New York University
David
B. Kriser Dental Center
College
of Dentistry
Graduate
School of Arts and Science
Nov. 7, 1998
Department
of Dental Materials Science
345
East 24th Street
New
York, NY 10010
Tel.:
212-998-9637
Fax:
212-995-4085
Dr. Samuel Waknine
DRM Research Laboratories Inc.
29 Business Park Drive
Branford, CT 06045
Dear Dr. Waknine,
Please find enclosed a final report
entitled “Diametral tensile
strength(DTS) of a crown and bridge restorative material: Multiple cure
modalities and Test house/operators.
This study of ‘DiamondCrown’(DRM Labs. Inc., Branford, CT), Crown and Bridge material, includes additional data generated for comparison of the effect of cure mode and test house operator. I thank you for providing the Diametral tensile test data from ‘In house testing’ and from ‘University of Sydney (Dr.Tyas)’. The comparison of data indicates that Argon laser curing provides the highest DTS in comparison to other conventional cure modalities. All other cure modes provide DTS values that are not significantly different
Weibull regression analysis’ of test data for all test data is also included in this report. Please contact me for any clarifications or additional information.
I thank DRM Labs for the Material and Equipment grants required for this study.
Sincerely,
T.V.V.
Raghavan
T . V. Vijayaraghavan, PhD
Associate Professor
NYU Kriser Dental Center
Dental Materials Science
Diametral
tensile strength(DTS) of a crown and bridge restorative material:
Multiple
cure modalities and Test house/operators.
Objective The objective of this study is to compare the Diametral Tensile Strength (DTS) data measured for ‘DiamondCrown’ crown and bridge composite material, (DRM laboratories Inc., Branford, CT, USA) for four cure modalities or devices and from three test houses/operators.
Introduction and background Dental restorative composite materials are blends of hard glass filler or glass ceramic particulates in a polymeric resin matrix. They are manipulated and handled by laboratory technicians to create anatomical forms. Due to the technique sensitivity of these materials, operator manipulation and handling differences can lead to property differences in the set form. Mechanical testing is one way to estimate the strength property of the material and the reliability validity of the data can be estimated by the use of ‘Weibull statistical analysis’.
The test data from ‘N’ number of trials or replicates of evaluation of DTS can be analyzed using ‘Weibull statistics’ to estimate two parameters, viz: s0, termed the characteristic or most probable or a median strength and ‘m’ the ‘Weibull modulus’ or shape parameter; which can be used to estimate the failure probability. A high value of ‘m’ indicates a greater level of homogeneity in material character while a smaller ‘m’ value would be an indicator of heterogeneity or a wider spread in test data. The spread in test data is often due to the differences in ‘flaw population characteristics’ from sample to sample. Flaws such as , voids and micro-porosity in the volume, may be material inherent and /or infiltrated or incorporated during manipulation technique. From the value of s0 and ‘m’ the failure stress for a failure probability of 0.001, 0.1, 0.9 and 0.999((1 - 999 per 1000).labeled as s0.001, s0.1, s0.9, and s0.999 can be estimated.
Fracture can occur at low stresses, this depending on the operator and the technique used to manipulate the material. The values of s0.001, s0.1, indicate the possible performance of the material, for an operator who may be a junior operator or a first time user; while the values s0.9, and s0.999 reflect the performance obtainable from a master technician or an experienced user. The value of s0, can be considered as a performance of the material obtained by a ‘median’ operator. The materials’ inherent limitation or attainable performance is also represented by the value of s0.999; i.e., as good as it gets!. The correlation or validity of the data conformity to the ‘Weibull distribution function’ for a given sub group of N trials is indicated by the value of R. The higher the value of R, the greater the confidence in the test data and the statistical confidence. When R is >0.9 the test data has a greater validity.
Materials and Methods DiamondCrownTM (DRM research laboratories, Inc., Branford, CT) was used to make DTS test samples. DTS tests were carried out as per ADA Spec. #27 at the various test houses. Test samples were prepared using a cylindrical metallic mold of 6 mm diameter and height 3 mm. The test arrangement is shown in figure 1. The load at failure was measured and the DTS value was calculated as per; DTS= 2Pf /pdh, where Pf is the load at failure and ‘d’ and ‘h’ are the diameter and thickness of the test specimen, respectively.
Curing devices, 1) an Optilux 400 TM VLC unit (Demetron Research Corp., Danbury, CT) (Op), 2)a Xenon plasma cure unit (DiamondPlasma TM (DRM Res. Lab. Inc., Branford, CT), (Xe) 3) A Halogen light booth, DiamondLite TMVL Halogen (DRM Res. Labs. Inc., Branford, CT), (Hl) and 4). a prototype Argon laser source, DiamondLase TM(DRM Res. Labs. Inc., Branford, CT), (Ar) were used.
