Hexagonal emit-packed structure Consider first Brillouin zone of a crystal with a simple hexagonal lattice in three
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Hexagonal emit-packed structure Consider first Brillouin zone of a crystal with a simple hexagonal lattice in three dimensions with lattice constants a and c. Let Gc denote the shortest reciprocal lattice vector parallel to the c axis of the crystal lattice.
(a) Show that for a hexagonal-close-packed crystal structure the Fourier component U(Gc) of the crystal potential U(r) is zero.
(b) Is U (2Gc) also zero?
(c) Why is it possible in principle to obtain an insulator made up of divalent atoms at tile lattice points of a simple hexagonal lattice?
(d) Why is it nut possible to obtain an insulator made up of monovalent atoms in a hexagonal-close-packed structure?
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