1 Title, abstract and keywords
2 The main text
3 Bibliography
4 Acknowledgments
5 References
Back to Top
Document information
Published on 01/01/1993
DOI: 10.1002/nme.1620361807
Licence: CC BY-NC-SA license
Web of Science Core Collection® Times cited: 34
Crossref Cited-by Times cited: 32
OpenCitations.net Times cited: 21
OpenCitations.net - Citing documents:
- J. Borggaard, A. Verma. On Efficient Solutions to the Continuous Sensitivity Equation Using Automatic Differentiation. SIAM J. Sci. Comput. 22(1) DOI 10.1137/s1064827599352136
- E. Stein, F. Barthold. Optimization of Thin-Walled Structures. DOI 10.1007/978-94-011-4489-6_23
- F. Cugnon, P. Beckers. Quality Control of Finite Element Analyses in Shape Optimization. DOI 10.1007/978-94-011-5588-5_19
- J. Ródenas, G. Bugeda, J. Albelda, E. Oñate. On the need for the use of error-controlled finite element analyses in structural shape optimization processes. Int. J. Numer. Meth. Engng. 87(11) (2011) DOI 10.1002/nme.3155
- O. Marco, J. Ródenas, J. Albelda, E. Nadal, M. Tur. Structural shape optimization using Cartesian grids and automatic h-adaptive mesh projection. Struct Multidisc Optim 58(1) (2017) DOI 10.1007/s00158-017-1875-1
- S. Gong, G. Xie, J. Zhang, S. Nie, Y. Li. Sensitivity analysis and shape optimization based on FE–EFG coupled method. Res Eng Design 20(2) (2008) DOI 10.1007/s00163-008-0057-y
- A. Polynkine, F. Van Keulen, V. Toropov. Optimization of geometrically non‐linear structures based on a multi‐point approximation method and adaptivity. Engineering Computations 13(2/3/4) DOI 10.1108/02644409610114477
- J. Ródenas, G. Bugeda, J. Albelda, E. Oñate, E. Nadal. Sobre la necesidad de controlar el error de discretización de elementos finitos en optimización de forma estructural con algoritmos evolutivos. Revista Internacional de Métodos Numéricos para Cálculo y Diseño en Ingeniería 28(1) DOI 10.1016/j.rimni.2011.11.005
- G. PAULINO, L. GRAY, V. ZARIKIAN. HYPERSINGULAR RESIDUALS—A NEW APPROACH FOR ERROR ESTIMATION IN THE BOUNDARY ELEMENT METHOD. Int. J. Numer. Meth. Engng. 39(12) DOI 10.1002/(sici)1097-0207(19960630)39:12<2005::aid-nme940>3.0.co;2-d
- L. Li, P. Bettess, J. Bull, T. Bond, I. Applegarth. Theoretical formulations for adaptive finite element computations. Commun. Numer. Meth. Engng. 11(10) (2005) DOI 10.1002/cnm.1640111010
- G. Bugeda. A comparison between new adaptive remeshing strategies based on point wise stress error estimation and energy norm error estimation. Commun. Numer. Meth. Engng. 18(7) (2002) DOI 10.1002/cnm.505
- G. Bugeda, J. Ródenas, J. Albelda, E. Oñate. Control of the finite element discretization error during the convergence of structural shape optimization algorithms. Int. J. Simul. Multidisci. Des. Optim. 3(3) (2009) DOI 10.1051/ijsmdo/2009012
- J. Borggaard, D. Pelletier. Observations in Adaptive Refinement Strategies for Optimal Design. DOI 10.1007/978-1-4612-1780-0_4
- L. Li, P. Bettess, J. Bull, T. Bond. Mesh Refinement Formulations in Adaptive Finite Element Methods. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science 210(4) (2016) DOI 10.1243/pime_proc_1996_210_207_02
- A. Falk, F. Barthold, E. Stein. A hierarchical design concept for shape optimization based on the interaction of CAGD and FEM. Structural Optimization 18(1) DOI 10.1007/bf01210687
- G. Paulino, F. Shi, S. Mukherjee, P. Ramesh. Nodal sensitivities as error estimates in computational mechanics. Acta Mechanica 121(1-4) DOI 10.1007/bf01262532
- R. Salagame, A. Belegundu. Shape optimization with p adaptivity. AIAA Journal 33(12) DOI 10.2514/3.12998
- R. Salagame, A. Belegundu. Shape optimization with p-adaptivity. (2012) DOI 10.2514/6.1994-4289
- J. Borggaard, D. Pelletier. Computing design sensitivities using an adaptive finite element method. (2012) DOI 10.2514/6.1996-1938
- E. Turgeon, D. Pelletier, J. Borggaard. A continuous sensitivity equation approach to optimal design in mixed convection. (2012) DOI 10.2514/6.1999-3625
- O. Marco, J. Ródenas, F. Fuenmayor, M. Tur. An extension of shape sensitivity analysis to an immersed boundary method based on Cartesian grids. Comput Mech 62(4) (2017) DOI 10.1007/s00466-017-1522-0
Share this document
claim authorship
Are you one of the authors of this document?