Geometric-nonlinear analysis by finite element and boundary element methods - a bibliography (1997-1998)

Finite elements in analysis and design

Volumn 32, Issue 1, 1999, Pages 51-62

  Mackerle, J ^a  

^a LINKÖPING INSTITUTE OF TECHNOLOGY   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

BEAMS AND GIRDERS; BOUNDARY ELEMENT METHOD; COMPUTATIONAL GEOMETRY; COMPUTER SIMULATION; ELASTOPLASTICITY; ERROR ANALYSIS; PARAMETER ESTIMATION; PLASTIC DEFORMATION; PLATES (STRUCTURAL COMPONENTS); SHELLS (STRUCTURES); STRAIN; STRUCTURAL ANALYSIS;

CONSTITUTIVE MODELING-FINITE DEFORMATION PLASTICITY; GEOMETRIC-NONLINEAR VIBRATION ANALYSIS; REMESHING TECHNIQUES; STRAIN CAM-CLAY MODELS;

FINITE ELEMENT METHOD;

EID: 0033098484     PISSN: 0168874X     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0168-874X(98)00069-9     Document Type: Article

References (248)

1. M.K. Apalak, Geometrically non-linear analysis of adhesively bonded double containment corner joints, J. Adhes. 66 (1/4) (1998) 117—133.
2. M.K. Apalak, Geometrically nonlinear analysis of adhesively bonded modified double containment corner joints: II, J. Adhes. Sci. Technol. 12 (2) (1998) 135—160.
3. M.K. Apalak, A. Engin, Geometrically non-linear analysis of adhesively bonded double containment cantilever joints, J. Adhes. Sci. Technol. 11 (9) (1997) 1153—1195.
4. F. Armero, E. Petocz, On the formulation of stable time-stepping algorithms for contact problems, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 865—872.
5. I. Arregui et al., An Eulerian approach for large displacements of thin shells including geometrical non-linearities, Comput. Methods Appl. Mech. Eng. 140 (3/4) (1997) 361—381.
6. A.K. Banerjee, S. Nagarajan, Efficient simulation of large overall motion of beams undergoing large deflection, Multibody Systems Dyn. 1 (1) (1997) 113—126.
7. Y. Basar, Y. Ding, Shear deformation models for large-strain shell analysis, Int. J. Solids Struct. 34 (14) (1997) 1687—708.
8. Y. Basar, M. Itskov, Finite element formulation of the Ogden material model with application to rubber-like shells, Int. J. Numer. Methods Eng. 42 (7) (1998) 1279—1305.
9. J.L. Batoz, Y.Q. Guo, Analysis and design of sheet forming parts using a simplified inverse approach, in: D.R.J. Owen (Ed.) 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 178—195.
10. R.C. Batra, X.Q. Liang, Finite dynamic deformations of smart structures, Comput. Mechanics 20 (5) (1997) 427—438.
11. A.C. Benjamin et al., CALEB: a computer program for geometric and material nonlinear analysis of offshore platforms and general framed structures, 10th Int. Symp. Offshore Eng., Rio de Janeiro, 1997, pp. 303—313.
12. P. Betsch et al., On the parametrization of finite rotations in computational mechanics, a classification of concepts with application to smooth shells, Comput. Methods Appl. Mech. Eng. 155 (3/4) (1998) 273—305.
13. S. Bezzina, K. Saanouni, Computational procedures for finite strain elastoplasticity with damage: application for sheet cutting, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1065—1070.
14. M. Bischoff, E. Ramm, Shear deformable shell elements for large strains and rotations, Int. J. Numer. Methods Eng. 40 (23) (1997) 4427—4449.
15. J. Bonet, A.J. Burton, A simple average nodal pressure tetrahedral element for incompressible and nearly incompressible dynamic explicit applications, Commun. Numer. Methods Eng. 14 (5) (1998) 437—449.
16. R.I. Borja, C. Tamagnini, Numerical implementation of a mathematical model for finite strain elastoplastic consolidation, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1631—1640.
17. R.I. Borja, C. Tamagnini, Cam-clay plasticity, Part III: Extension of the infinitesimal model to include finite strains, Comput. Methods Appl. Mech. Eng. 155 (1/2) (1998) 73—95.
18. P.A. Boucard et al., A nonincremental approach for large displacement problems, Comput. Struct. 64 (1/4) (1997) 499—508.
19. B. Brank et al., On large deformations of thin elasto-plastic shells: implementation of a finite rotation model for quadrilateral shell element, Int. J. Numer. Methods Eng. 40 (4) (1997) 689—726.
20. B. Brank et al., On non-linear dynamics of shells: implementation of energy-momentum conserving algorithm for a finite rotation shell model, Int. J. Numer. Methods Eng. 42 (3) (1998) 409—442.
21. U. Brink, E. Stein, A posteriori error estimation in large-strain elasticity using equilibrated local Neumann problems, Comput. Methods Appl. Mech. Eng. 161 (1/2) (1998) 77—101.
22. M. Brunig, Numerical modelling of finite elastic-plastic deformations of crystalline solids including non-Schmid effects, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 907—912.
23. M. Brunig, Numerical analysis and modeling of large deformation and necking behavior of tensile specimens, Finite Elements Anal. Design 28 (4) (1998) 303—319.
24. H.T. Budiman, P.A. Lagace, Nondimensional parameters for geometric nonlinear effects in pressurized cylinders with axial cracks, J. Appl. Mech., ASME 64 (2) (1997) 401—407.
25. P. Bussy, Y. Mosbah, An error calculation method for finite element analysis in large displacements, Int. J. Numer. Methods Eng. 40 (20) (1997) 3703—3728.
