• Aucun résultat trouvé

Chapter VIII References

N/A
N/A
Protected

Academic year: 2022

Partager "Chapter VIII References"

Copied!
5
0
0

Texte intégral

(1)

Chapter VIII  Page 193 

Chapter VIII References

The references are listed in alphabetic order of the first author

ATLURI S.N., KIM H. G. and CHO J. Y. (1999), A critical assessment of the truly meshless local Petrov-Galerkin and local boundary integral equation methods, Computational Mechanics, Vol. 24, 348-372.

ATLURI S.N. and ZHU T. (2000), New concepts in meshless methods, Int. J. Numerical Methods in Engineering, Vol. 47, 537-556.

BARSOUM R.S. (1977), Triangular quarter-point elements as elastic and perfectly plastic crack tip elements, Int. J. Numerical Methods in Engineering, Vol. 11, 85-98.

BECHET E., MINNEBO H., MOES N., BURGART B. (2005), Improved implementation and robustness of the X-FEM for stress analysis around cracks, Int. J. Numerical Methods in Engineering, Vol. 64, 1033-1056.

BELIKOV V. V., IVANOV V. D., KONTOROVICH V. K., KORYTNIK S. A. and SEMONOV A.Y. (1997), The non Sibsonian interpolation: A new method of interpolation of the values of a function on an arbitrary set of points, Computational Mathematics and Mathematical Physics, Vol. 37(1), 9-15.

BELYTCHKO T., LU Y. Y. and GU L. (1994-a), Element-free Galerkin methods, Int. J.

Numerical Methods in Engineering, Vol. 37, 229-256.

BELYTCHKO T., GU L. and LU Y. Y. (1994-b), Fracture and crack growth by element free Galerkin methods, Modelling and Simulation in Material Science and Engineering, Vol. 2, 519-534.

BELYTCHKO T., KRONGAUZ Y., ORGAN D., FLEMING M. and KRYSL P.(1996-a), Meshless methods: an overview and recent developments, Comp. Meth. in Appl. Mechanics and Engineering, Vol. 139, 3-47.

BELYTCHKO T., ORGAN D., KRONGAUZ Y.(1996-b), A coupled finite element-element free Galerkin method, Computational Mechanics, Vol. 17, 186-195.

BLANFORD G.E., INGRAFFEA A.R., LIGGETT J.A. (1991), Two-dimensional stress intensity factor computations using the boundary element method, Int. J. Numerical Methods in Engineering, Vol. 17, 387-404.

BOWYER A.(1981), Computing Dirichlet tessellations, The Computer Journal, 24, 162-166.

CHAN S.K., TUBA I.S., WILSON W.K. (1970), On the finite element method in linear fracture mechanics, Engineering Fracture Mechanics, Vol. 2, 1-17

CHEN J. S., WU C. T., YOON S. and YOU Y. (2001), A stabilized conforming nodal integration for Galerkin meshfree methods, Int. J. Numerical Methods in Engineering, Vol.

50, 435-466.

CHINESTA F. (coordinateur), CESCOTTO S., CUETO E.,LORONG P. (2009), La Méthode des Eléments Naturels en calcul des structures et simulation des procédés,

 

Hermes Science Publishing Ltd, 2009, ISBN : 978-2-7462-1984-7

CROUCH S.L. (1976), Solution of plane elasticity problemsby the displacement discontinuity

method, Int. J. Numerical Methods in Engineering, Vol. 10, 301-342.

(2)

Chapter VIII  Page 194  CUETO E., SUKUMAR N., CALVO B., CEGONINO J and DOBLARE M. (2003), Overview and recent advances in natural neighbour Galerkin methods, Archives of Computational Methods in Engineering, Vol. 10, 4, 307-384.

DAUX C., MOES N., DOLBOW J., SUKUMAR N., BELYTSCHKO T. (2000), Arbitrary branched and intersecting cracks with the extended finite element method, Int. J. Numerical Methods in Engineering, Vol. 48, 1741-1760.

