girlinphysics
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So I know that the basis vectors of an FCC in a symmetric form are:
[tex]a = \frac{a}{2}(\hat{x} + \hat{y})[/tex]
[tex]b = \frac{a}{2}(\hat{y} + \hat{z})[/tex]
[tex]c = \frac{a}{2}(\hat{x} + \hat{z})[/tex]
And that the reciprocal lattice vectors are the basis vectors of the BCC cells.
I'm having a hard time doing the cross products correctly, so if anyone could walk me through an example of the math that would be very helpful.
[tex]a = \frac{a}{2}(\hat{x} + \hat{y})[/tex]
[tex]b = \frac{a}{2}(\hat{y} + \hat{z})[/tex]
[tex]c = \frac{a}{2}(\hat{x} + \hat{z})[/tex]
And that the reciprocal lattice vectors are the basis vectors of the BCC cells.
I'm having a hard time doing the cross products correctly, so if anyone could walk me through an example of the math that would be very helpful.
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