26. C. Callari et al., Finite-element implementation of a finite-strain cam-clay model, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1649—1656.
27. F.L. Carranza et al., An adaptive space-time finite element model for oxidation-driven fracture, Comput. Methods Appl. Mech. Eng. 157 (3/4) (1998) 399—423.
28. E. Carrera, H. Parisch, Evaluation of geometrical nonlinear effects of thin and moderately thick multilayered composite shells, Composite Struct. 40 (1) (1997) 11—24.
29. E. Carrera et al., Large deflection FEM analysis of thermally loaded, stiffened shear deformable plates, in: 1997 ASME Int. Mech. Eng. Cong. Expo, PVP 369, 1997, pp. 141—154.
30. C.C. Celigoj, Finite deformation coupled thermomechanical problems and generalized standard materials, Int. J. Numer. Methods Eng. 42 (6) (1998) 1025—1043.
31. S. Chakraborty, S. Majumdar, An arbitrary-shaped arch element for large deflection analysis, Comput. Struct. 65 (4) (1997) 593—600.
32. R. Chambon et al., One-dimensional localisation studied with a second grade model, European J. Mech., A/Solids 17 (4) (1998) 637—656.
33. J.H. Chang, C.B. Chen, FE calculation of elastodynamic energy release rate for rubbery materials, Finite Elements Anal. Des. 28 (2) (1997) 151—163.
34. J.H. Chang, Y.T. Gao, Numerical evaluation of J-integral for rubber materials under dynamic loads with finite element method, Comput. Mech. 20 (5) (1997) 460—467.
35. P.G. Charette et al., Large deformation mechanical testing of biological membranes using speckle interferometry in transition. 2-Finite element modeling, Appl. Opt. 36 (10) (1997) 2246—2251.
36. R. Charlier et al., The effect of hydromechanical coupling on the numerical modelling of strain localization, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 682—689.
37. J.S. Chen, C.T. Wu, On computational issues in large deformation analysis of rubber bushings, Mech. Struct. Mach. 25 (3) (1997) 287—309.
38. J.S. Chen et al., Large deformation analysis of rubber based on a reproducing kernel particle method, Comput. Mech. 19 (3) (1997) 211—227.
39. J.S. Chen et al., Finite element procedures for large deformation analysis of arterial segments, in: 1997 Bioeng. Conf. BED 35, ASME, 1997, pp. 465—466.
40. W. Chen, S. Zheng, Refined hybrid degenerated shell element for geometrically non-linear analysis, Int. J. Numer. Methods Eng. 41 (7) (1998) 1195—1213.
41. J. Cheng et al., Nonlinear large deformation finite element analysis of orthodontic springs, Bio-Med. Mater. Eng. 7 (2) (1997) 99—110.
42. W. Cheng, A modified shell element method for determining 3D large strain distributions in sheet metal stamping, Commun. Numer. Methods Eng. 14 (6) (1998) 519—527.
43. J.L. Chenot, New trends in finite element modelling of metal forming processes, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 209—223.
44. C. Cho et al., Stability analysis using a geometrically nonlinear assumed strain solid shell element model, Finite Elements Anal. Des. 29 (2) (1998) 121—135.
45. S.R. Chowdhury, R. Narasimhan, Ductile failure in a constrained metal layer under mixed mode loading, Acta Mater. 46 (4) (1998) 1103—1113.
46. M.A. Crisfield et al., Dynamics of 3-D co-rotational beams, Comput. Mech. 20 (6) (1997) 507—519.
47. H. De Boer, F. Van Keulen, Pade approximants applied to a non-linear finite element solution strategy, Commun. Numer. Methods Eng. 13 (4) (1997) 229—238.
48. H. De Boer, F. Van Keulen, Pade approximants applied to a non-linear finite element solution strategy, Commun. Numer. Methods Eng. 13 (7) (1997) 593—602.
49. H. De Paula Faria, W.T.M. Silva, A congruential formulation of nonlinear plane structures, in: 4th World Cong. Comput. Mech., Buenos Aires, 1998, pp. 179.
50. J. Descamps et al., An asymptotic numerical method to solve large strain viscoplastic problems, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 393—400.
51. P. Dluzewski, P. Rodzik, Elastic eigenstates in finite element modelling of large anisotropic elasticity, Comput. Methods Appl. Mech. Eng. 160 (3/4) (1998) 325—335.
52. F.P.E. Dunne et al., Anisothermal large deformation constitutive equations and their application to modelling titanium alloys in forging, Philo. Mag. A 3 (1997) 587—610.
53. M. Dutko et al., Bulk forming simulation by adaptive explicit FEM, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1305—1312.
54. R. Eberlein, Finite-Elemente-Konzepte fur Schalen mit grossen elastischen und plastischenVerzerrungen, Dissert, Tech. Hochschule Darmstadt, 1997.
55. R. Eberlein, P. Wriggers, Finite element formulations of five and six parameter shell theories accounting for finite plastic strains, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1898—1903.
56. A.A. El Damatty et al., Large displacement extension of consistent shell element for static and dynamic analysis, Comput. Struct. 62 (6) (1997) 943—960.
57. H.D. Espinoza et al., Adaptive FEM computation of geometric and material nonlinearities with application to brittle failure, Mech. Mater. 29 (3/4) (1998) 275—305.
58. Y.T. Feng et al., A non-nested Galerkin multi-grid method for solving linear and nonlinear solid mechanics problems, Comput. Methods Appl. Mech. Eng. 144 (3/4) (1997) 307—325.
