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General Questions and Answers / Re: calculateEnergyBands() and hexagonal lattice
« on: May 7, 2009, 02:55 »
Yes, you are correct General W
A point (k1,k2,k3) is located at k1*b1+k2*b2+k3*b3 in reciprocal Cartesian space, where bi (i=1,2,3) are the reciprocal unit vectors.
As Quantamania suggests, you'll want to run your calculation via the symmetry points, and VNL automatically suggests such a route for you, except it doesn't tell you the labels of those points.
We're working on a much improved way to compute band structures; there is a prototype tutorial (note: this link may stop working when the tutorial is published; if so, look for it at the general Tutorial page). To run those calculations, you also need the scripts attached to this post.
A point (k1,k2,k3) is located at k1*b1+k2*b2+k3*b3 in reciprocal Cartesian space, where bi (i=1,2,3) are the reciprocal unit vectors.
As Quantamania suggests, you'll want to run your calculation via the symmetry points, and VNL automatically suggests such a route for you, except it doesn't tell you the labels of those points.
We're working on a much improved way to compute band structures; there is a prototype tutorial (note: this link may stop working when the tutorial is published; if so, look for it at the general Tutorial page). To run those calculations, you also need the scripts attached to this post.