Constitutive model calibration for railway wheel steel through tension-torsion tests

Computers and Structures

Volumn 83, Issue 12-13, 2005, Pages 1005-1020

  Fedele, R ^a   Filippini, M ^a   Maier, G ^a  

^a POLITECNICO DI MILANO   (Italy)

Author keywords

Cyclic plasticity; Evolutionary methods; Inverse problems; Kinematic hardening; Multiaxial ratchetting; Nonlinear programming; Parameter identification; Railway wheel; Tension torsion tests

Indexed keywords

ALGORITHMS; COST EFFECTIVENESS; ELASTOPLASTICITY; IDENTIFICATION (CONTROL SYSTEMS); INVERSE PROBLEMS; KINEMATICS; MATHEMATICAL MODELS; MATRIX ALGEBRA; NONLINEAR PROGRAMMING; STEEL STRUCTURES;

CYCLIC PLASTICITY; EVOLUTIONARY METHODS; KINEMATIC HARDENING; MULTIAXIAL RATCHETTING; PRAMETER IDENTIFICATION; RAILWAY WHEELS; TENSION-TORSION TESTS;

RAILROAD ROLLING STOCK;

EID: 14844328694     PISSN: 00457949     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compstruc.2004.10.006     Document Type: Article

References (45)

1. E. Kabo, and A. Ekberg Fatigue initiation in railway wheels-a numerical study of the influence of defects Wear 253 1-2 2002 26 34
2. F. Braghin, S. Bruni, and F. Resta Wear of railway wheel profiles: a comparison between experimental results and a mathematical model Vehicle Syst. Dyn. 37 suppl. S 2002 478 489
3. A.F. Bower, and K.L. Johnson The influence of strain hardening on cumulative deformaton in rolling and sliding contact J. Mech. Phys. Solids 37 4 1989 471 493
4. K.L. Johnson The application of shakedown principles in rolling and sliding contact Eur. J. Mech.-A/Solids 11 1992 155 172
5. D.L. McDowell Stress-state dependence of cyclic ratchetting behaviour of two rail steels Int. J. Plasticity 11 4 1995 397 421
6. M. Bocciarelli, G. Cocchetti, and G. Maier Shakedown analysis of train wheels by Fourier series and nonlinear programming Eng. Struct. 26 4 2004 455 470
7. L. Portier, S. Calloch, D. Marquis, and P. Geyer Ratchetting under tension-torsion loadings: experiments and modeling Int. J. Plasticity 16 2000 303 335
8. L. Bocher, P. Delobelle, P. Robinet, and X. Feaugas Mechanical microstructural investigations of an austenitic stainless steel under non-proportional loadings in tension-torsion-internal and external pressure Int. J. Plasticity 17 2001 1491 1530
9. P. Delobelle, P. Robinet, and L. Bocher Experimental study and phenomenological modelization of ratchet under uniaxial and biaxial loading on an austenitic stainless steel Int. J. Plasticity 11 4 1995 1995
10. A. Tarantola Inverse problems theory Methods for data fitting and model parameter estimation 1987 Elsevier Applied Science Southampton
11. H. Bui Inverse problems in the mechanics of materials: an introduction 1994 CRC Press London
12. O. Ghouati, and J.C. Gelin A finite element-based identification method for complex metallic material behaviours Comput. Mater. Sci. 21 2001 57 68
13. J.L. Chaboche Time-independent constitutive theories for cyclic plasticity Int. J. Plasticity 2 2 1986 149 188
14. International Union of Railways. Code UIC 812-3. Technical specification for the supply of solid wheels in rolled non-alloy steel for tractive and trailing stock. Paris: Independance Publisher, 1984
15. C. Sakae, and L.M. Keer Application of direct method for a nonlinear-kinematic-hardening under rolling-sliding contact: constant ratchetting rate J. Mech. Phys. Solids 45 9 1997 1577 1594
16. X. Su, and P. Clayton Ratchetting strain experiments with a pearlitic steel under rolling/sliding contact Wear 205 1997 137 143
17. S. Suresh Fatigue of materials 1998 Cambridge University Press Cambridge
18. A.F. Bower Cyclic hardening properties of hard-drawn copper and rail steel J. Mech. Phys. Solids 37 4 1989 455 470
19. K. Dang Van, and M.H. Maitournam Steady-state flow in classical elasto-plasticity: applications to repeated rolling and sliding contact J. Mech. Phys. Solids 41 11 1993 1691 1710