59. L. Fourment et al., Optimum design of the hot forging process: a FE inverse model with remeshing for large deformations, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 804—809.
60. J.R.Q. Franco, F.B. Barros, An improved adaptive formulation for the computation of limit analysis problems on axisymmetrical shells, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, 626—632.
61. M.S. Gadala, Recent advances in the numerical modeling of constitutive relations, Finite Elements Anal. Des. 24 (3) (1997) 171—185.
62. S. Glaser, F. Armero, On the formulation of enhanced strain finite elements in finite deformations, Eng. Comput. 14 (7) (1997) 759—791.
63. B.W. Golley, The solution of open and closed elasticas using intrinsic coordinate finite elements, Comput. Methods Appl. Mech. Eng. 146 (1/2) (1997) 127—134.
64. S. Govindjee, Accuracy and stability for integration of Jaumann stress rate equations in spinning bodies, Eng. Comput. 14 (1) (1997) 14—30.
65. F. Gruttmann et al., A geometrical nonlinear eccentric 3D-beam element with arbitrary cross-sections, Comput. Methods Appl. Mech. Eng. 160 (3/4) (1998) 383—400.
66. L.N.B. Gummadi, A.N. Palazotto, Nonlinear analysis of beams and arches undergoing large rotations, J. Eng. Mech., ASCE 123 (4) (1997) 394—398.
67. L.N.B. Gummadi, A.N. Palazotto, Large strain analysis of beams and arches undergoing large rotations, Int. J. Non-Linear Mech. 33 (4) (1998) 615—645.
68. L.N.B. Gummadi, A.N. Palazotto, Finite element analysis of arches undergoing large rotations — I: Theoretical comparison, Finite Elements Anal. Design 24 (4) (1997) 213—235.
69. L.N.B. Gummadi, A.N. Palazotto, Non-linear dynamic finite element analysis of composite cylindrical shells considering large rotations, 38th Str., Str. Dyn. Mater. Conf., Kissimmee, AIAA, 1997, pp. 2362—2370.
70. E. Gunay, A.U. Erdem, A new heterosis plate element for geometrically non-linear finite element analysis of laminated plates, Comput. Struct. 65 (6) (1997) 819—828.
71. M. Hac, Dynamic analysis of geometrically nonlinear flexible mechanisms, Mach. Dyn. Prob. 18 (1997) 105—120.
72. W. Han, M. Petyt, Geometrically nonlinear vibration analysis of thin, rectangular plates using the hierarchical FEM — I: The fundamental mode of isotropic plates, Comput. Struct. 63 (2) (1997) 295—308.
73. W. Han, M. Petyt, Geometrically nonlinear vibration analysis of thin, rectangular plates using the hierarchical FEM — II: 1st mode of laminated plates and higher modes, Comput. Struct. 63 (2) (1997) 309—318.
74. R. Hauptmann, K. Schweizerhof, A systematic development of solid-shell element formulations for linear and non-linear analyses employing only displacement degrees of freedom, Int. J. Numer. Methods Eng. 42 (1) (1998) 49—69.
75. K. Heiduschke, What is plastic strain? in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 425—430.
76. S. Holmberg, H. Petersson, Numerical simulations and experimental studies of large deformation and fracturing processes in wood, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 929—936.
77. T. Horie, T. Niho, Electromagnetic and structural coupled analysis with the effect of large deflection, IEEE Trans. Magn. 33 (2) (1997) 1658—1661.
78. K.M. Hsiao, E.Y. Lin, Large displacement analysis of elasto-plastic ring under external pressure, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1910—1915.
79. P. Hu et al., A finite element analysis of the large plastic deformation behavior of amorphous glassy circular polymeric bars, Acta Mech. Solida Sinica 10 (2) (1997) 138—147.
80. Y. Hu, M. F. Randolph, Practical numerical approach for large deformation problems in soil, Int. J. Numer. Anal. Methods Geomech. 22 (5) (1998) 327—350.
81. C. Huettel, A. Matzenmiller, Generalized plasticity for finite strains, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 434—440.
82. C.L. Hwan, An upper bound finite element procedure for solving large plane strain deformation, Int. J. Numer. Methods Eng. 40 (10) (1997) 1909—1922.
83. A. Ibrahimbegovic, Stress resultant geometrically exact shell theory for finite rotations and its finite element implementation, Appl. Mech. Rev. 50 (4) (1997) 199—226.
84. A. Ibrahimbegovic, On the choice of finite rotation parameters, Comput. Methods Appl. Mech. Eng. 149 (1/4) (1997) 49—71.
85. A. Ibrahimbegovic, Finite deformation plasticity and related localization effects, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 774—780.
86. A. Ibrahimbegovic, M. Al Mikdad, Finite rotations in dynamics of beams and implicit time-stepping schemes, Int. J. Numer. Methods Eng. 41 (5) (1998) 781—814.
87. A.V. Idesman et al., Finite element simulation of martensitic phase transition in elastoplastic material at finite strains, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1323—1328.
88. M. Itskov, Finite-Elemente-Analyse gummiartiger inkompressibler Elastomere unter grossen Verzerrungen und Kontaktwechselwirkungen, ZAMM 77 (8) (1997) 585—594.
89. S. Jun et al., Explicit reproducing kernel particle methods for large deformation problems, Int. J. Numer. Methods Eng. 41 (1) (1998) 137—166.
90. M. Kaliske, H. Rothert, Formulation and implementation of three-dimensional viscoelasticity at small and finite strains, Comput. Mech. 19 (3) (1997) 228—239.
91. M. Kaliske, H. Rothert, On the finite element implementation of rubber-like materials at finite strains, Eng. Comput. 14 (2/3) (1997) 216—232.
