Finite volume element method for two-dimensional fractional subdiffusion problems [PDF]
, 2015 In this paper, a semi-discrete spatial finite volume (FV) method is proposed and analyzed for approximating solutions of anomalous subdiffusion equations involving a temporal fractional derivative of order $\alpha \in (0,1)$ in a two-dimensional convex ...
S. Karaa, K. Mustapha, Amiya Kumar Pani
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Numerical simulation of a composite shell for underwater application using CFD and FEA [PDF]
E3S Web of Conferences, 2021 In the present investigation, an attempt has been made to use fiber-reinforced composite material in place of metal for a shell used for underwater applications which is majorly subjected to hydro-static pressure.
Siva Pidathala +1 more
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Finite elements and finite volumes methods in wind engineering applications
Advances in Computational Science and Engineering, 2023 In view of the importance of understanding and predicting the effects of wind on wide-span membranes and inflatable structures, a complementary experimental-numerical campaign was conducted to demonstrate the physical importance of numerical simulations in this field and to discuss relevant modeling aspects.
Hosam AlSofi +5 more
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On the Finite Volume Element Method for Self-Adjoint Parabolic Integrodifferential Equations
Journal of Mathematics, 2013 Finite volume element schemes for non-self-adjoint parabolic integrodifferential equations are derived and stated. For the spatially discrete scheme, optimal-order error estimates in , , and , norms for are obtained.
Mohamed Bahaj, Anas Rachid
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A combined finite volumes ‐ finite elements method for a low‐Mach model [PDF]
International Journal for Numerical Methods in Fluids, 2019 SummaryIn this paper, we develop a finite volumes ‐ finite elements method based on a time splitting to simulate some low‐Mach flows. The mass conservation equation is solved by a vertex‐based finite volume scheme using a τ‐limiter. The momentum equation associated with the compressibility constraint is solved by a finite element projection scheme. The
Calgaro, Caterina +2 more
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Numerical Finite Element Method Homogenization of Composite Materials Reinforced With Fibers
Communications, 2014 The paper presents the micromechanical modelling of fiber-reinforced composites in order to determine elastic properties of the homogenized material. For this purpose implementation of homogenization theory was required and analyses were performed.
Daniel Riecky +2 more
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A projection hybrid high order finite volume/finite element method for incompressible turbulent flows [PDF]
Journal of Computational Physics, 2018 In this paper the projection hybrid FV/FE method presented in [1] is extended to account for species transport equations. Furthermore, turbulent regimes are also considered thanks to the k–e model.
S. Busto +3 more
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A three-dimensional finite element model of cAMP signals
Forces in Mechanics, 2021 This paper presents a three-dimensional finite element model for cyclic adenosine monophosphate (cAMP) signaling. Governing equations for the synthesis, diffusion, and degradation of cAMP were numerically implemented using the finite element method ...
R. Warren +3 more
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Discontinuous High-Order Finite-Volume/Finite-Element Method for Inviscid Compressible Flows [PDF]
53rd AIAA Aerospace Sciences Meeting, 2015 The discontinuous, hybrid control-volume/finite-element method merges the desirable conservative properties and intuitive physical formulation of the finite-volume technique, with the capability of local arbitrary high-order accuracy distinctive of the discontinuous finite-element method.
Ramezani, A., Stipcich, G., Remaki, L.
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Conservative finite volume element schemes for the complex modified Korteweg–de Vries equation
International Journal of Applied Mathematics and Computer Science, 2017 The aim of this paper is to build and validate a class of energy-preserving schemes for simulating a complex modified Korteweg–de Vries equation. The method is based on a combination of a discrete variational derivative method in time and finite volume ...
Yan Jin-Liang, Zheng Liang-Hong
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