guide to thin section microscopy - Mineralogical Society of America
guide to thin section microscopy - Mineralogical Society of America
guide to thin section microscopy - Mineralogical Society of America
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Guide <strong>to</strong> Thin Section Microscopy<br />
Double refraction<br />
arranged as a function <strong>of</strong> birefringence and crystal (or <strong>thin</strong> <strong>section</strong>) thickness (Fig. 4-30). The<br />
resulting, more complex hyperbolic colour arrangement has been calculated by Bjørn Eske<br />
Sørensen using MATLAB. The correlation between the birefringence value <strong>of</strong> an unknown<br />
mineral in a <strong>section</strong> <strong>of</strong> known thickness and the mineral's interference colour can be<br />
conceived intuitively (Fig. 4-32, right-hand side). Similarly, reading the <strong>thin</strong> <strong>section</strong> thickness<br />
from the reconfigured colour chart using the maximum interference colour <strong>of</strong> a known<br />
mineral is straightforward. The dependence <strong>of</strong> interference colour on <strong>thin</strong> <strong>section</strong> thickness is<br />
immediately evident. However, for getting the numerical correlation between retardation and<br />
∆n, or between retardation and d, the Michel-Lévy chart is the better choice.<br />
When using interference colours for the determination <strong>of</strong> minerals it has <strong>to</strong> be kept in mind<br />
that the retardation which accumulates as the waves pass through the crystal is not only<br />
dependent on ∆n <strong>of</strong> that particular crystal <strong>section</strong>, but also on the thickness <strong>of</strong> the sample. In<br />
order <strong>to</strong> correlate interference colours and birefringence values directly, the <strong>thin</strong> <strong>section</strong><br />
thickness has <strong>to</strong> be known. Therefore, <strong>thin</strong> <strong>section</strong>s are prepared with a defined standard<br />
thickness (commonly 25 or 30 μm). However, there may be reasons <strong>to</strong> deviate from these<br />
standard values, for example, if the contrast <strong>of</strong> interference colours between low-birefringent<br />
phases is <strong>to</strong> be increased; or, <strong>to</strong> improve the contrast between differently oriented grains <strong>of</strong><br />
extremely high-birefringent minerals, the interference colours can be reduced <strong>to</strong> a lower order<br />
(as in ultra-<strong>thin</strong> <strong>section</strong>s <strong>of</strong> carbonates).<br />
Raith, Raase & Reinhardt – February 2012<br />
Figure 4-31. Relation between interference colour and grain (crystal) orientation <strong>of</strong> anisotropic<br />
minerals, using quartz, diopside and anhydrite as examples.<br />
A: The euhedral quartz crystals from a vein show creamy-white <strong>to</strong> dark grey first-order interference<br />
colours. Creamy-white crystals: <strong>section</strong>s parallel <strong>to</strong> the c-axis [max. birefringence (n e – n o ) = 0.009];<br />
dark grey crystal: <strong>section</strong> nearly orthogonal <strong>to</strong> c [circular indicatrix <strong>section</strong> showing n o ; birefringence =<br />
0].<br />
B: The diopside grains in a calcsilicate rock show different interference colours, dependent on crystal<br />
orientation, ranging from second-order blue-green <strong>to</strong> first-order dark grey. Blue-green grain: <strong>section</strong><br />
parallel <strong>to</strong> (010) resp. optic axial plane [max. birefringence (n z – n x ) = 0.031]; dark grey grain: <strong>section</strong><br />
nearly orthogonal <strong>to</strong> one <strong>of</strong> the two optic axes [circular indicatrix <strong>section</strong> showing n y ; birefringence =<br />
0].<br />
C: The anhydrite grains show different interference colours, dependent on crystal orientation, ranging<br />
from third-order red <strong>to</strong> first-order (near-)black. Pale red grains: <strong>section</strong> parallel <strong>to</strong> (010) resp. optic<br />
axial plane [max. birefringence (n z – n x ) = 0.044]; black grain: <strong>section</strong> orthogonal <strong>to</strong> one <strong>of</strong> the two<br />
optic axes [circular indicatrix <strong>section</strong> showing n y ; birefringence = 0].<br />
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