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ANÁLISIS ACTUAL DE PROBLEMAS DE MECÁNICA DE MEDIOS CONTINUOS: MÉTODO DE LOS ELEMENTOS FINITOS, MÉTODO DE LOS ELEMENTOS DE CONTORNO Y MÉTODOS SIN MALLA

Curso 2022/2023/Subject's code28801034

ANÁLISIS ACTUAL DE PROBLEMAS DE MECÁNICA DE MEDIOS CONTINUOS: MÉTODO DE LOS ELEMENTOS FINITOS, MÉTODO DE LOS ELEMENTOS DE CONTORNO Y MÉTODOS SIN MALLA

BIBLIOGRAFÍA COMPLEMENTARIA

ISBN(13): 9788436268874
Título: 978-84-3626887-4 (Colección Máster, UNED)
Autor/es: Alvarez Cabal, R. ; Benito Muñoz, Juan José ;
Editorial: UNED

 

Esta bibliografía debe entenderse como de consulta, en algún caso como alternativa, debiéndose el alumno poner en contacto con el profesor de la asignatura antes de su utilización.

 

 

 

- Alvarez S., Benito J.J., Sánchez-Sesma F., Alarcón E., The use of Direct Boundary Element Method for gainings insight into complex seismic site response, Computers & Structures, 83,Issue 10-11,821-835, 2005.- Banerjee P.K., The Boundary Element Methods in engineering, McGRAW-HILL, 1994.
- Bathe, K.J., Finite element procedures, Prentice Hall, 1996.
- Belytscho T., Lu YY, GU L., Element free-Galerkin method, Computer Methods in Applied Mechanics and Engineering 1143,397-414 (1994).
- J.J.Benito, F. Ureña, L. Gavete, R. Alvarez, An h-adaptive method in the generalized finite differences, Comput. Methods Appl. Mech. Engrg. 192, (2003), 735-739.
-  Doblaré M., Gracia L. Análisis lineal de estructuras (Vol, I). Dpto. Ingeniería Mecánica. Universidad de Zaragoza.
- Domínguez J., Boundary Elements in Dynamics, Computational Mechanics Publications, Elsevier Applied Science,1993
-  Domínguez J, Alarcón E. Elastodynamics. In: Brebbia CA, editors. Progress in Boundary Element Methods. London, Plymouth: Pentech Press, 1981.
-  Duarte and J. T.Oden, H-P Cloud-An h-p Meshless Method, Numerical Methods for Partial Differential Equations, 12 (1996) 673-705.
-  Fagan, M.J.: Finite element analysis. Theory and Practice. Longman Scientific and Technical, 1992.
-  L. Gavete, J.J.Benito, S. Falcon and A.Ruiz, Implementation of essential boundary conditions in a meshless method, Communications in Numerical Methods in Engineering, 16 (2000) 409-421.
-- Hughes, T.V.R.: Finite element method. Prentice Hall, 1987.
-  Kardestuncer, H. Introducción al análisis estructural con matrices. Mc Graw-Hill, 1975.
-  Lancaster P., Salkauskas K., Surfaces generates by moving least squares methods, Math Comput 137,141-158, (1981).
- T.Liszka and J.Orkisz, The Finite Difference Method at Arbitrary Irregular Grids and its Application in Applied Mechanics, Computer and Structures, 11 (1980) 83-95.
-  W. K. Liu, S. Jun, S. Li, J. Adee and T. Belytschko, Reproducing Kernel Particle Methods for Structural Dynamics. International Journal for Numerical Methods in Engineering, 38 (1995) 1655-1679.
-  Liu G.R.: Mesh Free methods, Ed. CRC Press, 2003
-  Li S., Liu W.K.: Mesh Free particle methods, Ed. Springer-Verlag, 2004.
-  Mitchel A.R., Griffiths D.F., The finite Difference Method in Partial Differencial Equations, Int. Jour. For Numerical Methods in Engineering.
-  Monaghan J. J., An introduction to SPH, Computer Physics Communications, 48, 89-96, (1988).
-  B. Nayroles, G. Touzot, and P. Villon, Generalizing the finite element method:diffuse aproximation and diffuse elements, Computational Mechanics, 10 (1992) 307-318.
-  Oñate, E., Cálculo de estructuras por el Método de Elementos Finitos. Análisis elástico lineal, C.I.M.N.E., 1995.
-  E. Oñate, S. Idelsohn, O. C. Zienkiewicz and R. L. Taylor, A Finite Point Method in computational mechanics. Aplications to convective transport and fluid flow, International Journal for Numerical Methods in Engineering, 39 (1996) 3839-3866.
- J. Orkisz: Meshless finite difference method II. Adaptative approach, Computational Mechanics, Idelson, Oñate, Duorkin (Eds.), iacm, CINME (1998).
- J. Orkisz: Meshless finite difference method I. Basic approach, Computational Mechanics, Idelson, Oñate, Duorkin (Eds.), iacm, CINME (1998).
-  J. Orkisz, Finite Difference Method (Part III), in  Handbook of, Computational Solid Mechanics, M. Kleiber (Ed.) Springer-Verlag, Berlin, 1998, 336-432.
-  N. Perrone and R. Kao, A general finite difference method for arbitrary meshes, Computer and Structures  5 (1975) 45-58.
-  Pilkey, W.D., Wunderlich, W.: Mechanics of Structures variational and computational methods, CRC Press Inc., 1994.
- Reddy, J.N.: Applied functional analysis and varational methods in engineering. McGraw-Hill, 1986.
-  Szabó, B. Babuška, I.: Finite element analysis, John Wiley and Sons, 1991.
Zienkiewicz, O.C. y Taylor R.C.: El método de los elementos finitos. (vols. 1 y 2) (5ª edición), 2004

