Results 11 to 20 of about 17,871,941 (289)
High-order methods on mixed-element unstructured meshes for aeronautical applications [PDF]
, 2012 Higher resolution and reliability are the desiderata for Computational Fluid Dynamics and main drivers for the development, implementation and validation of highorder accurate methods.
Antoniadis, Antonis F.
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Dispersive properties of high order nedelec/edge element approximation of the time-harmonic Maxwell equations [PDF]
, 2004 The dispersive behaviour of high-order Næ#169;dæ#169;lec element approximation of the time harmonic Maxwell equations at a prescribed temporal frequency ω on tensor-product meshes of size h is analysed.
Ainsworth, Mark
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Finite element analysis of fatigue damage of composite laminated structures [PDF]
, 2002 Composite materials are increasingly believed to be the materials of the future with potential for application in high perfon-nance structures. One of the reasons for that is the indication that composite materials have a rather good rating with regard
Hegaze, Moutaz Mohamed Ebrahim
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A higher order triangular plate finite element using Airy functions
Advances in Mechanical Engineering, 2020 The present paper describes the formulation of a new moderately thick plate bending triangular finite element based on Mindlin–Reissner plate theory. It is called a Great Triangular Moderately Thick Plate Finite Element, or GTMTPFE.
Mohammed Himeur +2 more
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A Higher Order B-Splines 1-D Finite Element Analysis of Lossy Dispersive Inhomogeneous Planar Layers [PDF]
AUT Journal of Electrical Engineering, 2017 In this paper we propose an accurate and fast numerical method to obtain scattering fields from lossy dispersive inhomogeneous planar layers for both TE and TM polarizations. A new method is introduced to analyze lossy Inhomogeneous Planar Layers.
A. Hatamkhani, A. Ghorbani
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IEEE Open Journal of Antennas and Propagation, 2023 Mesh division plays an important role in applications of the finite element method (FEM). The proposed research shows that under the same order, the equilateral triangular meshes have the most uniform dispersion distribution. The isosceles triangles with
Yuhua Niu +4 more
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Higher‐order MITC general shell elements [PDF]
International Journal for Numerical Methods in Engineering, 1993 AbstractTwo mixed‐interpolated general shell finite elements for non‐linear analysis‐a 9‐node element and a 16‐node element‐are presented. The elements are based on the Mixed Interpolation of Tensorial Components (MITC) approach in which the covariant strain component fields for the in‐plane and shear actions are interpolated and tied to the also ...
Bucalem, Miguel Luiz +1 more
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Yantu gongcheng xuebao, 2020 An upper bound adaptive finite element method with six-node triangular high-order element, which is based on Drucker-Prager yield criterion, is established. Based on the upper bound theory, the corresponding calculation program is compiled.
SUN Rui , YANG Jun-sheng , ZHAO Yi-ding , YANG Feng
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Data assimilation with higher order finite element interpolants
International Journal for Numerical Methods in Fluids, 2022 AbstractThe efficiency of a nudging data assimilation algorithm using higher order finite element interpolating operators is studied. Numerical experiments are presented for the 2D Navier–Stokes equations in three cases: shear flow in an annulus, a forced flow in a disk with an off‐center cavity, and a forced flow in a box all satisfying Dirichlet ...
Michael S. Jolly, Ali Pakzad
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Parallel Matrix-Free Higher-Order Finite Element Solvers for Phase-Field Fracture Problems
Mathematical and Computational Applications, 2020 Phase-field fracture models lead to variational problems that can be written as a coupled variational equality and inequality system. Numerically, such problems can be treated with Galerkin finite elements and primal-dual active set methods. Specifically,
Daniel Jodlbauer +2 more
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