92. M. Kaliske et al., A generalized approach to inelastic behaviour at finite strains — application to polymeric material, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 937—944.
93. J. Keck, C. Miehe, An Euler overstress-type viscoplastic constitutive model in spectral form. Formulation and numerical implementation, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 996—1003.
94. B.L. Kemp et al., Vectorial approach to the analysis of finite rotation dynamics of beams, in: 39th Str., Str. Dyn. Mater. Conf. Exh., Long Beach, 1998, pp. 313—318.
95. A.R. Khoei, R.W. Lewis, Finite element modelling of large elasto-plastic deformation for the dynamic analysis of powder compaction processes, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1329—1334.
96. S.J. Kim et al., Viscoelastic model of finitely deforming rubber and its finite element analysis, J. Appl. Mech. ASME 64 (4) (1997) 835—841.
97. E. Kirchner et al., A finite element method for plane stress problems with large elastic and plastic deformations, Commun. Numer. Methods Eng. 13 (12) (1997) 963—976.
98. L.S. Kistler, A.M. Waas, Impact response of cylindrically curved laminates including a large deformation scaling study, Int. J. Impact Eng. 21 (1/2) (1998) 61—75.
99. S. Klinkel, W. Wagner, A geometrical non-linear brick element based on the EAS-method, Int. J. Numer. Methods Eng. 40 (24) (1997) 4529—4545.
100. M. Kojic et al., Geometrically nonlinear analysis of cam-clay type porous material with fluid flow, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1685—1690.
101. M. Kolli, K. Chandrashekhara, Non-linear static and dynamic analysis of stiffened laminated plates, Int. J. Non-Linear Mech. 32 (1) (1997) 89—101.
102. C. Konke, Coupling of micro-and macro-damage models for the simulation of damage evolution in ductile materials, Comput. Struct. 64 (1/4) (1997) 643—653.
103. W.B. Kratzig et al., Simulation of inelastic damage in reinforced concrete structures using adaptive methods, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 172—177.
104. I. Kreja et al., Finite elements based on a first-order shear deformation moderate rotation shell theory with applications to the analysis of composite structures, Int. J. Non-Linear Mech. 32 (6) (1997) 1123—1142.
105. R.D. Krieg, S. Xu, Plane stress linear hardening plasticity theory, Finite Elements Anal. Des. 27 (1) (1997) 41—67.
106. T.A. Laursen, V.G. Oancea, On the constitutive modeling and finite element computation of rate-dependent frictional sliding in large deformations, Comput. Methods Appl. Mech. Eng. 143 (3/4) (1997) 197—227.
107. D.W. Lee, D.Y. Yang, Consideration of geometric nonlinearity in rigid-plastic finite element formulation of continuum elements for large deformation, Int. J. Mech. Sci. 39 (12) (1997) 1423—1440.
108. K. Lee, Analysis of large displacements and large rotations of three-dimensional beams by using small strains and unit vectors, Commun. Numer. Methods Eng. 13 (12) (1997) 987—997.
109. S.J. Lee, W. Kanok-Nukulchai, A nine-node assumed strain finite element for large-deformation analysis of laminated shells, Int. J. Numer. Methods Eng. 42 (5) (1998) 777—798.
110. M.E. Levenston et al., Finite deformation theory and finite element formulation for coupled electrokinetic and fluid flow in soft tissues: application to electroosmotics, ASME Int. Mech. Eng. Cong. Expo. BED 36, ASME, 1997, pp. 187—188.
111. R.W. Lewis, A.R. Khoei, Numerical modelling of large deformation in metal powder forming, Comput. Methods Appl. Mech. Eng. 159 (3/4) (1998) 291—328.
112. K.P. Li, S. Cescotto, An 8-node brick element with mixed formulation for large deformation analyses, Comput. Methods Appl. Mech. Eng. 141 (1/2) (1997) 157—204.
113. M. Li, The finite deformation theory for beam, plate and shell, Part I: The two-dimensional beam theory, Comput. Methods Appl. Mech. Eng. 146 (1/2) (1997) 53—63.
114. M. Li, The finite deformation of beam, plate and shell structures, Part II: The kinematic model and the Green-Lagrangian strains, Comput. Methods Appl. Mech. Eng. 156 (1/4) (1998) 247—257.
115. X. Li et al., A mixed strain element method for pressure-dependent elastoplasticity at moderate finite strain, Int. J. Numer. Methods Eng. 43 (1) (1998) 111—129.
116. D.G. Liaw, Nonlinear supersonic flutter of laminated composite plates under thermal loads, Comput. Struct. 65 (5) (1997) 733—740.
117. Z.C. Lin, S.Y. Lee, Application of an elastic roller with slightly convex shape to the improvement of the flatness of a strip for cold rolling, JSME Int. J. Ser A 40 (4) (1997) 459—469.
118. Z.C. Lin, C.C. Shen, A rolling process two-dimensional finite element model analysis, Finite Elements Anal. Design 26 (2) (1997) 143—160.
119. W. Ling, H.K. Stolarski, On elasto-plastic finite element analysis of some frictional contact problems with large sliding, Eng. Comput. 14 (5) (1997) 558—580.
120. C.H. Liu, J.Y. Wong, Large strain FE-analysis of sand using MARC, in: D.R.J Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1716—1721.
121. W.K. Liu et al., A multiple-quadrature eight-node hexahedral finite element for large deformation elastoplastic analysis, Comput. Methods Appl. Mech. Eng. 154 (1/2) (1998) 69—132.