Test houses/operators DTS data was made available from three test houses with three different operators; 1) NYU Kriser dental center, NY, NY. USA, Oa, 2) In house (DRM Res. Labs. Inc., Branford, CT, USA) , Ob, and 3) University of Sydney, Sydney, Australia. Oc.
Results
and Discussion The
results of ‘Weibull analysis of the DTS raw data obtained from four cure modes
and three test houses are summarized in Table 1.
The time of cure for the various cure modes are shown in the same table.
Overall, the test data represents a high
correlation to the Weibull distribution function(high R value).
The mean values are not statistically significant for operator
differences at constant cure mode. The
data indicates that the highest values are obtained for Argone laser cure and
the lowest for the Halogen booth cure mode.
Operator contribution are reflected in the differences in s0.001
for a given cure mode and may also be due to the technique sensitivity of the
material. If operator errors
are a minimum or when the material manipulation is technique insensitive
the value of the property obtainable approaches the s0.999.
value. Conversely, when operator
skill required in handling a technique sensitive material requires more
experience or low, the value of the property obtainable may be closer to s0.001.
The Weibull plots at low and high failure probability values indicate
that operator manipulation tends to have a greater effect at low failure
probabilities, in the rapid rate of drop in limiting failure stress, compared to
that at higher failure probability. The
differences in DTS values obtained by operators, Oa and Ob may be related to the
expertise in handling of the material. In
the case of Oa no attempt was made to evaluate the soundness of the test samples
for surface or subsurface defect prior to testing.
Conclusions
a) The DTS test data evaluated conforms to Weibull statistics.
b) The characteristic strength, so, is higher for Argon laser curing compared to the Optilux 400 mode of curing. A maximum variation of +/- 10% in so is noted among the various sub-groups. All the cure modes provide a similar strength value.
c) Test house operator Oa, obtains lower values of so and s0.001 irrespective of the cure modality. while the in house operator, Ob, obtains a higher ‘s0’and ‘m’ value (columns 1, and 5; Table 1). This is attributed to a differences in expertise in handling of this material, compared to Oa.
d) The handling and manipulation of this material by the operators tend to provide fewer samples with a lower strength in the sub group. In other words the characteristic strength is closer in value to the attainable s0.999, in comparison to the value of s0.001 for all operators.
Table 1. Results of Weibull statistical analyses of DTS data as a function cure modes and Test house/operator
Curing device;
time/side Test
house |
so |
R |
N |
m |
s0.001 |
s0.1 |
s0.9 |
s0.999 |
|
|
|
MPa |
|
|
|
MPa |
|
|
MPa |
|
|
Argon laser: 5 secs/side, |
|
||||||||
|
Oa |
77.2
|
0.96
|
11
|
10.9
|
41.0
|
62.8
|
83.4
|
92.3
|
|
|
Ob |
81.0
|
0.99
|
10
|
18.5
|
55.7
|
71.7
|
84.7
|
89.9
|
|
|
Xenon plasma, 10 secs/side |
|
|
|
|
|
|
|
|
|
|
Oa |
64.1
|
0.97
|
9 |
13.6
|
38.6
|
54.4
|
68.2
|
73.9
|
|
|
Ob |
66.0
|
0.93
|
9
|
22.1
|
48.2
|
59.6
|
68.5
|
72.0
|
|
|
Optilux 400, 40 secs/side |
|
|
|
|
|
|
|
|
|
|
Oa |
64.9
|
0.90
|
11
|
10.2
|
32.9
|
52.0
|
70.5
|
78.6
|
|
|
Ob |
67.7
|
0.99
|
10
|
15.9
|
43.9
|
58.8
|
71.4
|
76.5
|
|
|
Oc |
73.2
|
0.98
|
10 |
13.3
|
43.5
|
61.8
|
78.0
|
84.7
|
|
|
Halogen booth, 60 secs/side |
|
|
|
|
|
|
|
|
|
|
Oa |
62.2
|
0.98
|
13 |
16.9
|
41.3
|
54.4
|
65.3
|
69.7
|
|
|
Mean |
69.5 |
0.96 |
|
15.2 |
43.1 |
59.4 |
73.7 |
79.7 |
|
|
SD |
6.81 |
0.03 |
|
4.00 |
6.75 |
6.25 |
7.33 |
8.37 |
|

Weibull Characteristic DTS as a function of Cure device and Operator


Weibull plots at high and low end of failure probability for DT stress as a function of cure mode and operator. (Ar- Argon, Xe- Xenon, Op-Optilux 400 and Hl - Halogen light booth; curing units. Oa, b, c - Operators a, b and c.