Výsledky vyhledávání - Finite element methods applied to problems in fluid mechanics

A fluid-structure interaction problem in biomechanics: prestressed vibrations of the eye by the finite element method Autor Coquart, L, Depeursinge, C, Curnier, A, Ohayon, R

“… The numerical model results from a model analysis of the vibrations of the eye using a finite element method (FEM) for discretization…”
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An adaptive non-symmetric finite volume and boundary element coupling method for a fluid mechanics interface problem Autor Erath, Christoph, Schorr, Robert

“…) on the complement, an unbounded domain. Based on the non-symmetric coupling of the finite volume method and boundary element method of [Erath et al., arXiv:1509.00440, 2015…”
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A finite element method for evaluating a double integral arising from a Dirichlet problem in fluid mechanics Autor SHIVAKUMAR, P. N., YAN, NINGNING, JI, CHUANXIANG

“…In this paper we give a finite element method and its error estimate for evaluating double integrals over a smooth domain…”
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Embedded fracture model in numerical simulation of the fluid flow and geo-mechanics using Generalized Multiscale Finite Element Method Autor Tyrylgin, Aleksei, Vasilyeva, Maria, Chung, Eric T.

“… The fine grid approximation is constructed based on the finite volume approximation for the pressure in fractured media and finite element method for the displacements…”
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Analysis of fluid -structure interaction using meshless particle and finite element methods: Biomechanics applications Autor Lee, Ikjoong

“… Most existing computational human body models were developed using the finite element method (FEM). Although FEM has made great progress in the structure analysis area, there are certain…”
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Least-squares variational principles and the finite element method: theory, formulations, and models for solid and fluid mechanics Autor Pontaza, J.P.

“…We consider the application of least-squares variational principles and the finite element method to the numerical solution of boundary value problems arising in the fields of solid and fluid mechanics…”
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A finite-element approach in stream-tube method for solving fluid and solid mechanics problems Autor AMMAR, A

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A finite-element approach in stream-tube method for solving fluid and solid mechanics problems Autor Ammar, Amine, Clermont, Jean-Robert

“…This paper presents a theoretical formulation in which the stream-tube method (STM) is examined through a variational approach for solving solid strain and fluid flow problems with finite elements…”
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An immersed multi-material arbitrary Lagrangian–Eulerian finite element method for fluid–structure-interaction problems Autor Sun, Zixian, Zeng, Zhixin, Li, Jiasheng, Zhang, Xiong

“…–Eulerian finite element method (IALEFEM). By immersing the finite elements in the MMALE computational grid, the fluid…”
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Performance of mixed formulations for the particle finite element method in soil mechanics problems Autor Monforte, Lluís, Carbonell, Josep Maria, Arroyo, Marcos, Gens, Antonio

“… The proposal relies, on one hand, on the particle finite element method (PFEM), known for its capability to tackle large deformations and rapid changing boundaries…”
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The hp finite element method for problems in mechanics with boundary layers Autor Schwab, C., Suri, M., Xenophontos, C.

“…We consider the numerical approximation of boundary layer phenomena occurring in many singularly perturbed problems in mechanics, such as plate and shell problems…”
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Nitsche's method combined with space–time finite elements for ALE fluid–structure interaction problems Autor Hansbo, Peter, Hermansson, Joakim, Svedberg, Thomas

“…We propose a weak method for handling the fluid–structure interface in finite element fluid…”
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A non-conforming monolithic finite element method for problems of coupled mechanics Autor Nordsletten, D., Kay, D., Smith, N.

“…In this study, a Lagrange multiplier technique is developed to solve problems of coupled mechanics and is applied to the case of a Newtonian fluid coupled to a quasi-static hyperelastic solid…”
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A novel twice-interpolation finite element method for solid mechanics problems Autor Zheng, C., Wu, S. C., Tang, X. H., Zhang, J. H.

“…Formulation and numerical evaluation of a novel twice-interpolation finite element method （TFEM…”
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Generalized finite element method enrichment functions for curved singularities in 3D fracture mechanics problems Autor Pereira, J. P., Duarte, C. A., Jiao, X., Guoy, D.

“…This paper presents a study of generalized enrichment functions for 3D curved crack fronts. Two coordinate systems used in the definition of singular curved…”
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A nonconforming finite element method for fluid–structure interaction problems Autor Swim, E.W., Seshaiyer, P.

“…In this paper, we develop a nonconforming finite element methodology using a three-field formulation to analyze a fluid…”
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Coupling finite difference methods and integral formulas for elliptic problems arising in fluid mechanics Autor Albuquerque, C., Cottet, G.-H.

“…This article is devoted to the numerical analysis of two classes of iterative methods that combine integral formulas with finite…”
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Possibilities of the particle finite element method for fluid–soil–structure interaction problems Autor Oñate, Eugenio, Celigueta, Miguel Angel, Idelsohn, Sergio R., Salazar, Fernando, Suárez, Benjamín

“…We present some developments in the particle finite element method (PFEM) for analysis of complex coupled problems in mechanics involving fluid–soil…”
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Applied Computational Fluid Dynamics Techniques: An Introduction Based on Finite Element Methods . By R AINALD L ÖHNER . Wiley, 2001. 376 pp. ISBN 0 471 49843 2. £65 (hardback) Computational Fluid and Solid Mechanics 2003, Volumes 1 and 2 . By K. J. B ATHE . Elsevier, 2003. 2474 pp. ISBN 0-08-044046-0.$ 450 or € 450 Autor DAWES, W. N.

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Applied Computational Fluid Dynamics Techniques: An Introduction Based on Finite Element Methods. By RAINALD LÖHNER. Wiley, 2001. 376 pp. ISBN 0 471 49843 2. £65 (hardback) Computational Fluid and Solid Mechanics 2003, Volumes 1 and 2. By K. J. BATHE. Elsevier, 2003. 2474 pp. ISBN 0-08-044046-0.$ 450 or € 450 Autor DAWES, W. N.

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