DOLBOW J.E. (1999), An extended finite element method with discontinuous enrichment for applied mechanics, PhD thesis, Northwestern University

DOLBOW J., MOES N., BELYTSCHKO T. (2000-a), Modelling fracture in Mindlin- Reissner plates with the extended finite element method, Int. J. Solids and Structures, Vol. 37, 7161-7183.

DOLBOW J., MOES N., BELYTSCHKO T. (2000-b), Discontinuous enrichment in finite elements with a partition of unity method, Finite Elements in Analysis and Design Vol. 36, 235-260

DOLBOW J. and DEVAN A. (2004), Enrichment of enhanced assumed strain approximations for representing strong discontinuities: addressing volumetric incompressibility and the discontinuous patch test, Int. J. Numerical Methods in Engineering, Vol. 59, 47-67.

DUFLOT M. and NGUYEN D.H. (2004-a), Fatigue crack growth analysis by an enriched meshless method, Jl. of Computational and Applied Mechanics, Vol. 168, 155-164.

DUFLOT M. and NGUYEN D.H. (2004-b), A meshless method with enriched weight functions for fatigue crack growth, Int. J. Numerical Methods in Engineering, Vol. 59, 1945- 1961.

FELIPPA C. A. (2000), On the original publication of the general canonical functional of linear elasticity, Journal of Applied Mechanics, Vol. 67, pp 217-219.

FLEMING M., CHU Y.A., MORAN B., BELYTCHKO T. (1997), Enriched element-free Galerkin methods for crack tip fields, Int. J. Numerical Methods in Engineering, Vol. 40, 1483-1504.

FRAEIJS de VEUBEKE B. M. (1951), Diffusion des inconnues hyperstatiques dans les voilures à longerons couplés, Bull. Serv. Technique de l’Aéronautique N° 24, Imprimerie Marcel Hayez, Bruxelles, 56 pp.

FRIED, I (1973), Influence of Poisson’s ration on the condition of the finite element stiffness matrix. Int. J . Solids and Structures, Vol. .10, 323-329.

GAVETTE L., BENITO J. J., FALCON S. and RUIZ A. (2000), Penalty functions in constrained variational principles for element free Galerkin method, European Journal of Mechanics. A/Solids, Vol. 19, 699-720

GONZALEZ D., CUETO E., MARTINEZ M. A., AND DOBLARE M.(2004), Numerical integration in natural neighbour galerkin methods, Int.Jl. for Num. Meth. in Eng., Vol. 60 :2077–2104.

HELLEN T.K. and BLACKBURN W.S. (1975), The calculation of stress intensity factors for combined tensile and shear loading, Int. Jl. of Fracture, Vol. 11, 605-617.

HIYOSHI H. and SUGIHARA K. (1999), Two generations of an interpolant based on

Voronoi diagrams, Int. J. of Shape Modelling, Vol 5(2), 219-231.

(3)

Chapter VIII  Page 195  HU H. C. (1954), On some variational principles in the theory of elasticity and the theory of plasticity, Sci. Sin., 4, pp. 33-54, 1955, first published in Chinese in Acta Physica Sinica, Vol.

X, N° 3, pp 259-290.

ILLOUL A. L. (2008), Mise en oeuvre de la méthode des éléments naturels contrainte en 3D.

Application au cisaillage adiabatique, PhD Thesis, Ecole Nationale Supérieure d’Arts et Métiers, Paris

INGRAFFEA A.R. and WAWRZYNEK P. (2003), Finite Element Method for Linear Elastic Fracture Mechanics, Elsevier Science, Oxford, England

KALJEVIC I. and SAIGAL S. (1997), An improved element-free Galerkin formulation, Int. J.

Numerical Methods in Engineering, Vol. 40, 2953-2974 (1997)

KRIEG R.D. and KRIEG D.B. (1977), Accuracies of numerical solution method for the elastic-perfectly plastic model, ASME, J. of Pressure Vessels and Piping Div., Vol 99, 510- 515.

KRONGAUZ Y. and BELYTCHKO T. (1996), Enforcement of essential boundary conditions in meshless approximations using finite elements, Comp. Meth. in Appl. Mechanics and Engineering, Vol. 131, 133-145.

