R
Rushan Chen
Researcher at Nanjing University of Science and Technology
Publications - 335
Citations - 3010
Rushan Chen is an academic researcher from Nanjing University of Science and Technology. The author has contributed to research in topics: Integral equation & Basis function. The author has an hindex of 23, co-authored 322 publications receiving 2271 citations. Previous affiliations of Rushan Chen include Nanjing University.
Papers
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Application of the SSOR preconditioned CG algorithm to the vector FEM for 3D full-wave analysis of electromagnetic-field boundary-value problems
TL;DR: Results demonstrate that SSOR preconditioning strategy is especially effective for CG iterative method when an edge FEM is applied to solve large-scale time-harmonic electromagnetic-field problems.
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Tuning electronic and optical properties of arsenene/C3N van der Waals heterostructure by vertical strain and external electric field.
TL;DR: The calculated band alignment and the optical absorption reveal that the arsenene/C3N heterostructure could present excellent light-harvesting performance and is expected to have great potential applications in nanoelectronic devices and photovoltaics.
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Monolayered Silicon and Germanium Monopnictide Semiconductors: Excellent Stability, High Absorbance, and Strain Engineering of Electronic Properties.
TL;DR: Using the first-principles calculations, the monolayered Silicon- and Germanium-monopnictides are predicted as a new class of semiconductors owning excellent dynamical and thermal stabilities, prominent anisotropy, and high possibility of experimental exfoliation.
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Compact Dual-Band Balanced SIW Bandpass Filter With Improved Common-Mode Suppression
TL;DR: In this paper, the authors proposed a substrate integrated waveguide (SIW) dual-band balanced bandpass filter (BPF), which exhibits characteristics of compact size and improved common-mode (CM) suppression.
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Nested Equivalent Source Approximation for the Modeling of Multiscale Structures
TL;DR: A method to compress the impedance matrix of the method of moments for the modeling of high-fidelity multiscale structures at low- to moderate-frequencies, and affords an improved representation of couplings in multiscales structures, resulting in a fast convergence of iterative solvers.