Learn fundamental physics and computational aspects of seismology as applied to exploration and earthquake geophysics. Topics inlcude derivation of acoustic and SH wave equations, plane wave and point source solutions; principles of Fermat, Snell, and Huygen; reflection+transmission coefficients; reciprocity equations; finite-difference solutions; convolution forward modeling; elastic wave equation; eikonal equation; surface waves; dispersion relationship; guided waves; earthquakes; head waves; diving waves; Green's functions; transport equation; and tomography. Fundamental theory of anisotropy,
including derivation of Christoffel matrix, Quasi-P, Quasi-SH, Quasi-SV
waves, Voit notation, VTI and Cubic symmetries.