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Geophysics

· A minor research area

Earth

Applying seismic-inversion techniques developed for the Sun to terrestrial geophysics — a secondary research area.

The mathematical methods that enable helioseismic discoveries — finite-frequency sensitivity kernels, Born approximations, adjoint inversion — translate directly to seismic tomography of Earth's mantle and core. Applying methods developed for stellar physics to the solid Earth opens productive cross-disciplinary conversations.

This is a minor research area for the group. The work focuses on normal-mode coupling for deep-Earth structure, noise cross-correlation theory, and renormalization-group approaches to the wave equation in heterogeneous media.

Related publications

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Homogenization of Elastic Wave Equation using Renormalization Group Theory

Bhaskar Illa, Ajay Malkoti, Shravan Hanasoge, Rene-Edouard Plessix et al.

EarthArXiv preprint (2025)

Upscaling acoustic wave equation using renormalization group theory

Ajay Malkoti, Shravan Hanasoge, René-Édouard Plessix

Geophysics, 87, T281 (2022)

Earth

Rayleigh-wave H/V ratio measurement from ambient noise cross-correlations and its sensitivity to VP: a numerical study

Ajay Malkoti, Arjun Datta, Shravan Hanasoge

Geophysical Journal International, 227, 472 (2021)

Earth

Finite frequency inversion of cross-correlation amplitudes for ambient noise source directivity estimation

Arjun Datta, Shravan Hanasoge, J. Goudswaard

Journal of Geophysical Research – Solid Earth (2019)

Discrete wave equation upscaling

Andreas Fichtner, Shravan Hanasoge

Geophysical Journal International, 209, 353 (2017)

Earth

Team members

For all peer-reviewed publications across the group, see the full publications page.

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