122. Y. Liu et al., Dynamic analysis of spatial truss structures undergoing large overall motion, J. Vibrat. Eng. 11 (1) (1998) 18—23.
123. L.A. Louca, J.E. Harding, Non-linear analysis of imperfect plates under transient lateral pressure loading, Comput. Struct. 63 (1) (1997) 27—37.
124. J. Lufrano et al., Hydrogen transport and large strain elastoplasticity near a notch in alloy X-750, Eng. Fract. Mech. 59 (6) (1998) 827—845.
125. G. Luhrs et al., On the numerical treatment of finite deformations in elastoviscoplasticity, Comput. Methods Appl. Mech. Eng. 144 (1/2) (1997) 1—21.
126. R. Mahnken, E. Stein, Parameter identification for finite deformation elasto-plasticity in principal directions, Comput. Methods Appl. Mech. Eng. 147 (1/2) (1997) 17—39.
127. R. Mahnken, E. Stein, Concepts and computational methods for parameter identification of inelastic material models, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 20—37.
128. J. Marcinowski, Large deflections of shells subjected to an external load and temperature changes, Int. J. Solids Struct. 34 (6) (1997) 755—768.
129. A. Masud et al., A finite-strain finite element model for the pseudoelastic behavior of shape memory alloys, Comput. Methods Appl. Mech. Eng. 148 (1/2) (1997) 23—37.
130. J. Mayo, J. Dominguez, A finite element geometrically nonlinear dynamic formulation of flexible multibody systems using a new displacements representation, J. Vibrat. Acoust. ASME 119 (4) (1997) 573—581.
131. J.L. Meek, S. Ristic, Large displacement analysis of thin plates and shells using a flat facet finite element formulation, Comput. Methods Appl. Mech. Eng. 145 (3/4) (1997) 285—299.
132. S.A. Meguid, M.H. Refaat, Finite element analysis of the deep drawing process using variational inequalities, Finite Elements Anal. Des. 28 (1) (1997) 51—67.
133. C. Meinsma, Seismic investigation of plane steel-concrete composite frames, Bauingenieur 72 (3) (1997) 123—130.
134. T. Merlini, A variational formulation for finite elasticity with independent rotation and Biot-axial fields, Comput. Mech. 19 (3) (1997) 153—168.
135. C. Miehe, A formulation of finite elastoplasticity in shells based on dual co-and contra-variant eigenvectors normalized with respect to a plastic metric, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1922—1929.
136. C. Miehe, A theoretical and computational model for isotropic elastoplastic stress analysis in shells at large strains, Comput. Methods Appl. Mech. Eng. 155 (3/4) (1998) 193—233.
137. C. Miehe, A formulation of finite elastoplasticity based on dual co-and contra-variant eigenvector triads normalized with respect to a plastic metric, Comput. Methods Appl. Mech. Eng. 159 (3/4) (1998) 223—260.
138. J. Mitsugi, Direct strain measure for large displacement analyses on hinge connected beam structures, Comput. Struct. 64 (1/4) (1997) 509—517.
139. Y. Mitsuya et al., Coupling and nonlinear effects of cantilever deflection and torsion encountered when measuring vertical and lateral forces using the scanning, Wear 211 (2) (1997) 198—202.
140. P. Mohan, R.K. Kapania, Geometrically nonlinear analysis of composite plates and shells using a flat triangular shell element, in: 38th Str., Str. Dyn. Mater. Conf., Kissimmee, AIAA, 1997, pp. 2347—2361.
141. P. Mohan, R.K. Kapania, Updated Lagrangian formulation of a flat triangular element for thin laminated shells, AIAA J. 36 (2) (1998) 273—281.
142. U. Montag, On more efficient computational algorithms for elasto-plastic shell analysis, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1935—1942.
143. G. Moreau, D. Caillerie, Continuum modeling of lattice structures in large displacement applications to buckling analysis, Comput. Struct. 68 (1/3) (1998) 181—189.
144. A. Myslinski, Mixed finite element approach for shape optimal design of large displacement contact problems, Comput. Struct. 64 (1/4) (1997) 595—602.
145. B. Nedjar, M. Reynier, Error on the constitutive relation in the nonlinear formulation of elastic beams: the plane case, Comput. Methods Appl. Mech. Eng. 160 (3/4) (1998) 299—314.
146. A. Neuenhofer, F.C. Filippou, Geometrically nonlinear flexibility-based frame finite element, J. Struct. Eng. ASCE 124 (6) (1998) 704—711.
147. Q. Nie, Q. Niu, p-version large strain finite element formulation and application in elastic-plastic deformation, Comput. Struct. 65 (5) (1997) 761—765.
148. A.T. Noel, B.A. Szabo, Formulation of geometrically non-linear problems in the spatial reference frame, Int. J. Numer. Methods Eng. 40 (7) (1997) 1263—1280.
149. S. Okamoto, Y. Omura, Large deformation analysis of a flexible structure moving along an arbitrary orbit or track, Trans. Jpn. Soc. Mech. Eng. Ser. C 63 (615) (1997) 3883—3891.
150. F. Olmi et al., An interactive remeshing technique applied to two dimensional problems involving large elasto-plastic deformations, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 619—625.
151. P.F. Pai et al., Polar decomposition and appropriate strains and stresses for nonlinear structural analyses, Comput. Struct. 66 (6) (1998) 823—840.
152. A.N. Palazotto et al., Finite element analysis of arches undergoing large rotations — II: Classification, Finite Elements Anal. Des. 24 (4) (1997) 237—252.
153. H. Parisch, C. Lubbing, A formulation of arbitrarily shaped surface elements for three-dimensional large deformation contact with friction, Int. J. Numer. Methods Eng. 40 (18) (1997) 3359—3383.
