Publication | Closed Access
Theory of elastic wave scattering: Applications of the method of optimal truncation
52
Citations
11
References
1985
Year
Numerical AnalysisSpectral TheoryEngineeringCompound InclusionsMechanical EngineeringContinuum MechanicComputational MechanicsSymmetric DefectsWave TheoryIsogeometric AnalysisElasticity (Physics)MechanicsNumerical SimulationComputational ElectromagneticsMaterial NonlinearitiesOptimal TruncationNonlinear ElasticityPhysicsWave PropagationInverse Scattering TransformsSolid MechanicsWave ScatteringApplied PhysicsHigh-frequency ApproximationElastic Wave ScatteringStructural MechanicsMechanics Of Materials
The method of optimal truncation is developed and applied to a variety of rotationally symmetric defects in elastic materials. Results are presented for oblate and prolate spheroidal voids, cracks, irregularly shaped voids, and compound inclusions. Most of the examples are in the frequency domain, but samples of time-domain calculations are included. Physical interpretations of some features of the calculated amplitudes are given. Checks on accuracy of the results are emphasized and implemented.
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