LANCASTER P. and SALKAUSKAS K. (1990), Curve and Surface Fitting: An Introduction, Academic Press, London (1990)

LEE S.H. and YOON Y.C. (2003), An improved crack analysis technique by element-free Galerkin method with auxiliary supports, Int. J. Numerical Methods in Engineering, Vol. 56, 1291-1314.

LI K. and LIU W.K. (2002), Meshfree and particle methods and their applications, Applied Mechanics Review, Vol. 55(1), 1-34.

LIU G.R., DAI K.Y., NGUYEN T.T. (2007-a), A smoothed finite element for mechanics problems, Computational Mechanics, Vol. 39, 859-877

LIU G.R., NGUYEN T.T., DAI K.Y., LAM K.Y. (2007-b), Theoretical aspects of the smoothed finite element method(SFEM), Int.Jl. for Num. Meth. in Eng., Vol. 71, 902-930.

LORONG PH., YVONNET J., COFFIGNAL G. and COHEN S. (2006), Contribution of computational mechanics in numerical simulation of machining and blanking, Archives of Computational Methods in Engineering, Vol. 13, 1, 45-90

LU Y. Y., BELYTCHKO T., and GU L. (1994), A new implementation of the element-free Galerkin method, Comp. Meth. in Appl. Mechanics and Engineering, Vol. 113, 397-414.

MIANNAY D. P. (1998), Fracture Mechanics, Springer, Mechanical Engineering Series MOES N., DOLBOW J., BELYTSCHKO T. (1999), A finite element method for crack growth without remeshing, Int. J. Numerical Methods in Engineering, Vol. 46, 131,150.

MORAN B. and SHIH C.F. (1987-a), Crack tip and associated domain integrals from momentum and energy balance, Engineering Fracture Mechanics, Vol. 27, 615-641.

MORAN B. and SHIH C.F. (1987-b), A general treatment of crack tip contour integrals, Int.

Jl. of Fracture, Vol. 35, 295-310.

NAYROLES B., TOUZOT G. and VILLON P. (1992), Generalizing the Finite Element

Method : Diffuse Approximation and Diffuse Elements, Computational Mechanics, Vol. 10,

307-318.

(4)

Chapter VIII  Page 196  ORGAN D., FLEMING M., TERRY T., BELYTCHKO T. (1996), Continuous meshless approximations for nonconvex bodies by diffraction and transparency, Computational Mechanics, Vol. 18, 1-11.

OSHER S.A. (1999), Level set methods and fast marching methods: evolving interfaces in computational geometry, fluid mechanics, computer vision and materials science, Cambridge University Press, Cambridge, UK

PONTHOT J.P. and BELYTCHKO T. (1998), Arbitrary Lagrangian-Eulerian formulation for element-free Galerkin method, Comp. Meth. in Appl. Mechanics and Engineering, Vol.

152, 19-46.

PORTELA A., ALIABADI M., ROOKE D. (1991), The dual boundary element method:

effective implementation for crack problem, Int.Jl. for Num. Meth. in Eng., Vol. 33, 1269- 1287.

ROSSI B., HABRAKEN A.-M., PASCON F. (2007), On The Evaluation Of The Through Thickness Residual Stresses Distribution Of Cold Formed profiles, Proceedings of the 10TH ESAFORM CONFERENCE ON MATERIAL FORMING, Zaragoza, pp. 570-577, ISBN:

978-0-7354-0414-4

SAMBRIDGE M., BRAUN J., and McQUEEN H. (1996), New computational methods for natural neighbour interpolation in two and three dimensions. Computational Techniques and Applications : CTAC95, pages 685–692.

SHEWCHUK J. R. (1996), Triangle: Engineering a 2D Quality Mesh Generator and Delaunay Triangulator, Applied Computational Geometry: Towards Geometric Engineering'' (Ming C. Lin and Dinesh Manocha, editors), volume 1148 of Lecture Notes in Computer Science, pages 203-222, Springer-Verlag, Berlin.

SIBSON R. (1980), A vector identity for the Dirichlet tessellation, Mathematical proceedings of the Cambridge Philosophical Society, Vol 87, 151-155.