154. J. Park et al., Reinforcement redistribution in Al-SiC composites under cyclic deformations, Acta Mater. 45 (4) (1997) 1351—1364.
155. D. Pantuso, K.J. Bathe, On the stability of mixed finite elements in large strain analysis of incompressible solids, Finite Elements Anal. Des. 28 (2) (1997) 83—104.
156. T.O. Pedersen, Remeshing in analysis of large plastic deformations, Comput. Struct. 67 (4) (1998) 279—288.
157. D. Pelessone, C.M. Charman, Modeling of instruments in large-deformation structural computer codes, in: 1997 ASME Press. Vess. Piping Conf. PVP 351, ASME, 1997, pp. 391—397.
158. F.E. Penado, Simplified method for the geometrically nonlinear analysis of the single lap joint, J. Thermoplast. Compos. Mater. 11 (3) (1998) 272—287.
159. D. Peric et al., Developments in multigrid strategies for FE simulations in nonlinear solid mechanics, in: 4th World Cong. Comput. Mechanics Buenos Aires, 1998, p. 65.
160. N.S. Prasad, S. Sridhar, Elasto-plastic analysis using shell element considering geometric and material nonlinearities, Struct. Eng. Mech. 6 (2) (1998) 217—227.
161. R. Qian, Modified Hellinger-Reissner variational functional including only two independent variables for large displacement of thin shallow shell, Appl. Math. Mech. 18 (7) (1997) 663—670.
162. B.N. Qu et al., The nonlinear assembled finite element theory and application for structures contained cables, 4th World Cong. Comput. Mech., Buenos Aires, 1998, p. 211.
163. B.M. Quadrelli, S.N. Atluri, Analysis of flexible multibody systems with spatial beams using mixed variational principle, Int. J. Numer. Methods Eng. 42 (6) (1998) 1071—1090.
164. E. Ramm, F. Cirak, Adaptivity for nonlinear thin-walled structures, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 145—163.
165. S. Reese, P. Wriggers, A material model for rubber-like polymers exhibiting plastic deformation: computational aspects and a comparison with experimental results, Comput. Methods Appl. Mech. Eng. 148 (3/4) (1997) 279—298.
166. M.H. Refaat, S.A. Meguid, Updated Lagrangian formulation of contact problems using variational inequalities, Int. J. Numer. Methods Eng. 40 (16) (1997) 2975—2993.
167. J. Rhim, S.W. Lee, A vectorial approach to computational modelling of beams undergoing finite rotations, Int. J. Numer Methods Eng. 41 (3) (1998) 527—540.
168. G.D.O. Ribeiro, R.J.H. Medeiros, Finite element analyse of two-dimensional problems with geometric and material non-linearities in the range of small strains, 4th World Cong. Comput. Mech., Buenos Aires, 1998, pp. 195.
169. M. Richards et al., Large-deformation behavior of mesenchymal distraction gap tissue, in: ASME Int. Mech. Eng. Cong. Expo. BED 36, ASME, 1997, pp. 135—136.
170. A. Rodriguez-Ferran et al., Two stress update algorithms for large strains: accuracy analysis and numerical implementation, Int. J. Numer. Methods Eng. 40 (23) (1997) 4363—4404.
171. A. Rodriguez-Ferran et al., Accuracy analysis of two stress update algorithms for large strain, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 532—539.
172. A.A. Rogovoy, The stress recovery procedure for the finite element method, Comput. Struct. 63 (6) (1997) 1121—1137.
173. A. Rogovoy, B. Ivanov, Displacement formulation of the friction conditions on the contact surface, Comput. Struct. 62 (1) (1997) 133—139.
174. M. Rouainia, D. Peric, Aspects of implementation of large strain elasto-viscoplasticity with applications to shells, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1957—1964.
175. M. Rouainia, D. Peric, A computational model for elasto-viscoplastic solids at finite strain with reference to thin shell applications, Int. J. Numer. Methods Eng. 42 (2) (1998) 289—311.
176. M. Saje et al., A kinematically exact finite element formulation of planar elastic-plastic frames, Comput. Methods Appl. Mech. Eng. 144 (1/2) (1997) 125—151.
177. M. Saje et al., A kinematically exact finite element formulation of elastic-plastic curved beams, Comput. Struct. 67 (4) (1998) 197—214.
178. C. Sansour, Large strain deformations of elastic shells, constitutive modelling and finite element analysis, Comput. Methods Appl. Mech. Eng. 161 (1/2) (1998) 1—18.
179. C. Sansour, F.G. Kollmann, On theory and numerics of large viscoplastic deformation, Comput. Methods Appl. Mech. Eng. 146 (3/4) (1997) 351—369.
180. C. Sansour, F.G. Kollmann, Finite strain viscoplasticity based on unified constitutive equations and decomposition of logarithmic strain: application to shells, Appl. Mech. Rev. 50 (11) (1997) S184—S192.
181. C. Sansour, F.G. Kollmann, Multiplicative versus additive decompositions in finite strain viscoplasticity. Applications to shell computations based on unified constitutive equations, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1965—1972.
182. C. Sansour, F.G. Kollmann, Large viscoplastic deformations of shells. Theory and finite element formulation, Comput. Mech. 21 (6) (1998) 512—525.
183. C. Sansour et al., Nonlinear dynamics of shells: theory, finite element formulation, and integration schemes, Nonlinear Dyn. 13 (3) (1997) 279—305.
184. J. Schroder, C. Miehe, Aspects of computational homogenization analysis of polycrystalline materials, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1004—1011.
