener-Hopf method are used to study how a semi-infinite crack affects the way a cylindrical longitudinal pulse travels through it.
- The inverse transformations are done with an extension of the Cagniard-de Hoop method that lets three successive inversions be done in one step instead of the usual two.
- When you look at the reflected and diffracted displacements near the boundary of transverse-wave reflection, you can see that there is a transition disturbance.
- Such a disturbance doesn’t happen if the pulse that hits the solid is flat or if the solid is replaced by a medium that can only support one type of wave, like a fluid that doesn’t move.
- 533 MHz is the speed of the processor.
- Memory (cache): at least 128 MB of RAM
- A sound card that works is a sound card.
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