SNYDER M.D. and CRUSE T.A. (1975), Boundary integral equation analysis of cracked anisotropic plates, Int. Jl. of Fracture, Vol. 11, 315-328.

STAZI F.L., BUDYN E., CHESSA J., BELYTSCHKO T. (2003), An extended finite element method with higher order elements for curved cracks, Computational Mechanics, Vol. 31, 38- 48.

STOLARSKA M., CHOPP D.L., MOS N., BELYTSCHKO T. (2001), Modelling crack growth by level sets in the extended finite element method, Int. J. Numerical Methods in Engineering, Vol. 51, 943-960.

SUKUMAR N. (1998), The Natural Element Method in Solid Mechanics, PhD thesis, Northwestern University, Evanston, Illinois.

SUKUMAR N., MOES N., MORAN B., BELYTSCHKO T. (2000), Partition of unity enrichment for biomaterial interface cracks, Int. J. Numerical Methods in Engineering, Vol.

48, 1549-1570.

SUKUMAR N., HUANG Z., PREVOST J.-H., SUO Z. (2004), Extended finite element method for three-dimensional crack modelling, Int. J. Numerical Methods in Engineering, Vol. 59, 1075-1102.

WASHIZU K. (1955), On the variational principles of elasticity and plasticity, Aeroelastic

and Structures Research Laboratory, Technical report 25-18, MIT, Cambridge.

(5)

Chapter VIII  Page 197  WATSON D.F. (1981), Computing the n-dimensional Delaunay tessellation with application to Voronoi polytopes, The Computer Journal, 24, 167-172.

WESTERGAARD, H.M. (1939), Bearing pressures and cracks, Journal of Applied Mechanics, Vol. 6, 49-53.

WILKINSON, JH. (1965), The Algebraic Eigenvalue Problem. Clarendon Press, Oxford.

YAGAWA G. and MATSUBARA H. (2006), Enriched element method and its application to solid mechanics, pp 15-18 in Computational Methods in Engineering & Science, Proc.

EPMESC X, Aug. 21-23, Tsinghua University Press – Springer.

YOO J., MORAN B. and CHEN J. S. (2004), Nodal natural neighbour methods, Int. J.

Numerical Methods in Engineering, Vol. 60, 861-890.

YVONNET J. (2004), Nouvelles approches sans maillage basées sur la méthode des éléments naturels pour la simulation numérique des procédés de mise en forme, PhD Thesis, Ecole Nationale Supérieure d’Arts et Métiers, Paris.

YVONNET J., RYCKELYNCK D., LORONG PH., CHINESTA F. (2004), A new extension

of the natural element method for non convex and discontinuous domains: the constrained

natural element method (C-NEM), Int. J. Numerical Methods in Engineering, Vol. 60, 1451-

1474.

Références

Documents relatifs

The main information sought was the level of awareness about parasitic diseases, worm control methods practised, types of anthelmintic used, source of anthelmintics,

On the Leishmania donovani / Balb/c mice model, a treatment by oral route at 60 μmoles/kg/day for ten consecutive days with this formulation was compared to 2-n-propylquinoline

In savannah, on the Comoe river of South Burkina Faso, the biconical trap was mounted on a small wooden raft anchored to a stone, and catches were compared with the

Popu- lation dynamics and Borrelia burgdorferi infection rate of Ixodes ricinus ticks in the Belgrade area.. Borrelia burgdorferi sensu lato, Total No No (%) of positive samples

The hosts with cestode infection (Paranoplocephala sp.) had lower contents of heavy metals in their livers and kidneys compared to hosts with nematode infection (Mastophorus

Seven Anas platyrhynchos (mallards), one Ardea cinerea (grey heron) and two Cygnus olor (mute swans) were parasitized by Bilharziella.. olor was parasitized

We report the impact of the free access to health facilities on malaria morbidity in children from two to 15 years old, during a malaria transmission season in Niakhar,

I n the present work, 54 chronic chagasic patients with positive conventional serology, 29 of them (54 %) with negative XD ten years after finishing chemo- therapy with ALLO or