185. A. Selmane, A.A. Lakis, Influence of geometric non-linearities on the free vibrations of orthotropic open cylindrical shells, Int. J. Numer. Methods Eng. 40 (6) (1997) 1115—1137.
186. R.H. Setyabudhy et al., Measuring and modeling of human soft tissue and seat interaction, SAE Spec. Publ. 1242 (1997) 135—142.
187. A.A. Shabana, A.P. Christensen, Three-dimensional absolute nodal co-ordinate formulation: plate problem, Int. J. Numer. Methods Eng. 40 (15) (1997) 2775—2790.
188. A.A. Shabana, R. Schwertassek, Equivalence of the floating frame of reference approach and finite element formulations, Int. J. Non-Linear Mech. 33 (3) (1998) 417—432.
189. A.A. Shabana et al., Application of the absolute nodal coordinate formulation to large rotation and large deformation problems, J. Mech. Des. ASME 120 (2) (1998) 188—195.
190. J.G. Shin et al., A finite element approach to anisotropic damage of ductile materials in large deformations, Part I: An anisotropic ductile elastic-plastic model, Int. J. Fract. 84 (3) (1997) 261—277.
191. J.G. Shin et al., A finite element approach to anisotropic damage of ductile materials in large deformations, Part II: FE formulation and applications, Int. J. Fract. 84 (3) (1997) 279—295.
192. R. Slavokovic et al., Modelling of viscoplastic metal large strain deformation at hot working by a general creep model, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1375—1380.
193. A.H.P. Siu, Y.K. Lee, A three-dimensional least-squares finite element technique for deformation analysis, Int. J. Numer. Methods Eng. 40 (22) (1997) 4159—4182.
194. R.J.M. Smit et al., Prediction of the mechanical behavior of nonlinear heterogeneous systems by multi-level finite element modeling, Comput. Methods Appl. Mech. Eng. 155 (1/2) (1998) 181—192.
195. M.F. Snyman, J.C. Nagtegaal, Numerical techniques for modeling steady-state rolling contact with finite deformations, 4th World Cong. Comput. Mechanics, Buenos Aires, 1998, p. 54.
196. J. Soric, U. Montag, Robust simulation techniques for realistic elastoplastic shell responses, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 1985—1992.
197. J. Soric et al., On the increase of computational algorithm efficiency for elasto-plastic shell analysis, Eng. Comput. 14 (1) (1997) 75—97.
198. J. Soric et al., An efficient formulation of integration algorithms for elastoplastic shell analysis based on layered finite element approach, Comput. Methods Appl. Mech. Eng. 148 (3/4) (1997) 315—328.
199. L. Speier et al., Numerical simulation of the finite deformation and localization behaviour of porous elastic-plastic solids, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 668—673.
200. W.R. Spillers, S. Rashidi, Member stiffness for 3D beam-columns, J. Struct. Eng. ASCE 123 (7) (1997) 971—972.
201. T. Steinkopff, M. Sautter, Finite element simulation of large plastic deformation in heterophase materials, Model. Simul. Mater. Sci. Eng. 5 (1) (1997) 1—21.
202. P. Steinmann, Continuum theory of dislocations: impact to single crystal plasticity, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 973—980.
203. P. Steinmann et al., FE plane stress analysis incorporating arbitrary 3D large strain constitutive models, Eng. Comput. 14 (2/3) (1997) 175—201.
204. J. Sweeney et al., Large deformations of semicrystalline polymer modeled using the necking network concept, J. Eng. Mater. Tech. ASME 119 (3) (1997) 228—232.
205. J. Sweeney et al., Application of an elastic model to the large deformation, high temperature stretching of polypropylene, Polymer 38 (24) (1997) 5991—5999.
206. L.H. Teh, M.J. Clarke, New definition of conservative internal moments in space frames, J. Eng. Mech. ASCE 123 (2) (1997) 97—106.
207. E.E. Theotokoglou, Interlaminar cracking of composite shells, Theoret. Appl. Fract. Mech. 27 (1) (1997) 13—20.
208. G.J. Turvey, M. Salehi, Circular plates with one diametral stiffener — an elastic large deflection analysis, Comput. Struct. 63 (4) (1997) 775—783.
209. G.J. Turvey, M. Salehi, Elastic large deflection analysis of stiffened annular sector plates, Int. J. Mech. Sci. 40 (1) (1998) 51—70.
210. G.J. Turvey, M. Salehi, Large deflection analysis of eccentrically stiffened sector plates, Comput. Struct. 68 (1/3) (1998) 191—205.
211. V. Tvergaard, Cleavage crack growth resistance due to plastic flow around a near-tip dislocation-free region, J. Mech. Phys. Solids 45 (6) (1997) 1007—1023.
212. W.J. Vankan et al., A finite element mixture model for hierarchical porous media, Int. J. Numer. Methods Eng. 40 (2) (1997) 193—210.
213. J. Wang, M.S. Gadala, Formulation and survey of ALE method in nonlinear solid mechanics, Finite Elements Anal. Des. 24 (4) (1997) 253—269.
214. C. Wanji, Variational principles and refined non-conforming element methods for geometrically non-linear analysis, Commun. Numer. Methods Eng. 13 (8) (1997) 665—673.
215. P. Wriggers, O. Scherf, Adaptive finite element techniques for frictional contact problems involving large elastic strains, Comput. Methods Appl. Mech. Eng. 151 (3/4) (1998) 593—603.
216. P. Wriggers, G. Zavarise, On contact between three-dimensional beams undergoing large deflections, Commun. Numer. Methods Eng. 13 (6) (1997) 429—438.
