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Yongxing Shen

Researcher at Shanghai Jiao Tong University

Publications -  68
Citations -  1001

Yongxing Shen is an academic researcher from Shanghai Jiao Tong University. The author has contributed to research in topics: Finite element method & Computer science. The author has an hindex of 14, co-authored 54 publications receiving 719 citations. Previous affiliations of Yongxing Shen include Polytechnic University of Catalonia & Tsinghua University.

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Phase-field modeling of fracture in linear thin shells

TL;DR: In this paper, a phase-field model for fracture in Kirchoff-love thin shells using the local maximum-entropy (LME) mesh-free method is presented, which does not require an explicit representation and tracking, which is advantage over techniques as the extended finite element method that requires tracking of the crack paths.
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A finite element approach to the simulation of hydraulic fractures with lag

TL;DR: In this article, a finite element-based algorithm is presented to simulate plane-strain, straight hydraulic fractures in an impermeable elastic medium, which accounts for the nonlinear coupling between the fluid pressure and the crack opening.
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Massive parallelization of the phase field formulation for crack propagation with time adaptivity

TL;DR: A massively parallel algorithm on the graphical processing unit (GPU) to alleviate the difficulty in the case of dynamic brittle fracture by adopting the standard finite element method on an unstructured mesh combined with second order explicit integrators.
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Simulating curvilinear crack propagation in two dimensions with universal meshes

TL;DR: In this paper, the authors formulate a class of delicately controlled problems to model the kink-free evolution of quasistatic cracks in brittle, isotropic, linearly elastic materials in two dimensions.
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An optimally convergent discontinuous Galerkin‐based extended finite element method for fracture mechanics

TL;DR: In this article, a variant of the extended finite element method (XFEM) rendering an optimally convergent scheme was introduced. But the method is provably stable for any positive value of a stabilization parameter, and by weakly enforcing the continuity between the two regions it eliminates "blending elements" partly responsible for the suboptimal convergence of some early XFEMs.