Shape comparison between 0.4-2.0 and 20-60 μm cement particles

Journal of the American Ceramic Society

Volumn 93, Issue 6, 2010, Pages 1626-1633

  Holzer, Lorenz ^a   Flatt, Robert J ^b   Erdoǧan, Sinan T ^c   Bullard, Jeffrey W ^d   Garboczi, Edward J ^d  

^a SWISS FEDERAL LABORATORIES FOR MATERIALS SCIENCE AND TECHNOLOGY   (Switzerland)

^b SIKA TECHNOLOGY AG   (Switzerland)

^c MIDDLE EAST TECHNICAL UNIVERSITY   (Turkey)

^d NATIONAL INSTITUTE OF STANDARDS AND TECHNOLOGY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

3-D SHAPE; CEMENT AND CONCRETES; CEMENT PARTICLES; CEMENT POWDER; CLINKER PARTICLES; EXPERIMENTAL UNCERTAINTY; NANOTOMOGRAPHY; NON-SPHERICAL; PARTICLE SHAPE; SET-POINT; SHAPE COMPARISON; SHAPE DIFFERENCE; SIZE CLASS; TESTING LABORATORIES; X-RAY COMPUTED TOMOGRAPHY;

ASPECT RATIO; BONE CEMENT; COMPUTERIZED TOMOGRAPHY; CONCRETE TESTING; LABORATORIES; PORTLAND CEMENT; SIEVES;

THREE DIMENSIONAL;

EID: 77953087320     PISSN: 00027820     EISSN: 15512916     Source Type: Journal    
DOI: 10.1111/j.1551-2916.2010.03654.x     Document Type: Article

References (40)

