Finite Elements in Analysis and Design 32 (1999) 51 — 62 Geometric-nonlinear analysis by finite element and boundary element methods — A bibliography (1997—1998) Jaroslav Mackerle Linko ( ping Institute of Technology, Department of Mechanical Engineering, S-581 83 Linko ( ping, Sweden Abstract This bibliography contains references to papers, conference proceedings and theses/dissertations dealing with finite element and boundary element analyses of geometric-nonlinear problems that were published in 1997—1998. ( 1999 Elsevier Science B.V. All rights reserved. 1. Introduction This bibliography provides a list of references on finite element and boundary element methods applied to the analysis of geometric-nonlinear problems. General solution techniques as well as problem-specific applications are included. The entries have been retrieved from the author’s database, MAKEBASE. They are grouped into two main sections: — finite elements — boundary elements The references have been published in scientific journals, conference proceedings, and theses/dissertations between 1997—1998. Some previously published reviews and books on the finite element and boundary element analysis of geometric-nonlinear problems in general can be found in entries [225—240] of the Finite element methods section and in [6—8] of the Boundary element methods section of this bibliography, respectively. The references are sorted in each category alphabetically according to the first author’s name. The main topics include: geometric-nonlinear static and dynamic analysis of 2-D and 3-D structures; geometric- and material-nonlinear static and dynamic analysis of 2-D and 3-D struc- tures; large rotations and large deformations problems; large displacements and large strains analysis; large strains and large rotations analysis; finite deformation coupled thermomechanical problems; geometric-nonlinear vibration analysis; constitutive modelling- finite deformation/strain plasticity, viscoelasticity, elastoviscoplasticity, etc.; large strain elastoplasticity with damage; large 0168-874X/99/$ — see front matter ( 1999 Elsevier Science B.V. All rights reserved PII: S 0 1 6 8 - 8 7 4 X ( 9 8 ) 0 0 0 6 9 - 9
Transcript
Finite Elements in Analysis and Design 32 (1999) 51—62
Geometric-nonlinear analysis by finite element and boundaryelement methods — A bibliography (1997—1998)
Jaroslav MackerleLinko( ping Institute of Technology, Department of Mechanical Engineering, S-581 83 Linko( ping, Sweden
Abstract
This bibliography contains references to papers, conference proceedings and theses/dissertations dealing with finiteelement and boundary element analyses of geometric-nonlinear problems that were published in 1997—1998. ( 1999Elsevier Science B.V. All rights reserved.
1. Introduction
This bibliography provides a list of references on finite element and boundary element methodsapplied to the analysis of geometric-nonlinear problems. General solution techniques as well asproblem-specific applications are included. The entries have been retrieved from the author’sdatabase, MAKEBASE. They are grouped into two main sections:
— finite elements— boundary elements
The references have been published in scientific journals, conference proceedings, andtheses/dissertations between 1997—1998. Some previously published reviews and books on thefinite element and boundary element analysis of geometric-nonlinear problems in general can befound in entries [225—240] of the Finite element methods section and in [6—8] of the Boundaryelement methods section of this bibliography, respectively. The references are sorted in eachcategory alphabetically according to the first author’s name.
The main topics include: geometric-nonlinear static and dynamic analysis of 2-D and 3-Dstructures; geometric- and material-nonlinear static and dynamic analysis of 2-D and 3-D struc-tures; large rotations and large deformations problems; large displacements and large strainsanalysis; large strains and large rotations analysis; finite deformation coupled thermomechanicalproblems; geometric-nonlinear vibration analysis; constitutive modelling- finite deformation/strainplasticity, viscoelasticity, elastoviscoplasticity, etc.; large strain elastoplasticity with damage; large
0168-874X/99/$ — see front matter ( 1999 Elsevier Science B.V. All rights reservedPII: S 0 1 6 8 - 8 7 4 X ( 9 8 ) 0 0 0 6 9 - 9
strain cam-clay models; large anisotropic elasticity; finite elements development with geometric-nonlinearities- membranes, beams, plates, shells, 3-D solids; a posteriori error estimation; remesh-ing techniques.
The main applications to: material processing; sheet metal forming; rolling process; metalpowder forming; machining; fracture mechanics; contact mechanics; geomechanics; pressurevessels; offshore structures; material testing; biomechanics.
The following materials are included: metals; polymers; rubbers; composites; wood; smartmaterials; biological materials, soils, etc.
Bibiliography
Finite element methods
Papers in journals/conference proceedings and theses
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52 J. Mackerle /Finite Elements in Analysis and Design 32 (1999) 51—62
[17] R.I. Borja, C. Tamagnini, Cam-clay plasticity, Part III: Extension of the infinitesimal model to include finitestrains, Comput. Methods Appl. Mech. Eng. 155 (1/2) (1998) 73—95.
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[20] B. Brank et al., On non-linear dynamics of shells: implementation of energy-momentum conserving algorithm fora finite rotation shell model, Int. J. Numer. Methods Eng. 42 (3) (1998) 409—442.
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[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.
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[30] C.C. Celigoj, Finite deformation coupled thermomechanical problems and generalized standard materials, Int. J.Numer. Methods Eng. 42 (6) (1998) 1025—1043.
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7 (2) (1997) 99—110.[42] W. Cheng, A modified shell element method for determining 3D large strain distributions in sheet metal stamping,
J. Mackerle /Finite Elements in Analysis and Design 32 (1999) 51—62 53
[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.
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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
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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.
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54 J. Mackerle /Finite Elements in Analysis and Design 32 (1999) 51—62
[69] L.N.B. Gummadi, A.N. Palazotto, Non-linear dynamic finite element analysis of composite cylindrical shellsconsidering 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 oflaminated 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
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[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 fracturingprocesses 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.
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[79] P. Hu et al., A finite element analysis of the large plastic deformation behavior of amorphous glassy circularpolymeric 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 elementimplementation, 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.
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56 J. Mackerle /Finite Elements in Analysis and Design 32 (1999) 51—62
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