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A reproducible workflow for 3D finite-element modeling of strike-slip duplex deformation in Abaqus. [PDF]
Khalifeh-Soltani A +2 more
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Dynamics of Drone Blades Based on Polymer Nanocomposites Incorporating Graphene, Carbon Nanotube, and Fullerene. [PDF]
Gomera WG, Tański T, Kim JY.
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Numerical simulation of the seismic response of corroded pipelines crossing faults. [PDF]
Li Y, Zhang A.
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Numerical Simulation of Bone Defect Repair Using a Triply Periodic Minimal Surface Scaffold. [PDF]
Chen Z, Chen H, Qu C.
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Control‐volume mixed finite element methods
Computational Geosciences, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cai, Z. +3 more
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On the immersed boundary method: Finite element versus finite volume approach
Computers & Fluids, 2012A projection approach is presented for the coupled system of time-dependent incompressible Navier-Stokes equations in conjunction with the Immersed Boundary Method (IBM) for solving fluid flow problems in the presence of rigid objects not represented by the underlying mesh. The IBM allows solving the flow for geometries with complex objects without the
Frisani, Angelo, Hassan, Yassin A.
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Fundamentals of Finite Element and Finite Volume Methods
2018There are three distinct methods of numerical solution techniques: finite difference, finite volume and finite element methods. The purpose in each is to convert the differential equations into algebraic equations. The main differences between the three methods are associated with the way the differential equations are converted to algebraic equations.
C. Ranganayakulu +1 more
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The finite volume element method for a parameter identification problem
Journal of Ambient Intelligence and Humanized Computing, 2014In this paper we use finite volume element method to solve a parameter identification problem of parabolic equations with overspecified-data. We provide the numerical scheme of the unknown function and control parameters and obtain the error estimates of approximate solution.
Zhiguang Xiong +4 more
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Finite Element and Finite Volume Methods
2009In this chapter we consider finite element and finite volume discretisations of $$Lu\,: = - \varepsilon u'' - bu' + cu = f\,\,{\rm in}\,(0,1), \,\,\ u(0) = u (1) = 0,$$ with b ≥ β > 0. Its associated variational formulation is: Find \(u \in H_0^1 (0,1)\) such that $$a(u, v) = f(v)\,\,\, {\rm for\, all}\,\, v \in H_0^1 (0,1),$$ (5.2 ...
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