In particular, fractional concepts are applied to geophysical electromagnetics to better characterize the subsurface and subsequently validated through field ...
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Feb 13, 2019 · We outline a practical algorithm for solving the Helmholtz equation using spectral methods coupled with finite element discretization. ... In ...
This work introduces a new fractional operator characterized by a doubly-variable fractional order and possibly truncated interactions and presents ...
Nov 15, 2019 · Here we apply these concepts to the scalar Helmholtz equation and its use in electromagnetic interrogation of Earth's interior through the ...
Jul 4, 2024 · In this work we consider nonlocal operators of fractional type, that is, integral operators characterized by singular and non-integrable kernels ...
Dec 1, 2018 · ... Operators Applied to Geophysical Electromagnetics. Title ... Fractional Differential Operators to Detect Multiscale Geophysical Features.
Jun 15, 2021 · Using fractional derivative operators in the numerical method is coherent as it increases the influence of the past in the simulation of the ...
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Fractional operators applied to geophysical electromagnetics. C J Weiss and others. Geophysical Journal International, Volume 220, Issue 2, February 2020 ...
Dec 1, 2023 · This paper is interested in developing reduced order models (ROMs) for repeated simulation of fractional elliptic partial differential equations (PDEs)
All electromagnetic phenomena are governed by the empirical Maxwell's equations; we must start with them. Maxwell's equations are uncoupled first-order linear ...
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