Decomposition of the elastic tensor and geophysical applications
By J. Browaeys, S. Chevrot. 2004
187 citations recorded by the source corpus.
Subfields: Geophysics
View Paper: https://www.semanticscholar.org/paper/e240332c07eae93824af0b2d98ce1aaa8db4c4d8
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In Geophysics
Citations in the corpus
- Descriptive tools for the analysis of texture projects with large datasets using MTEX: strength, symmetry and components (2014, methodology): “Standard texts such as Bunge (1969, 1982), Matthies et al. (1987) and Engler & Randle (2010) present the mathematical background of classical texture analysis.”
- Radial seismic anisotropy as a constraint for upper mantle rheology (2007, background): “The resulting depthdependence of anisotropy symmetry-systems was pointed out by Browaeys and Chevrot (2004).”
- On the relationship between azimuthal anisotropy from shear wave splitting and surface wave tomography (2012, background): “The latter two approaches (nonhexagonal or dipping symmetry) are expected to yield a more complex splitting signal with back-azimuthal variations [e.g., Schulte-Pelkum and Blackman, 2003; Browaeys and Chevrot, 2004].”
- The Closest Elastic Tensor of Arbitrary Symmetry to an Elasticity Tensor of Lower Symmetry (2006, methodology): “, [42, 14], but the explicit projection and complement have not been represented previously.”
- D-Rex, a program for calculation of seismic anisotropy due to crystal lattice preferred orientation in the convective upper mantle (2004, methodology): “We calculate in D-Rex the best hexagonal approximation of the resulting tensor using a projection method described in detail in Browaeys & Chevrot (2003).”
- An arbitrary high-order discontinuous Galerkin method for elastic waves on unstructured meshes - IV. Anisotropy (2007, background): “The homogeneous anisotropic material parameters are given in Table 1 and represent an anisotropic (orthorhombic) material, similar in its anisotropic properties to olivine as given in (Browaeys & Chevrot 2004).”
- Statistical properties of seismic anisotropy predicted by upper mantle geodynamic models (2006, unknown): “: UPPER MANTLE ANISOTROPY STATISTICS Here, C = C ij is written as a (6, 6) Voigt matrix using the standard tensor nomenclature [e.g., Browaeys and Chevrot, 2004].”