Analysis of Damage Process in a Pre-Notched Rock Specimen: The Synergy between Experimental Results and Simulations Using a Peridynamic Model
Source abstract
Abstract
The mechanical description of the failure of quasi-brittle materials is a challenging task. Rocks, concrete, ceramics, and natural or artificial composites could be considered for this material classification. Several characteristic phenomena appear as emergent global behaviors based on the interaction of many simple elements, such as the effect of size and the interactions between micro-cracks. These are essential features of a complex system. These topics were investigated using acoustic emission techniques and a numerical approach that used a continuum media hypothesis called peridynamics. In this context, a pre-notched concrete specimen was manufactured. A mechanical test was performed to acquire acoustic emission signals. The problem was also simulated using the peridynamic model. The evolution of the damage process, which is presented in terms that go beyond only the global reaction vs. displacement and the evolution of the acoustical emission global parameter, is presented. Finally, the synergy between the experiments and simulations is discussed.
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Research context
OpenAlex topics: Numerical methods in engineering · Geotechnical Engineering and Underground Structures · Geophysical Methods and Applications
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Department of Mechanical Engineering, Federal University of Rio Grande do Sul (UFRGS), Porto Alegre 90046-902, RS, Brazil
Department of Structural, Geotechnical and Building Engineering, Politecnico di Torino, 10129 Turin, Italy
Funding
Brazilian National Council for Scientific and Technological Development (CNPq, Brazil) · Coordination for the Improvement of Higher Education Personnel (CAPES-Brazil) · sponsorship guaranteed with basic research funds was provided by Politecnico di Torino
References (36)
Show source-provided references
1. Kachanov, L.M. (1986). Mechanics of Elastic Stability, Springer.
2. A review of continuum damage and plasticity in concrete: Part I—Theoretical framework10.1177/10567895211068174 ↗
3. A review of continuum damage and plasticity in concrete: Part II—Numerical framework10.1177/10567895211063227 ↗
4. Failure prediction of magnesium alloys based on improved CDM model10.1016/j.ijsolstr.2021.01.013 ↗
5. Krajcinovic, D. (1996). Damage Mechanics, Elsevier. North-Holland series in applied mathematic and mechanics, 41.
6. Mastilovic, S., and Rinaldi, A. (2013). Handbook Of Damage Mechanics, Springer.
7. Computational methods for fracture in rock: A review and recent advances10.1007/s11709-018-0459-5 ↗
8. Reformulation of elasticity theory for discontinuities and long-range forces10.1016/S0022-5096(99)00029-0 ↗
9. A meshfree method based on the peridynamic model of solid mechanics10.1016/j.compstruc.2004.11.026 ↗
10. Bobaru, F., Foster, J., Geubelle, P., and Silling, S. (2015). Handbook of Peridynamic Modeling, Taylor & Francis.10.1201/9781315373331 ↗
11. Huang, K. (1987). Statistical Mechanics, Wiley. [2nd ed.].
12. Biswas, S., Ray, P., and Chakrabarti, B.K. (2015). Statistical Physics of Fracture, Breakdown, and Earthquake: Effects of Disorder and Heterogeneity, John Wiley & Sons.10.1002/9783527672646 ↗
13. Statistical Physics of Fracture, Friction and Earthquake10.1103/RevModPhys.84.839 ↗
14. Rundle, J.B., Turcotte, D.L., Shcherbakov, R., Klein, W., and Sammis, C. (2003). Statistical physics approach to understanding the multiscale dynamics of earthquake fault systems: Statistical physics of Earthquakes. Rev. Geophys., 41.10.1029/2003RG000135 ↗
15. Hansen, A., Hemmer, P.C., and Pradhan, S. (2015). The Fiber Bundle Model: Modeling Failure in Materials, Wiley-VCH Verlag GmbH & Co. KGaA. Statistical Physics of Fracture and Breakdown.10.1002/9783527671960 ↗
16. Spatio-temporal complexity aspects on the interrelation between seismic electric signals and seismicity
17. Problems in Physics with many Scales of Length10.1038/scientificamerican0879-158 ↗
18. Richter, C.F. (1958). Elementary Seismology, Bailey Bros. & Swinfen Ltd.
19. Crackling noise10.1038/35065675 ↗
20. Grosse, C., and Ohtsu, M. (2008). Acoustic Emission Testing, Springer.10.1007/978-3-540-69972-9 ↗
21. From criticality to final collapse: Evolution of the “b-value” from 1.5 to 1.010.1016/j.chaos.2008.04.010 ↗
22. Scaling Law of Seismic Spectrum10.1029/JZ072i004p01217 ↗
23. Richter’s laws at the laboratory scale interpreted by acoustic emission10.1680/macr.2006.58.9.619 ↗
24. Varotsos, P.A., Sarlis, N.V., and Skordas, E.S. (2011). Natural Time Analysis: The New View of Time, Springer.10.1007/978-3-642-16449-1 ↗
25. Criterion for Imminent Failure During Loading—Discrete Element Method Analysis10.3389/fphy.2021.675309 ↗
26. Rojo Tanzi, B.N., Sobczyk, M., Iturrioz, I., and Lacidogna, G. (2023). Damage Evolution in Quasi-Brittle Materials: Experimental Analysis by AE and Numerical Simulation. Appl. Sci., 13.10.3390/app131910947 ↗
27. Random field generation of the material properties in the lattice discrete element method10.1177/0309324719858849 ↗
28. Shimadzu Corporation (2012). AGS-X Plus: Instruction Manual, Shimadzu.
29. Madenci, E., and Oterkus, E. (2014). Peridynamic Theory and Its Applications, Springer.10.1007/978-1-4614-8465-3 ↗
30. The theory of critical distances10.1016/j.engfracmech.2007.04.007 ↗
31. Bažant, Z., and Planas, J. (2019). Fracture and Size Effect in Concrete and Other Quasibrittle Materials, Routledge.10.1201/9780203756799 ↗
32. Damage process in heterogeneous materials analyzed by a lattice model simulation10.1016/j.engfailanal.2016.08.004 ↗
33. An alternative bilinear peridynamic model to simulate the damage process in quasi-brittle materials10.1016/j.engfracmech.2019.106494 ↗
34. Acoustic emission detection in concrete specimens: Experimental analysis and lattice model simulations10.1177/1056789513494232 ↗
35. Cracking and crackling in concrete-like materials: A dynamic energy balance10.1016/j.engfracmech.2016.01.013 ↗
36. Rojo Tanzi, B.N., Birck, G., Sobczyk, M., Iturrioz, I., and Lacidogna, G. (2023). Truss-like Discrete Element Method Applied to Damage Process Simulation in Quasi-Brittle Materials. Appl. Sci., 13.10.3390/app13085119 ↗