Results 141 to 150 of about 810,415 (181)

Sensor-Enhanced Thick Laminated Composite Beams: Manufacturing, Testing, and Numerical Analysis. [PDF]

Sensors (Basel)
Basaran M, Turkmen HS, Yildiz M.
europepmc   +1 more source

Prediction of tissue rupture from percolation of local strain heterogeneities for diagnostics. [PDF]

Commun Med (Lond)
Schütte F, Friebe S, Böttcher D, Borger MA, Uhlemann M, Mayr SG.   +5 more
europepmc   +1 more source

Toward next-generation hip implants: From failure mechanisms to translational design. [PDF]

J Orthop Translat
Luo Y, Turgeon T, Polyzois I.
europepmc   +1 more source

High-Temperature Sintering of Garnet Solid Electrolyte Li₇La₃Zr₂O₁₂: A Comparative Study of Induction Hot Pressing and Spark Plasma Sintering. [PDF]

Small
Fukuda M, Li Y, Wei J, Harata K, Luo G, Snyder GJ, Sato YS, Kato H, Cheng EJ.   +8 more
europepmc   +1 more source

Experiment and numerical analysis of prestressed unequal-walled rectangular concrete-filled steel box beams. [PDF]

Sci Rep
Su Q, Fu G, Yang J, Li S.
europepmc   +1 more source

An implementation of hp-FEM for the fractional Laplacian [PDF]

Computers and Mathematics with Applications
We consider the discretization of the $1d$-integral Dirichlet fractional Laplacian by $hp$-finite elements. We present quadrature schemes to set up the stiffness matrix and load vector that preserve the exponential convergence of $hp$-FEM on geometric ...
Bjorn Bahr, M. Faustmann, J. M. Melenk
semanticscholar   +7 more sources

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Hierarchical proximal Galerkin: a fast hp-FEM solver for variational problems with pointwise inequality constraints

arXiv.org
We leverage the proximal Galerkin algorithm (Keith and Surowiec, Foundations of Computational Mathematics, 2024), a recently introduced mesh-independent algorithm, to obtain a high-order finite element solver for variational problems, posed on tensor ...
Ioannis P. A. Papadopoulos
semanticscholar   +1 more source

$hp$-FEM for reaction-diffusion equations II. Robust exponential convergence for multiple length scales in corner domains

, 2020
In bounded, polygonal domains $\Omega\subset \mathbb{R}^2$ with Lipschitz boundary $\partial\Omega$ consisting of a finite number of Jordan curves admitting analytic parametrizations, we analyze $hp$-FEM discretizations of a linear, second order ...
L. Banjai, J. Melenk, C. Schwab
semanticscholar   +1 more source