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Tytuł artykułu

Catalogue of the numerical solutions for SEN(B) specimen assuming the large strain formulation and plane strain condition

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Wybrane pełne teksty z tego czasopisma
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Języki publikacji
EN
Abstrakty
EN
In this paper the values of the maximum opening stress and its distance from crack tip determined for various elastic–plastic materials for single edge notched specimens in bending (SEN(B)) are presented. The influence of the yield strength, the work-hardening exponent and the crack length on the maximum opening stress was tested. The numerical results were approximated by the closed form formulas. In this paper some comments and suggestions about modeling FEM assuming large strain formulation are given.
Rocznik
Strony
29--40
Opis fizyczny
Bibliogr. 27 poz., rys., tab., wykr.
Twórcy
autor
  • Kielce University of Technology, Faculty of Mechatronics and Machine Design, Chair of Fundamentals of Machine Design, Al. 1000-lecia PP 7, 25-314 Kielce, Poland
Bibliografia
  • [1] J.W. Hutchinson, Singular behaviour at the end of a tensile crack in a hardening material, Journal of the Mechanics and Physics of Solids 16 (1968) 13–31.
  • [2] J.R. Rice, G.F. Rosengren, Plane strain deformation near a crack tip in a power-law hardening material, Journal of the Mechanics and Physics of Solids 16 (1968) 1–12.
  • [3] N. P. O’Dowd, C.F. Shih, Family of crack-tip fields characterized by atriaxiality parameter - I. Structure of fields, Journal of the Mechanics and Physics of Solids 39 (8) (1991) 989–1015.
  • [4] N. P. O’Dowd, C.F. Shih, Family of crack-tip fields characterized by atriaxiality parameter - II. Fracture applications, Journal of the Mechanics and Physics of Solids 40 (5) (1992) 939–963.
  • [5] J.R.Rice, M.A. Johnson, The Role of Large Crack Tip Geometry Changes in Plane Strain Fracture In Inelastic Behaviour of Solids, McGraw-Hill, 1970. pp.641–672.
  • [6] R. M. McMeeking, D.M. Parks, On criteria for J-dominance of crack tip field sinlarge scale yielding, ASTM Special Technical Publications, vol. 668, American Society for Testing and Materials, Philadelphia, 1979. pp.175–194.
  • [7] A.M.Al-Ani, J.W. Hancock, J – dominance of short cracks in tension and bending, Journal of the Mechanic sand Physics of Solids 39 (1) (1991) 22–43.
  • [8] N. P. O’Dowd, Applications of two parameter approaches in elastic–plastic fracture mechanics, Engineering Fracture Mechanics 52 (3) (1995) 445–465.
  • [9] N. P. O’Dowd, C. F. Shih, R.H.J.R. Dodds, The role of geometry and crack growth on constraint and implications of ductile/brittlefracture, ASTM Special Technical Publications, vol. 1244, American Society for Testing and Materials, 1995.
  • [10] W. Brocks, A. Cornec, I. Scheider, Computational aspects of nonlinear fracture mechanics, Bruchmechanik, Elsevier, Geesthacht, Germany, 2003 (GKSS-Forschungszentrum, pp.127–209).
  • [11] W. Brocks, I. Scheider, Reliable J-values. Numerical aspects of the path-dependence of the J-integral in incremental plasticity, Bruchmechanik, Elsevier, Geesthacht, Germany, 2003 (GKSS-Forschungszentrum,pp.127–209).
  • [12] M. Graba, Numeryczna analiza pól mechanicznych przed frontem szczeliny w ośrodkach spreżysto-plastycznych, Zagadnienia 3D, Praca doktorska, Wydział Mechatroniki i Budowy Maszyn Politechniki Świętokrzyskiej, Kielce, 2009 (in Polish).
  • [13] M. Graba, J. Gałkiewicz, Wpływ modelu wierzchołka pęknięcia na wyniki uzyskane metodą elementów skończonych, Materiały Konferencyjne X Konferencji Mechaniki Pękania, Opole, Wisła, 2005, str. 333–342 (inPolish).
  • [14] M. Graba, J. Gałkiewicz, Influence of the crack tip model on results of the finite element method, Journal of Theoretical and Applied Mechanics 45 (2) (2007) 225–237.
  • [15] C. F. Shih, Relation between the J-integral and the crack opening displacement for stationary and extending cracks, Journal of Mechanics and Physics of Solids 29 (1981) 305–329.
  • [16] A. Neimitz, M. Graba, J. Gałkiewicz, Alternatywna wersja lokalnego kryterium pękania Ritchie’ego-Knott’a-Rice’a, Materiały XXI Sympozjum Zmęczenia i Mechaniki Pękania, Bydgoszcz, Pieczyska, maj, 2006, str. 293–300 (in Polish).
  • [17] A. Neimitz, M. Graba, J. Gałkiewicz, New Formulation of the Ritchie, Knot and Rice Hypothesis, in: Proceedings of the XVI ECF, Alexandropoulos, Greece, June–July 2006, paper in the electronic version.
  • [18] A. Neimitz, M. Graba, J. Gałkiewicz, An alternative formula- tion of the Ritchie–Knott–Rice local fracture criterion, Engineering Fracture Mechanics 74 (2007) 1308–1322.
  • [19] R.O. Ritchie, J.F. Knott, J.R. Rice, On the relationship between critical tensile stress and fracture toughness in mild steel, Journal of the Mechanics and Physics of Solids 21 (1973) 395–410.
  • [20] N. Beremin, A local criterion for cleavage fracture of a nuclear pressure vessel steel, Met. Transaction A, 14A 2277–2287.
  • [21] X. Gao, R.H. Dodds, An engineering approach to assess constraint effects on cleavage fracture toughness, Engineering Fracture Mechanics 68 (2001) 263–283.
  • [22] Y. J. Chao, W. Ji, Cleavage fracture quantified, constraint effects in fracture theory and applications, in: Mark Kirk, Ad Bakker (Eds.), ASTM Special Technical Publications, 1244, 1995, pp. 9–20(second volume).
  • [23] A. Neimitz, J. Gałkiewicz, Fracture toughness of structural components: influence of constraint, International Journal of Pressure Vessels and Piping 83 (2006) 42–54.
  • [24] ASTM, ASTME 1820-05 Standard Test Method for Measurement of Fracture Toughness, American Society for Testing and Materials,2005.
  • [25] ADINA 8.5.4, ADINA, Theory and Modeling Guide, ADINA, Report ARD08-7, ADINAR&D, Inc., vol. I, 2008.
  • [26] ADINA 8.5.4, ADINA, User Interface Command Reference Manual, ADINA Solids & Structures Model Definition, Report ARD 08-6, ADINAR & D, Inc., vol. I, 2008.
  • [27] M. Graba, The influence of material properties and crack length on the Q-stress value near the crack tip for elastic–plastic materials for single edge notch plate intension, Archives of Civil and Mechanical Engineering X I2 (2011) 301–319.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-0df9b099-b85f-467b-a20b-052a40b76123
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