Stress-deformable state near the earthquake focus

Authors

  • M.V. Lubkov Poltava gravimetric observatory of the S. Subbotin Institute of Geophysics of National Academy of Sciences of Ukraine, Poltava, Ukraine, Ukraine

DOI:

https://doi.org/10.24028/gj.v47i2.322548

Keywords:

stress-strain state of the lithosphere, earthquake focus, modeling based on the finite element method

Abstract

The article models the distribution of displacements and stresses of the lithosphere around the earthquake’s focus. It is based on the variational finite element method for elastic multilayered orthotropic shells of rotation and considers the shear rigidity. With increasing thickness of the layer of sedimentary rocks (and, accordingly, decreasing strength of the layers of the crystalline foundation), displacement amplitudes grow, and stress amplitudes become smaller. The change in rock rigidity in the shear direction has the greatest effect on the quantitative and qualitative changes in the distribution of displacements and stresses. Rock rigidity in the vertical direction is somewhat less influential. A decrease in rigidity in this direction leads to a significant increase in the amplitude of vertical movements. The least effect on the displacements’ and stresses’ distribution belongs to rigidity changes in the longitudinal direction, perpendicular to the lithosphere shifting.

References

Karnauhov, V.G., & Kirichok, I.F. (1986). Connected problems of viscoelastic plates and shells. Kiev: Naukova Dumka, 221 p. (in Russian).

Lubkov, M.V. (2011). Modeling of the strain-deformable state and anomalous gravity field in the epicenter of the earthquake. Geoinformatika, (1), 51—56 (in Ukrainian).

Sherman, S.I. (2005). Tectonophysical analysis of the seismic processes in the lithosphere active faults zones and problem of average daily earthquake forecast. Geofizicheskiy Zhurnal, 27(1), 20—38 (in Russian).

Karato, S. (2008). Deformation of Earth materials. An introduction to the rheology solid Earth. Cambridge University Press, 454 p.

Wright, T.J. (2016). The earthquake deformation cycle. Astronomy and Geophysics, 57(4), 4.20—4.26. https://doi.org/10.1093/astrogeo/atw148.

Published

2025-04-07

How to Cite

Lubkov, M. (2025). Stress-deformable state near the earthquake focus. Geofizicheskiy Zhurnal, 47(2). https://doi.org/10.24028/gj.v47i2.322548

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