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Ralph-Uwe Börner

Researcher at Freiberg University of Mining and Technology

Publications -  24
Citations -  638

Ralph-Uwe Börner is an academic researcher from Freiberg University of Mining and Technology. The author has contributed to research in topics: Finite element method & Discretization. The author has an hindex of 8, co-authored 24 publications receiving 529 citations.

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Three-dimensional adaptive higher order finite element simulation for geo-electromagnetics—a marine CSEM example

TL;DR: A new 3-D vector finite element code is presented and its strength is demonstrated by modelling a realistic marine CSEM scenario which shows that seafloor topography gives an important response which needs to be reproduced by numerical modelling to avoid the misinterpretation of measurements.
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Numerical Modelling in Geo-Electromagnetics: Advances and Challenges

TL;DR: This review of recent developments in the discrete solution of the 3-D induction problem in the time and frequency domains reviews advantages and disadvantages of the common numerical techniques for solving partial differential equations such as the Finite Difference and Finite Element methods.
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Fast 3-D simulation of transient electromagnetic fields by model reduction in the frequency domain using Krylov subspace projection

TL;DR: In this article, the authors present an efficient numerical method for the simulation of transient electromagnetic fields resulting from magnetic and electric dipole sources in three dimensions, based on the Fourier synthesis of frequency domain solutions at a sufficient number of discrete frequencies obtained using a finite element (FE) approximation of the damped vector wave equation obtained after Fourier transforming Maxwell's equations in time.
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Adaptive unstructured grid finite element simulation of two-dimensional magnetotelluric fields for arbitrary surface and seafloor topography

TL;DR: In this paper, an adaptive unstructured triangular grid finite element approach is presented for simulating plane-wave diffusive electromagnetic fields in 2-D conductivity structures, where mesh refinement strategies using an a posteriori error estimator yield most efficient numerical solutions.
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Three-Dimensional Transient Electromagnetic Modeling Using Rational Krylov Methods

TL;DR: It is shown how rational Krylov subspace methods may be used to solve the same problem in the frequency domain followed by a synthesis of the transient solution using the fast Hankel transform, arguing that the pure time-domain is more efficient.