Breakage probability of irregularly shaped particles

Chemical Engineering Science

Volumn 65, Issue 5, 2010, Pages 1503-1512

  Aman, Sergej ^a   Tomas, Jürgen ^a   Kalman, Haim ^b  

^a OTTO VON GUERICKE UNIVERSITY   (Germany)

^b BEN GURION UNIVERSITY OF THE NEGEV   (Israel)

Author keywords

Breakage force and energy; Breakage probability; Contact force and energy; Transformation of breakage distributions

Indexed keywords

AVERAGE FORCE; BREAKAGE PROBABILITY; BREAKAGE TESTS; COMPRESSION WORK; CONTACT FORCES; ELASTIC-PLASTIC; ELASTIC-PLASTIC DEFORMATION; ENERGY APPROACH; ENERGY DISTRIBUTIONS; ENERGY TRANSFORMATION; FIT PARAMETERS; FORCE DISTRIBUTIONS; FORCE-DISPLACEMENT CURVES; INELASTIC DEFORMATION; LINEAR RELATIONSHIPS; LOG-NORMAL DISTRIBUTION; MEAN VALUES; MECHANICAL BEHAVIOR; PARTICLE-SIZE FRACTIONS; SHAPED PARTICLES; SINGLE PARTICLE; SIZE FRACTION; SOFT CONTACTS; SPHERICAL GLASS; STANDARD DEVIATION; TRANSFORMATION ALGORITHM; WORK DISTRIBUTION;

ALGORITHMS; DEFORMATION; DISTRIBUTION FUNCTIONS; ELASTOPLASTICITY; ELECTRIC POWER DISTRIBUTION; ION BEAMS; NORMAL DISTRIBUTION; PROBABILITY; SODIUM CHLORIDE; STATISTICS; SUGAR (SUCROSE);

COAL BREAKAGE;

EID: 75849142349     PISSN: 00092509     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ces.2009.10.016     Document Type: Article

References (35)

