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- W2962063254 abstract "A typical singularity of elastic wave propagation, often termed a shear-wave singularity, takes place when the Christoffel equation has a double root or, equivalently, two out of three slowness or phase-velocity sheets share a common point. We examine triple singularities, corresponding to triple degeneracies of the Christoffel equation, and establish their two notable properties: (i) if multiple triple singularities are present, the phase velocities along all of them are exactly equal, and (ii) a triple singularity maps onto a finite-size planar patch shared by the group-velocity surfaces of the P-, S1-, and S2-waves. There are no other known mechanisms that create finite-size planar areas on group-velocity surfaces in homogeneous anisotropic media." @default.
- W2962063254 created "2019-07-23" @default.
- W2962063254 creator A5074910484 @default.
- W2962063254 date "2019-07-09" @default.
- W2962063254 modified "2023-09-27" @default.
- W2962063254 title "Triple singularities of elastic wave propagation in anisotropic media" @default.
- W2962063254 hasPublicationYear "2019" @default.
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