journal article·2011-11

Investigation of softwood fracture criteria at the mesoscopic scale

Loane Bigorgne, Michel Brunet, Hubert Maigre, Pierre Simon, Philippe Chaudet

International Journal of Fracture· Volume 172· Issue 1
Publisher page

Abstract

In order to improve the knowledge of softwood mechanical behaviour and particularly fracture mechanisms, investigation at small scales is needed. For that purpose, new numerical tools based on the real wood morphology in the transverse plane are specifically used. A mode I fracture criterion applicable to cracks oriented in the transverse plane in softwood is then studied at the mesoscopic scale, i.e. the annual ring scale. Numerical investigation combined with digital image correlation help to obtain wood fracture parameters in the annual ring. These parameters give additional knowledge and understanding of wood fracture according to local specificities such as crack tip position in an annual ring and notch orientation in relation to natural wood orientation and loading orientation. Mesoscopic fracture criteria can help our understanding of secondary crack appearance and crack arrest phenomena. Mixed mode study and coupling between mode I and mode II of fracture will be investigated further. Mixed mode fracture criteria can then help to better understand crack bifurcation phenomenon.
Source: expertdata · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Wood Treatment and Properties · Tree Root and Stability Studies · Landslides and related hazards

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (13)

Show source-provided references
1. Gachet C (2003) Inventaire et hiérarchisation de paramètres structuraux et ultrastructuraux facteurs de variabilité intra spécifique de certaines propriétés mécano physique des tissus ligneux. Dissertation, Université Bordeaux 1
2. Guitard D, Gachet C (2004) Paramètres structuraux et/ou ultra structuraux facteurs de variabilité intra arbre de l’anisotropie élastique du bois. Ann For Sci 61: 129–13910.1051/forest:2004004 ↗
3. Guo Y, Nairn JA (2004) Calculation of J-integral and stress intensity factor using the material point method. Comput Model Eng Sci 6: 295–308
4. Nairn JA (2003) Material point method calculations with explicit cracks. Comput Model Eng Sci 4: 649–664
5. Nairn JA (2006) Material point method simulations of transverse fracture in wood with realistic morphologies, vol. 61. De Gruyter, Austria, pp 375–381
6. Nishioka TA (1983) Numerical study of the use of path independent integrals in elastic-dynamic crack propagation. Eng Fract Mech 18: 22–33
7. Réthoré J, Gravouil A, Morestin F, Combescure A (2005) Estimation of mixed-mode stress intensity factors using digital image correlation and interaction integral. J Fract 132: 65–7910.1007/s10704-004-8141-4 ↗
8. Rice JR (1968) A path independent integral and the approximate analysis of strain concentration by notches and cracks. J Appl Mech 35(2): 379–38610.1115/1.3601206 ↗
9. Schniewind AP (1959) Transverse anisotropy of wood: a function of gross anatomic structure. For Products J 9: 350–359
10. Simon P (2009) Approche multiéchelle du comportement mécanique du bois dans le plan transverse. Dissertation, Université de Lyon
11. Sulsky D, Zhou SJ, Schreyer HL (1995) Application of a particle-in-cell method to solid mechanics. Comput Phys Commun 87: 236–25210.1016/0010-4655(94)00170-7 ↗
12. Sutton MA, Wolters WJ, Peters WH, Ranson WF, Mc Neill SR (1983) Determination if displacements using an improved digital correlation method. Image Vis Comput 1(3): 133–13910.1016/0262-8856(83)90064-1 ↗
13. Thuvander F, Berglund LA (2000) In situ observations of fracture mechanisms for radial cracks in wood. J Mater Sci 35: 6277–628310.1023/A:1026778622156 ↗