Modulus of ElasticityYoung's modulus, Modulus of rigidity and Poisson's ratio are determined by measuring the velocities of the longitudinal and transverse elastic waves in a well annealed rod of size 100 ~ 150 x 10 x 10 mm at room temperature. Young's modulus (E), Modulus of rigidity (G) and Poisson's ratio ( ρ) are calculated using the following equations. Accuracy is ±1%.
Modulus of rigidity:G=v_{t}^{2}·ρ
Young's Modulus :E=(9KG)/(3K+G) (K=v_{l}^{2}·ρ(4/3)G)
Poisson's ratio ρ=(E/2G)1
Knoop Hardness* (Hk)The indentation hardness of optical glass is determined with the aid of the micro hardness tester. One face of the specimen with the necessary thickness is polished. The diamond indentor is formed rhombic so that the vertically opposite angle from two axes is 172 °30' and 130 ° respectively. The load time is 15 seconds, the load is 0.98 N. The glass specimen is indented at 5 places. Knoop hardness can be computed with the following equation:
Knoop Hardness=1.45lF/l^{2}
F:Load(N) l:Length of longer diagonal line (mm) Table 1 shows how the glasses are classified according to Knoop hardness. Please note the Knoop hardness figures have been rounded to the nearest 5 (e.g. value of 158 is shown as 160.)
table 1
Abrasion* (Aa)Abrasion is an indicator of how easy or difficult glass is ground at the processing. In accordance with JOGIS way or a method based on JOGIS way, a sample of size 30 x 30 x 10 mm is lapped on a 250 mm diameter cast iron flat, rotating at 60 rpm. The test piece is located 80 mm from the center of the flat and is under a 9.8N { 1 kgf } load. 20 ml of water containing 10 g of aluminous abrasive as the lapping material, with mean grain size #800, is supplied evenly to the test piece for 5 minutes. The weight loss of the test piece is then measured. The known weight loss of the standard glass is compared according to the following formula. The values calculated with the formula are showed to the nearest integer as the abrasion data. The data measured by JOGIS way is marked * on the right side.
Abrasion = {(Weight loss of sample / Specific gravity)/
( Weight loss of standard sample / Specific gravity)} X 100 Photoelastic Constant (β)Optical glass is usually free of strain, but when mechanical or thermal stress is exerted upon it, glass shows birefringence. Stress F(Pa), optical path difference σ (nm) and thickness of glass d(cm) have the following relationship:
σ=β·d·F
In this case, proportional constant β is called the photoelastic constant. It is listed in this catalog at a unit of (nm/cm/10^{5} Pa). The photoelastic constant is the material constant which will change by glass type. By using it, optical path difference can be computed from given stress. Internal stress can also be computed from optical path difference.


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