Results 81 to 90 of about 4,597 (168)
Superconvergence of Mixed Finite Element Method with Bernstein Polynomials for Stokes Problem
AxiomsIn this paper, we employ interpolation and projection methodologies to establish a superconvergence outcome for the Stokes problem, as approximated by the mixed finite element method (FEM) utilizing Bernstein polynomial basis functions.
Lanyin Sun, Siya Wen, Ziwei Dong
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Abstract and Applied Analysis, 2012 We present a linear backward Euler fully discrete finite volume method for the initial-boundary-value problem of purely longitudinal motion of a homogeneous bar and an give optimal order error estimates in L2 and H1 norms.
Ziwen Jiang, Deren Xie
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An improved finite element approximation and superconvergence for temperature control problems
Mathematical Modelling and Analysis, 2013 In this paper, we consider an improved finite element approximation for temperature control problems, where the state and the adjoint state are discretized by piecewise linear functions while the control is not discretized directly.
Yuelong Tang
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Effects of Loganin on Bone Formation and Resorption In Vitro and In Vivo. [PDF]
Int J Mol Sci, 2022 Lee CG +10 more
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Superconvergence Analysis of Finite Element Method for a Second-Type Variational Inequality
Journal of Applied Mathematics, 2012 This paper studies the finite element (FE) approximation to a second-type variational inequality. The supe rclose and superconvergence results are obtained for conforming bilinear FE and nonconforming EQrot FE schemes under a reasonable regularity of the
Dongyang Shi, Hongbo Guan, Xiaofei Guan
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Superconvergence for triangular cubic elements
Chinese Science Bulletin, 1999 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chen, Chuanmiao, Jin, Jicheng, Shu, Shi
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A locally conservative staggered least squares method on polygonal meshes
Mathematics in EngineeringIn this paper, we propose a novel staggered least squares method for elliptic equations on polygonal meshes. Our new method can be flexibly applied to rough grids and allows hanging nodes, which is of particular interest in practical applications ...
Lina Zhao , Eun-Jae Park
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Composite trapezoidal quadrature for computing hypersingular integrals on interval
AIMS MathematicsIn this paper, composite trapezoidal quadrature for numerical evaluation of hypersingular integrals was first introduced. By Taylor expansion at the singular point $ y $, error functional was obtained. We know that the divergence rate of $ O(h^{-p}), p =
Xiaoping Zhang, Jin Li
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Low-Temperature Direct Growth of Amorphous Boron Nitride Films for High-Performance Nanoelectronic Device Applications. [PDF]
ACS Appl Mater Interfaces, 2023 Sattari-Esfahlan SM +7 more
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