1995
DOI: 10.1016/0165-2125(94)00040-c
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Numerical modeling of elastic wave propagation and scattering with EFIT — elastodynamic finite integration technique

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Cited by 271 publications
(120 citation statements)
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“…Such complex distributions are, in particular, found in industrial materials and have shown to be a challenge for ultrasonic non-destructive evaluation (NDE) systems in which the main interest is the recorded transducer signals (A-and B-scans) arising due to elastic scattering from material cracks [1][2] . Much has been written on scattering of ultrasonic waves by inhomogeneities [3][4] and its effect on ultrasonic images [5][6] and quantitative NDE [7][8] .…”
Section: Introductionmentioning
confidence: 99%
“…Such complex distributions are, in particular, found in industrial materials and have shown to be a challenge for ultrasonic non-destructive evaluation (NDE) systems in which the main interest is the recorded transducer signals (A-and B-scans) arising due to elastic scattering from material cracks [1][2] . Much has been written on scattering of ultrasonic waves by inhomogeneities [3][4] and its effect on ultrasonic images [5][6] and quantitative NDE [7][8] .…”
Section: Introductionmentioning
confidence: 99%
“…For hexagonal crystals or transversely isotropic media the stiffness tensor has the coordinate-free form (10) mi, i=I,2,3 are the three symmetry planes normal unit-vectors and the Ci, i = 1, ... ,9 are the nine independent stiffness constants. We have also formulated coordinate-free stiffness tensors for cubic [4] and tetragonal crystal structures [14]. [16].…”
Section: (6)mentioning
confidence: 99%
“…Interpretation of the very complicated behavior of elastic waves, especially in inhomogeneous anisotropic media, requires powerful computational tools to model and study advanced NDT situations. Such a tool is the well-established Elastodynamic Finite Integration Technique (EFIT) basically formulated by Fellinger [3,4]. Recently, EFIT has been extented to simulate elastic waves in dissipative (viscoelastic) and homogeneous anisotropic media [5,6].…”
Section: Introductionmentioning
confidence: 99%
“…Fellinger et al originally developed the basic equations of EFIT along with a unique way to discretize the material parameters for insured continuity of stress and displacement across the staggered grid in 1995 [49]. Schubert et al then adapted the EFIT equations into cylindrical coordinates (CEFIT) to investigate axisymmetric wave propagation in pipes with a 2D grid [50].…”
Section: Introductionmentioning
confidence: 99%