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Runren Zhang

Researcher at Duke University

Publications -  43
Citations -  487

Runren Zhang is an academic researcher from Duke University. The author has contributed to research in topics: Finite element method & Domain decomposition methods. The author has an hindex of 10, co-authored 38 publications receiving 294 citations. Previous affiliations of Runren Zhang include Zhejiang University.

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Experimental demonstration of a free-space cylindrical cloak without superluminal propagation.

TL;DR: An alternative approach of invisibility cloaking is experimentally demonstrated that can combine technical advantages of all current major cloaking strategies in a unified manner and thus can solve bottlenecks of individual strategies.
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A Modified Efficient KNN Method for Antenna Optimization and Design

TL;DR: A novel machine learning method based on the modified K-nearest neighbor (KNN) algorithm, which can extract more features from the data sets through the advanced workflow and simulation techniques, which is 5–30 times faster than the traditional machine learning methods such as the artificial neural network (ANN) and Bayesian optimization by reducing the required size of the data set.
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Multiscale Hydraulic Fracture Modeling With Discontinuous Galerkin Frequency-Domain Method and Impedance Transition Boundary Condition

TL;DR: The impedance transition boundary condition (ITBC) is employed to facilitate fracture modeling by approximating fractures as surfaces by efficiently model the fracture responses under complicated geophysical environments.
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3-D Implicit–Explicit Hybrid Finite Difference/Spectral Element/Finite Element Time Domain Method Without a Buffer Zone

TL;DR: A novel hybrid method is proposed, which not only successfully eliminates the necessity of the buffer zone without compromising the featured advantage but also effectively applies an implicit–explicit time integration scheme to improve the computational efficiency.
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A Novel Coupling Algorithm for Perfectly Matched Layer With Wave Equation-Based Discontinuous Galerkin Time-Domain Method

TL;DR: A novel coupling algorithm of the well-posed perfectly matched layer (PML) for wave equation-based DGTD methods, which divides the computational domain into two regions, the physical and PML regions, whose meshes can be nonconformal with each other.