20. J.L. Chaboche Modeling of ratchetting: evaluation of various approaches Eur. J. Mech.-A/Solids 13 4 1994 501 518
21. M. Abdel-Karim, and N. Ohno Kinematic hardening model suitable for ratchetting with steady-state Int. J. Plasticity 16 2000 225 240
22. J. Lubliner Plasticity theory 1990 McMillan Publishers New York
23. Hibbit, Karlsson and Sorensen Inc. Abaqus Standard: Theory and User's manuals. Release 6.2-1. Pawtucket, 1998
24. I. Doghri Fully implicit integration and consistent tangent modulus in elasto-plasticity Int. J. Numer. Meth. Eng. 36 1993 3915 3932
25. G. Maier Inverse problem in engineering plasticity: a quadratic programming approach Rendiconti dell'Accademia Nazionale dei Lincei LXX 4 1981 201 209
26. G. Maier, F. Giannessi, and A. Nappi Indirect identification of yield limits by mathematical programming Eng. Struct. 4 1982 86 98
27. O.T. Bruhns, and D.K. Anding On the simultaneous estimation of model parameters used in constitutive laws for inelastic material behaviour Int. J. Plasticity 15 1999 1311 1340
28. Z. Michalewicz Genetic algorithms + data structures: evolution programs 1994 Springer-Verlag New York
29. T. Furukawa Inelastic constitutive modelling using genetic algorithms and neural networks J. Jap. Soc. Simul. Technol. 16 3 1997 12 18
30. Houck CR, Joines JA, Kay MG. A genetic algorithm for function optimization: a Matlab implementation. North Carolina State University. Report No. 15, 1995. Software and documentation freely available on internet at the site: http://www.ie.ncsu.edu
31. G. Bolzon, and G. Maier Identification of cohesive crack models for concrete on the basis of three-point bending tests R. de Borst N. Bicanic H. Mang G. Meschke Computational modelling of concrete structures 1998 Balkema Rotterdam
32. M.S. Bazaraa, H.D. Sherali, and C.M. Shetty Nonlinear programming Theory and algorithms 1993 John Wiley & Sons New York
33. G. Gioda, and G. Maier Direct search solution of an inverse problem in elastoplasticity: identification of cohesion, friction angle and in situ stress by pressure tunnel tests Int. J. Numer. Meth. Eng. 15 12 1980 1823 1848
34. T.F. Coleman, and Y. Li An interior trust region approach for nonlinear minimization subject to bounds SIAM J. Optim. 6 2 1996 418 445
35. The MathWorks Inc. Matlab: Release 6.12. Optimization toolbox manual, 2001
36. R. Mahnken, and E. Stein A unified approach for parameter identification of inelastic material models in the frame of the finite element method Comput. Meth. Appl. Mech. Eng. 136 1996 225 258
37. L. Vincent, S. Calloch, T. Kurtyka, and D. Marquis An improvement of multiaxial ratchetting modeling via yield surface distortion J. Eng. Mater. Technol. Trans. ASME 124 4 2002 402 411
38. Bernasconi A, Davoli P, Filippini M, Foletti S. An integrated approach to rolling contact sub surface fatigue assessment of railway wheels. Wear, in press
39. S. Bari, and T. Hassan An advancement in cyclic plasticity modeling for multiaxial ratchetting simulation Int. J. Plasticity 18 2002 872 894
40. I.N. Basuroychowdhury, and G.Z. Voyiadjis A multiaxial cyclic plasticity model for non-proportional cases Int. J. Plasticity 14 9 1998 855 870
41. G. Kang, Q. Gao, and X. Yang A visco-plastic constitutive model incorporated with cyclic hardening for uniaxial-multiaxial racthetting of SS304 stainless steel at room temperature Mech. Mater. 39 9 2002 521 531
42. N. Ohno Constitutive modeling of cyclic plasticity with emphasis on ratchetting Int. J. Mech. Sci. 40 2-3 1998 251 261
43. F. Yoshida A constitutive model of cyclic plasticity Int. J. Plasticity 16 2000 359 380
44. S. Bittanti, G. Maier, and A. Nappi Inverse problems in structural elasto-plasticity: a Kalman filter approach A. Sawczuk G. Bianchi Plasticity today 1984 Elsevier Applied Science Publishers London 311 329
45. G. Bolzon, R. Fedele, and G. Maier Parameter identification of a cohesive crack model by Kalman filter Comput. Meth. Appl. Mech. Eng. 191 2002 2847 2871