Seismic Reflection, Slowness Surface, and Energy Partition Analysis in Functionally Graded Anisotropic Media with Imperfect Boundaries
ORAL
Abstract
Understanding wave propagation, reflection, and transmission in anisotropic
media with imperfect boundaries is essential for advancing research in both
geophysical exploration and the design of engineered materials. Motivated by
advances in reflection seismology, my recent research focuses on amplitude
analysis in a functionally graded anisotropic medium, with particular emphasis on
the reflection of three-dimensional plane wave at imperfect boundary. Seismic
amplitude-versus-angle (AVA) methods, which relate reflection amplitudes to
the angle of incidence, provide a robust framework that can be useful in the
exploration of subsurface geological materials and in advancing our
comprehension of the Earth’s interior structure. In this context, analytical
expressions for amplitude ratios as functions of incident angle are derived using
the generalized Snell’s law, along with corresponding expressions for energy
ratios and slowness surfaces. Graphical demonstrations further illustrate how
anisotropy, functional grading, and boundary conditions influence amplitude
ratios, energy partitioning, and wavefront geometry.
media with imperfect boundaries is essential for advancing research in both
geophysical exploration and the design of engineered materials. Motivated by
advances in reflection seismology, my recent research focuses on amplitude
analysis in a functionally graded anisotropic medium, with particular emphasis on
the reflection of three-dimensional plane wave at imperfect boundary. Seismic
amplitude-versus-angle (AVA) methods, which relate reflection amplitudes to
the angle of incidence, provide a robust framework that can be useful in the
exploration of subsurface geological materials and in advancing our
comprehension of the Earth’s interior structure. In this context, analytical
expressions for amplitude ratios as functions of incident angle are derived using
the generalized Snell’s law, along with corresponding expressions for energy
ratios and slowness surfaces. Graphical demonstrations further illustrate how
anisotropy, functional grading, and boundary conditions influence amplitude
ratios, energy partitioning, and wavefront geometry.
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Presenters
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AKANKSHA SRIVASTAVA
- Universidad Nacional Autonoma de Mexico UNAM