1. Antonyuk S., Tomas J., Heinrich S., and Mörl L. Breakage behavior of spherical granulates by compression. Chem. Eng. Sci. 60 (2005) 4031-4044
2. Baumgardt, S., Buss, B., May, P., Schubert, H., 1975. On the comparison of results in single grain crushing under different kinds of load. In: Proceedings of the 11th International Mineral Processing Congress, Cagliari, p. 3.
3. Bazant Z.P. Scaling of Structural Strength (2002), Elsevier, Amsterdam
4. Beucher O. Wahrscheinlichkeitsrechnung und Statistik mit MATLAB (2005), Springer, Berlin, Heidelberg p. 106
5. Chen W., Cheng F., and Lu M. Tension and compression tests of two polymers under quasi-static and dynamic loading. Polym. Test 21 (2002) 113-121
6. Dan C.C., and Schubert H. Breakage probability, progeny size distribution and energy utilization of comminution by impact. Aufbereit. Tech. 31 (1990) 241-247
7. Ghadiri M., and Moreno-Atanasio R. Mechanistic analysis and computer simulation of impact breakage of agglomerates: effect of surface energy. Chem. Eng. Sci. 61 (2006) 2476-2481
8. Ghadiri, M., Moreno-Atanasio, R., Ali Hassanpour, A., Antony, S.J., 2007. In: Salman, A.D., Ghadiri, M., Hounslow, M.J. (Eds.), Analysis of Agglomerate Breakage, Handbook of Powder Technology, vol. 12, Particle Breakage.
9. Gildmeister, H., Schönert, K., 1972. Berechnung zur Wellenausbreitung in Kugeln und Bruchphänomene in Kreisscheiben bei Prallbeanspruchung. Dechema Bd. 69, Nr. 17, pp. 1-35.
10. Grant E., and Kalman H. Fatigue analysis of particle attrition in a rotating drum. Part. Part. Syst. Charact. 18 (2001) 64-69
11. Hess, W., 1980. Einfluss der Schubbeanspruchung und des Verformungsverhaltens bei der Druckzerkleinerung von Kugeln und kleinen Partikeln. Diss. Univ. Katlsruhe.
12. Hiramatsu Y., and Oka Y. Determination of the tensile strength of rock by a compression test of an irregular test piece. Int. J. Rock Mech. Min. Sci. 3 (1966) 89-99
13. Khanal M., Raghuramakrishnan R., and Tomas J. DEM simulation of effect of aggregate shapes on fragmentation of particle composites. Chem. Eng. Technol. 31 (2008) 1526-1531
14. King R.P., and Bourgeois F. Measurement of fracture energy during single-particle breakage. Miner. Eng. 6 (1993) 353-367
15. Mohammadi S. Extended finite element method for fracture analysis of structures (2008), Blackwell, Oxford
16. Molotskii M.I. Dislocation mechanism for the Misra effect. Sov. Tech. Phys. Lett. 6 (1980) 22-23 (in Russian)
17. Munjiza A. The Combined Finite-Discrete Element Method (2004), Hardcover
18. Rumpf H. Physical aspects of comminution and new formation of law of comminution. Power Technol. 7 (1973) 145-159
19. Schönert, K., Bernotat, S., 2009. Size reduction. In: Ullmann's Encyclopedia of Industrial Chemistry, Wiley, New York (last updated 29 April), p. 8.
20. Schubert W., Khanal M., and Tomas J. Impact crushing of particle-particle compounds-experiment and simulation. Int. J. Miner. Process. 75 1-2 (2005) 41-52
21. Schultz, R.A., 1993. Strength and deformation properties of basaltic lava flows on planetary surfaces. In: Twenty-fourth Lunar and Planetary Science Conference, Part 3: N-Z, Lunar and Planetary Institute, pp. 1263-1264.
22. Stieß, M., 1976. Die Druckbeanspruchung von elastischen und inelastischen Kugeln bis zum Bruch, Dissertation TU Karsruhe.
23. Strom, R., 1986. Wahrscheinlichkeitsrechnung, matematische Statistik und statistische Qualltätskontrolle, Leipzig, Fachbuchverl. pp. 42-43
24. Tavares, L.M., 2007. Breakage of single particles: quasi-static. In: Salman, A.D., Ghadiri, M., Hounslow, M.J. (Eds.), Handbook of Powder Technology, vol. 12, Particle Breakage.
25. Tavares L.M., and King R.P. Single-particle fracture under impact loading. Int. J. Miner. Process. 54 (1998) 1-28
26. Tavares L.M., and King R.P. Modelling of particle fracture by repeated impacts using continuum damage mechanics. Power Technol. 123 (2002) 138-146
27. Tavares L.M., Austin L.G., and King R.P. In: Kawatra S.K. (Ed). Anvances in Comminution (2006), SME, Littelton 205-222
28. Tomas J. Adhesion of ultrafine particles-energy absorption at contact. Chem. Eng. Sci. 62 (2007) 5925-5939
29. Tomas J. Adhesion of ultrafine particles-a micromechanical approach. Chem. Eng. Sci. 62 (2007) 1997-2010
30. Vogel, L., 2004. Zur Bruchwahrscheinlichkeit prallbeanspruchter Partikel. Dissertation, Technischer Universität München, Shaker Verlag.
31. Vogel L., and Peukert W. Breakage behavior of different materials-construction of mastercurve for the breakage probability. Power Technol. 129 (2003) 101-110
32. Vogel L., and Peukert W. From single particle impact behavior to modeling of impact mills. Chem. Eng. Sci. 60 (2005) 5164-5176
33. Violay M., Gibert B., Mainprice D., Evans B., Pezard P.A., and Flovenz O. Brittle ductile transition in experimentally deformed basalt under oceanic crust conditions. Geophys. Res. Abstr. 11 (2009) (EGU2009-5507-7, EGU General Assembly 2009)
34. Weibull, W., 1939. A statistical theory of the strength of materials. Ingeniörsvetenskakademiens Handlingar, vol. 151, Generalstabens Litografiska Anstalts Förlag, Stockholm.
35. Weichert R. Anwendung von Fehlstellenstatistik und Bruchmechanik zur Beschreibung von Zerkleinerungsvorgängen. Zem. Kalk Gips 45 1 (1992) 1-8