Next: Experimental Methods
Up: Main
Previous: Microscopical Analysis
X-Ray Powder Diffraction
XRD analysis of clinker has been used in cement studies for the past 60
years, and applied in phase abundance analysis over the past 40 years. ASTM
1365 [4] details a standard test method for
quantitative phase abundance analysis using XRD (QXRD). X-ray powder
diffraction patterns provide phase, chemical, and crystal structure
information data that may afford greater understanding of cement property /
performance relationships. However, XRD analysis of clinker has proven
difficult as the large number of phases results in substantial peak overlap.
There is also difficulty in securing suitable pure phase reference standards.
This may be addressed using the Rietveld method for X-ray powder diffraction
[5]. Public domain code General Structure
Analysis System (GSAS) was used to refine the powder diffraction data
[6].
The Rietveld method allows standardization of powder diffraction analysis
through use of calculated reference diffraction patterns based upon crystal
structure models. The result is a set of refined crystal structure models for
each phase in the clinker. From these data one can obtain pattern intensity
information that may be related to phase abundance. Additional data on the
chemical and structural properties of each phase may also be explored relative
to selected performance properties. This can be used in research, and for
quality-control in cement production, and is now being used to analyze the NIST Reference Clinkers. This method is acceptable under ASTM C1365 where a user is
required to qualify their instrument and procedure.
Initial crystal structure models were taken from the literature
[7-11]. These
models are being incorporated into
a cementitious materials crystal structure database currently in development.
This database (Figure 2) is a compilation of
published structures of cement and related phases, including crystalline
phases in mineral admixtures.
Figure 2. Crystal
structure database (in
preparation) entry for belite (
-form).
Phase:
-Dicalcium Silicate | Formula:
Ca2SiO
4 |
ICDD: 33-302 (larnite) |
| |
|
Reference: | K.H. Jost, B. Ziemer and
R. Seydel
"Redetermination
of the Structure of
-Dicalcium Silicate," Acta Cryst. (1977). B33, 1696-1700
|
| |
| Symmetry: | Monoclinic
P21/n |
Z: 4 | Mass, Formula Unit:
3.326 g cm-3 |
| |
| Cell
Parameters (Å) |
| a 5.502 |
b 6.745 |
c 9.297 |
= 94.59° |
Vol (Å3 ):
343.9 |
| |
|
|
| |
| Atomic Parameters |
| | x | y |
z |
B (Å2 ) |
|
| Ca(1) | 0.2738
| 0.3428 |
0.5694 | 0.38 |
| Ca(2) |
0.2798 | 0.9976 | 0.2981 | 0.30 |
| O(1) | 0.2864
| 0.0135 |
0.5599 | 0.91 |
| O(2) |
0.0202 | 0.7492 | 0.6919 | 0.67 |
| O(3) |
0.4859 | 0.6682 | 0.6381 | 0.63 |
| O(4) |
0.1558 | 0.6710 | 0.4264 | 0.62 |
| |
| Average interatomic
distances |
| Si - O: |
1.63 Å
, | Ca - O: |
2.88 Å
|
| |
| Typical bulk belite composition (from Taylor '90,
Cement Chemistry) |
| Na2O | MgO | Al2O
3 |
SiO2 | P2O5 |
SO3
| K2O | CaO | TiO2
| Mn
2O3 | Fe2O3 |
|
| 0.1 | 0.5 | 2.1 | 31.5 | 0.2 | 0.1 |
0.9 | 63.5 | 0.2 | 0.0 | 0.9 |
| This reference: (K0.01
Na0.005
Ca0.975 Mg0.01)2 (Fe0.02
Al0.06 Si0.90 P0.01
S0.01)O3.96
|
Next: Experimental Methods
Up: Main
Previous: Microscopial Analysis