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Hongzhu Cai

Researcher at China University of Geosciences (Wuhan)

Publications -  50
Citations -  523

Hongzhu Cai is an academic researcher from China University of Geosciences (Wuhan). The author has contributed to research in topics: Discretization & Finite element method. The author has an hindex of 10, co-authored 42 publications receiving 345 citations. Previous affiliations of Hongzhu Cai include Aarhus University & University of Utah.

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3D controlled-source electromagnetic modeling in anisotropic medium using edge-based finite element method

TL;DR: The method uses the edge-based vector basis functions, which automatically enforce the divergence free conditions for electric and magnetic fields, which is effective in modeling the seafloor bathymetry using hexahedral mesh.
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Parallelized 3D CSEM modeling using edge-based finite element with total field formulation and unstructured mesh

TL;DR: An edge-based finite element method for 3D CSEM modeling which is effective in modeling complex geometry such as bathymetry and capable of dealing with anisotropic conductivity is developed.
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Finite-element time-domain modeling of electromagnetic data in general dispersive medium using adaptive Padé series

TL;DR: An edge-based finite-element time-domain (FETD) modeling method to simulate the electromagnetic fields in 3D dispersive medium and considers the Cole-Cole model in order to take into account the frequency-dependent conductivity dispersion.
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Application of Cauchy-type integrals in developing effective methods for depth-to-basement inversion of gravity and gravity gradiometry data

TL;DR: In this article, a 3D Cauchy-type integral representation of the potential fields is proposed to solve the problem of determining the depth to the basement in regional geophysical studies.
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A hybrid finite-difference and integral-equation method for modeling and inversion of marine controlled-source electromagnetic data

TL;DR: In this paper, the authors have developed a novel 3D modeling and inversion approach, which combines the advantages of the finite-difference (FD) and integral-equation (IE) methods.