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Daniil V. Shantsev

Researcher at Electromagnetic Geoservices

Publications -  9
Citations -  155

Daniil V. Shantsev is an academic researcher from Electromagnetic Geoservices. The author has contributed to research in topics: Multigrid method & Exponential function. The author has an hindex of 5, co-authored 9 publications receiving 112 citations. Previous affiliations of Daniil V. Shantsev include University of Oslo & Geoservices.

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Fully anisotropic 3-D EM modelling on a Lebedev grid with a multigrid pre-conditioner

TL;DR: In this paper, a finite-difference discretization of frequency-domain Maxwell's equations on a Lebedev grid is presented for 3D electromagnetic simulations in conducting media with general electric anisotropy.
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Fast multimodel finite-difference controlled-source electromagnetic simulations based on a Schur complement approach

TL;DR: In this paper, the Schur complement approach is applied to a frequency-domain finite-difference method for fast multimodel 3D electromagnetic simulations by applying a Schur complements approach to a direct solver and with constrained inversion algorithms in view.
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Large-scale 3D EM modeling with a Block Low-Rank multifrontal direct solver

TL;DR: A study in a scenario where simulations are required at multiple source locations shows that the BLR solver can become competitive in comparison to iterative solvers as an engine for 3-D controlled-source electromagnetic Gauss–Newton inversion that requires forward modelling for a few thousand right-hand sides.
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Rigorous interpolation near tilted interfaces in 3-D finite-difference EM modelling

TL;DR: In this article, a rigorous method for interpolation of electric and magnetic fields close to an interface with a conductivity contrast is proposed, which can handle arbitrary orientation of interface with respect to the grid.
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Efficient 3-D controlled-source electromagnetic modelling using an exponential finite-difference method

TL;DR: In this paper, an efficient numerical scheme for 3D electromagnetic (EM) simulations using an exponential finite-difference (FD) method with non-uniform grids was developed.