Error Control in h- and hp-adaptive FEM for Signorini's Problem
This paper presents a posteriori finite element error estimates for Signorini’s problem. The discretization is based on a mixed variational formulation proposed by Haslinger et al. which is extended to higher-order finite elements. The a posteriori error control relies on estimating the discretization error of an auxiliary problem which is given as a ...
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Higher-order adaptive FEM for non-linear coupled problems
The hp-FEM is a modern version of the Finite Element Method (FEM) which combines elements of variable diameter h and polynomial degree p to obtain extremely fast (exponential) convergence rates.
Cerveny, Jakub
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SA-FEM: Combined Feature Selection and Feature Fusion for Students' Performance Prediction. [PDF]
Ye M +7 more
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Femoral blood gas analysis, another tool to assess hemorrhage severity following trauma: an exploratory prospective study. [PDF]
Werner M +6 more
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Benchmark results for testing adaptive finite element eigenvalue procedures [PDF]
A discontinuous Galerkin method, with hp-adaptivity based on the approximate solution of appropriate dual problems, is employed for highly-accurate eigenvalue computations on a collection of benchmark examples.
Giani, Stefano +2 more
core
A posteriori error approximation in discontinuous Galerkin method on polygonal meshes in elliptic problems. [PDF]
Jaśkowiec J, Pamin J.
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A numerical framework coupling finite element and meshless methods in sequential and parallel simulations. [PDF]
Nguyen VD +9 more
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Antisymmetric Lamb Wave Simulation Study Based on Electromagnetic Acoustic Transducer with Periodic Permanent Magnets. [PDF]
Du L, Gao R, Jia X.
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The finite element neural network method to simulate two dimensional partial differential equations and perform parameter identification. [PDF]
Abda M +7 more
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Design and Performance Evaluation of a Novel Spiral Head-Stem Trunnion for Hip Implants Using Finite Element Analysis. [PDF]
Soliman MM +9 more
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