1. J. F. Douglas E. J. Garboczi Intrinsic Viscosity and Polarizability of Particles Having a Wide Range of Shapes Adv. Chem. Phys., 91, 85 153 (1995).
2. E. J. Garboczi J. F. Douglas Intrinsic Conductivity of Objects Having Arbitrary Shape and Conductivity Phys. Rev. E, 53, 6169 6180 (1996).
3. M. L. Mansfield, J. F. Douglas E. J. Garboczi Intrinsic Viscosity and the Electrical Polarizability of Arbitrarily Shaped Objects Phys. Rev. E, 64, 61401 61416 (2001).
4. G. Polya G. Szego, Isoperimetric Inequalities in Mathematical Physics. Princeton University Press
5. ASTM Standard Test Method for Flat Particles, Elongated Particles, or Flat and Elongated Particles in Coarse Aggregate (D 4971). ASTM
6. E. J. Garboczi J. W. Bullard Shape Analysis of a Reference Cement Cem. Conc. Res., 34, 1933 1937 (2004).
7. J. W. Bullard E. J. Garboczi A Model Investigation of the Influence of Particle Shape on Portland Cement Hydration Cem. Conc. Res., 36, 1007 1015 (2006).
8. N. S. Martys Study of a Dissipative Particle Dynamics Based Approach for Modeling Suspensions J. Rheol., 49, 401 424 (2005).
9. S. T. Erdoǧan, D. W. Fowler E. J. Garboczi Shape and Size of Microfine Aggregates: X-Ray Microcomputed Tomography vs. Laser Diffraction Powder Technol., 177, 53 63 (2007).
10. T. Matsuyama, H. Yamamoto B. Scarlett Transformation of Diffraction Pattern Due to Ellipsoids into Equivalent Diameter Distribution for Spheres Part. Part. Syst. Charact., 17, 41 6 (2000).
11. N. Gabas, N. Hiquily C. Laguérie Response of Laser Diffraction Particle Sizer to Anisometric Particles Part. Part. Syst. Charact., 11, 121 126 (1994).
12. H. Mühlenweg E. D. Hirleman Laser Diffraction Spectroscopy: Influence of Particle Shape and a Shape Adaptation Technique Part. Part. Syst. Charact., 15 [4] 163 169 (1998).
13. Z. H. Ma, H. G. Merkus, J. G. A. E. de Smet, C. Heffels B. Scarlett New Developments in Particle Characterization by Laser Diffraction: Size and Shape Powder Technol., 111, 66 78 (2000).
14. S. T. Erdoǧan, X. Nie, P. E. Stutzman E. J. Garboczi Micrometer-Scale 3-D Shape Characterization of Eight Cements: Particle Shape and Cement Chemistry, and the Effect of Particle Shape on Laser Diffraction Particle Size Measurement Cem. Conc. Res. 2010 doi :.
15. D. P. Bentz, S. Mizell, S. G. Satterfield, J. Devaney, W. George, P. M. Ketcham, J. Graham, J. Porterfield, D. Quenard, F. Vallee, H. Sallee, E. Boller J. Baruchel The Visible Cement Data Set J. Res. Nat. Inst. Stand. Technol., 107 [2] 137 148 (2002).
16. L. Holzer, B. Muench, M. Wegmann, P. Gasser R. J. Flatt FIB-Nanotomography of Particulate Systems-Part I: Particle Shape and Topology of Interfaces J. Am. Ceram. Soc., 89, 2577 2585 (2006).
17. B. Muench, P. Gasser, L. Holzer R. Flatt FIB-Nanotomography of Particulate Systems-Part II: Particle Recognition and Effect of Boundary Truncation J. Am. Ceram. Soc., 89, 2586 2595 (2006).
18. 3 Ceramics using FIB Nanotomography J. Microsc., 216, 84 95 (2004).
19. E. J. Garboczi Three-Dimensional Mathematical Analysis of Particle Shape Using X-Ray Tomography and Spherical Harmonics: Application to Aggregates Used in Concrete Cem. Conc. Res., 32, 1621 1638 (2002).
20. M. A. Taylor, E. J. Garboczi, S. T. Erdoǧan D. W. Fowler Some Properties of Irregular Particles in 3-D Powder Technol., 162, 1 15 (2006).
21. J. W. Bullard, C. F. Ferraris, E. J. Garboczi, N. S. Martys P. A. Stutzman Virtual Cement and Concrete pp. 1311 1331 in Innovations in Portland Cement Manufacturing, Chapter 10.3, Edited by J. I. Bhatty, F. M. Miller S. H. Kosmatka. Portland Cement Association
22. D. P. Bentz, E. J. Garboczi, J. W. Bullard, C. F. Ferraris N. S. Martys Virtual Testing of Cement and Concrete pp. 38 50 in Significance of Tests and Properties of Concrete and Concrete-Making Materials, ASTM STP 169D, Edited by Lamond J. Pielert J.
23. J. W. Bullard A Three-Dimensional Microstructural Model of Reactions and Transport in Aqueous Mineral Systems Mod. Simul. Mater. Sci. Eng., 15, 711 738 (2007).
24. J. W. Bullard A Determination of Hydration Mechanisms for Tricalcium Silicate Using a Kinetic Cellular Automaton Model J. Am. Ceram. Soc., 91, 2088 2097 (2008).
25. A. C. Kak M. Slaney, Principles of Computerized Tomographic Imaging. SIAM
26. E. J. Garboczi, G. S. Cheok W. C. Stone Using LADAR to Characterize the 3-D Shape of Aggregates: Preliminary Results Cem. Conc. Res., 36, 1072 1075 (2006).
27. M. Grigoriu, E. J. Garboczi C. Kafali Spherical Harmonic-Based Random Fields for Aggregates Used in Concrete Powder Technol., 166, 123 138 (2006).
28. S. T. Erdoǧan, P. N. Quiroga, D. W. Fowler, H. A. Saleh, R. A. Livingston, E. J. Garboczi, P. M. Ketcham, J. G. Hagedorn S. G. Satterfield Three-Dimensional Shape Analysis of Coarse Aggregates: New Techniques for and Preliminary Results on Several Different Coarse Aggregates and Reference Rocks Cem. Conc. Res., 36, 1619 1627 (2006).
29. G. Arfken, Mathematical Methods for Physicists. Academic Press
30. G. W. Snedecor W. G. Cochran, Statistical Methods, 7th edition, The Iowa State University Press
31. H. Goldstein, C. P. Poole J. L. Safko, Classical Mechanics. Addison Wesley
32. D. P. Bentz Three-Dimensional Computer Simulation of Portland Cement Hydration and Microstructure Development J. Am. Ceram. Soc., 80, 3 21 (1997).
33. E. J. Garboczi D. P. Bentz The Effect of Statistical Fluctuation, Finite Size Error, and Digital Resolution on the Phase Percolation and Transport Aspects of the NIST Cement Hydration Model Cem. Conc. Res., 31, 1501 1514 (2001).
34. D. P. Bentz, E. J. Garboczi, C. J. Haecker O. M. Jensen Effects of Cement Particles Size Distribution on Performance Properties of Portland Cement-Based Materials Cem. Conc. Res., 29, 1663 1671 (1999).
35. A. P. Roberts E. J. Garboczi Computation of the Linear Elastic Properties of Random Porous Materials with a Wide Variety of Microstructure Proc. Roy. Soc. Lond. A, 458, 1033 1054 (2002).
36. A. P. Roberts E. J. Garboczi Elastic Properties of Model Porous Ceramics J. Am. Ceram. Soc., 83, 3041 3048 (2000).
37. D. P. Bentz Cement Hydration: Building Bridges and Dams at the Microstructure Level Mater. Struct., 40, 397 404 (2007).
38. G. Sant, M. Dehadrai, D. P. Bentz, P. Lura, C. F. Ferraris, J. W. Bullard J. Weiss Detecting the Fluid-to-Solid Transition in Cement Pastes Concr. Int., 31, 53 8 (2009).
39. E. J. Garboczi, K. A. Snyder, J. F. Douglas M. F. Thorpe Geometrical Percolation Threshold of Overlapping Ellipsoids Phys. Rev. E, 52, 819 828 (1995).
40. L. M. Hills The Effect of Clinker Microstructure on Grindability: Literature Review Database PCA Report 331, 1995.