217. T.T. Wu, W.J. Horn, Degenerate solid element formulation for large deformations of thin shell structures, in: 38th Str., Str. Dyn. Mater. Conf., Kissimmee, AIAA, 1997, pp. 2337—2346.
218. H. Xia, D.Y. Xue, Nonlinear structural analysis of vehicle body panels, Int. J. Veh. Des. 18 (5) (1997) 533—547.
219. F. Yang et al., Large deformation of a thin disk by a cylindrical punch, Mech. Mater. 26 (1) (1997) 15—22.
220. M. Ying et al., Finite element analysis of silicon condenser microphones with corrugated diaphragms, Finite Elements Anal. Des. 30 (1/2) (1998) 163—173.
221. G. Zavarise, R.L. Taylor, A force control method for contact problems with large penetrations, in: D.R.J. Owen (Ed.), 5th Int. Conf. Comput. Plast., CIMNE, 1997, pp. 280—285.
222. Q. Zeng, A. Combescure, A new one-point quadrature, general non-linear quadrilateral shell element with physical stabilization, Int. J. Numer. Methods Eng. 42 (7) (1998) 1307—1338.
223. J.D. Zhang et al., Large deformation biomechanical model for pressure ulcers, J. Biomech. Eng., ASME 119 (4) (1997) 406—408.
224. J. Zhu, W. Chen, Geometric nonlinear—analysis by using refined triangular thin plate element and free form membrane locking, Comput. Struct. 63 (5) (1997) 999—1005.
225. K.J. Bathe, Some advances in finite element procedures for nonlinear structural and thermal problems, in: A K Noor (Ed.), Comput. Mech. Adv. Trends., AMD 75, ASME, 1986, pp. 183—216.
226. M.S. Gadala, M. Abo-Elkhier, Comparison of finite element formulations in nonlinear structural mechanics, Res. Mech. 18 (2) (1986) 157—177.
227. M. Henriksen, G.G.W. Mustoe, A review of some current problems in large displacement plasticity for process simulation, in: J N Reddy (Ed.), Finite Elements Anal. Eng. Des., Springer, 1988, pp. 694—704.
228. A.R. Luxmoore, et al. (Eds.), Numerical Methods in Fracture Mechanics, Pineridge Press, Swansea, 1987.
229. D.R.J. Owen, D. Peric, Recent developments in the application of finite element methods to nonlinear problems, Finite Elements Anal. Des. 18 (1/3) (1994) 1—15.
230. D.R.J. Owen, et al. (Eds.), Numerical Methods for Non-Linear Problems, Pineridge Press, Swansea, 1986.
231. D.R.J. Owen, et al. (Eds.), Computational Plasticity: Models, Software and Applications, Pineridge Press, Swansea, 1987.
232. D.R.J. Owen et al., Advanced computational strategies for 3-D large scale metal forming simulations, in: S.F. Shen, P. Dawson (Eds.), NUMIFORM 95, Balkema, 1995, pp. 7—22.
233. M. Papadrakakis, Analysis methods for spatial structures, Shell Spatial Str.: Comput. Aspects, Springer, Berlin, 1987, pp. 121—148.
234. F.G. Rammerstorfer (Ed.), Nonlinear Analysis of Shells by Finite Elements, Courses Lect., vol. 328, Springer, Berlin, 1992.
235. J.N. Reddy, On refined computational models of composite laminates, Int. J. Numer. Methods Eng. 27 (2) (1989) 361—382.
236. M. Sathyamoorthy, Nonlinear vibrations of plates: an update of recent research developments, Appl. Mech. Rev. 49 (10) (1996) S55—S62.
237. C. Taylor, et al. (Eds.), Computational Methods for Non-Linear Problems, Pineridge Press, Swansea, 1987.
238. G. Wempner, Mechanics and finite elements of shells, Appl. Mech. Rev. 42 (5) (1989) 129—142.
239. P. Wriggers, Finite element algorithms for contact problems, Arch. Comput. Methods Eng. 2 (4) (1995) 1—49.
240. Y. Yoshida, Finite element methods in geometrically nonlinear structural analysis, Proc. JSCE 374 (I-6) (1986) 25—37.
241. J.A. Garrido, A. Lorenzana, Boundary element approach for initial receding contact problem involving large displacements, 3rd Int. Conf. Contact Mech., Madrid, CMP, 1997, pp. 81—90.
242. J.A. Garrido, A. Lorenzana, Receding contact problem involving large displacements using the BEM, Eng. Anal. Boundary Elements 21 (4) (1998) 295—303.
243. Q. Huang et al., Analysis of rolling by elastoplastic finite deformation contact boundary element method, Chinese J. Mech. Eng. 10 (4) (1997) 289—294.
244. A. Lorenzana, J.A. Garrido, A boundary element approach for contact problems involving large displacements, Comput. Struct. 68 (4) (1998) 315—324.
245. J.L. Ortiz, A.A. Barhorst, Large-displacement non-linear sloshing in 2-D circular rigid containers-prescribed motion of the container, Int. J. Numer. Methods Eng. 41 (2) (1998) 195—210.
246. L. Morino, W.L. Wendland (Eds.), IABEM Symposium on Boundary Integral Methods for Nonlinear Problems, Kluwer, Dordrecht, 1996.
247. H. Okada, S.N. Atluri, Recent developments in the field-boundary element method for finite/small strain elastoplasticity, Int. J. Solids Struct. 31 (12) (1994) 1737—1775.
248. M. Tanaka, Review on research of nonlinear analysis by boundary element methods, Trans. Jpn. Soc. Mech. Eng. 49A (1983) 651—657.