- Benito J.J., Ureña F., Gavete L. Solving parabolic and hyperbolic equations by Generalized Finite Differences Method. Journal of Computacional and Applied Mathematics. 209, Issue 2. 208-233. 2007. ISSN: 0377-0427

- Benito J.J., Ureña F, Gavete L., Alonso B. Application of the Generalized Finite Difference method to improve the approximated solution of pde´s. Computer Modeling in Engineering & Sciences. 38 Nos 1 39-58 2008 ISSN: 1526-1492 (ISSN on line 1526-1506)

- Ureña F, Benito J.J., Salete E., Gavete L. A note on the application of the generalized finite difference method to seismic wave propagation in 2.D Journal of Computational and Applied Mathematics. 236 Issue 12 3016- 2012 DOI: 10.1016/j.cam.2011.04.005

- Gavete L.,Ureña F, Benito J.J., Salete E. A note on dynamic analysis using Generalized Finite Difference Method. Journal of Computational and Applied Mathematics. 252, 132- 147 2013.10.1016/jcam.2012.06.035

- L Gavete, JJ Benito, F UreñaTítulo: Generalized Finite Differences for Solving 3D Elliptic and Parabolic Equations. Applied Mathematical Modelling. 40, 955-965. 2016 DOI: 10.1016/j.apm.2015.07.003

- Gavete L., Gavete L., Ureña F., Benito J.J. An Approach to Refinement of Irregular Clouds of Points Using Generalized Finite Differences. Mathematical Problems in Engineering. Hindawi Publishing Corporation. 9 2015 DOI: 10.1155/2015/283757

- Ureña F., Benito J. J., Ureña M., Salete E., Gavete L. Solving second order non-linear elliptic partial differential equations using generalized finite difference method. Journal of Computational and Applied Mathematics. 318, 378-2017 http://dx.doi.org/10.1016/j.cam.2016.07.025

- Ureña M., Benito J. J., Ureña F., García A., Gavete L., Benito L., Adaptive strategies to improve the application of the Generalised Finite Differences Method in 2D and 3D. Mathematical Methods in the Applied Sciences. 41, 7115-7129. 2018 DOI:10.1002/mma.4675

- Ureña F., Gavete L., García A., Benito J. J., Vargas A.M. Solving second order non-linear parabolic pde’s using generalized finite difference method. Journal of Computational and Applied Mathematics. 354, 221-241. 2019 DOI: 10.1016/j.cam.2018.02.016

- Benito J. J., Ureña F., Ureña M., Salete E., Gavete L. Schemes in generalized finite differences for seismic wave propagation in Kelvin-Voight viscoelastic media. Engineering Analysis with Boundary Elements. 95, 25-32. 2018 //doi.org/10.1016/j.enganabound.2018.06.017

- Ureña F., Gavete L., García A., Benito J. J., Vargas A.M. Solving second order non-linear hyperbolic pde’s using generalized finite difference method (GFDM). Journal of Computational and Applied Mathematics. 363, 1-21. 2020 DOI: 10.1016/j.cam.2019.05.028