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Dongdong Wang
Researcher at Xiamen University
Publications - 95
Citations - 2121
Dongdong Wang is an academic researcher from Xiamen University. The author has contributed to research in topics: Meshfree methods & Galerkin method. The author has an hindex of 22, co-authored 86 publications receiving 1768 citations. Previous affiliations of Dongdong Wang include University of California, Los Angeles & University of California.
Papers
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Plasmonic twinned silver nanoparticles with molecular precision
Huayan Yang,Yu Wang,Xi Chen,Xiaojing Zhao,Lin Gu,Huaqi Huang,Juanzhu Yan,Chaofa Xu,Gang Li,Junchao Wu,Alison J. Edwards,Birger Dittrich,Zichao Tang,Zichao Tang,Dongdong Wang,Lauri Lehtovaara,Hannu Häkkinen,Nanfeng Zheng +17 more
TL;DR: The Ag nanoparticles reported in this work serve as excellent models to understand the detailed structure distortion within twinned metal nanostructures and also how silver nanoparticles can span from the molecular to the metallic regime.
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Locking-free stabilized conforming nodal integration for meshfree Mindlin-Reissner plate formulation
Dongdong Wang,Jiun-Shyan Chen +1 more
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A Hermite reproducing kernel approximation for thin-plate analysis with sub-domain stabilized conforming integration
Dongdong Wang,Jiun-Shyan Chen +1 more
TL;DR: In this paper, a Hermite Reproducing Kernel (RK) approximation and a sub-domain stabilized conforming integration (SSCI) are proposed for solving thin-plate problems in which second-order differentiation is involved in the weak form.
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An improved NURBS-based isogeometric analysis with enhanced treatment of essential boundary conditions
Dongdong Wang,Junchang Xuan +1 more
TL;DR: In this article, an improved formulation for NURBS-based isogeometric analysis is proposed by employing a transformation method that relates the control variables to the collocated nodal values at the essential boundary.
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A constrained reproducing kernel particle formulation for shear deformable shell in Cartesian coordinates
Jiun-Shyan Chen,Dongdong Wang +1 more
TL;DR: In this paper, a constrained Reproducing Kernel (RK) approximation under Cartesian coordinate is proposed for approximation of shell kinematics in arbitrary shell geometry, and stabilization of nodal integration for solving shear deformable shell is introduced.