article
"Special points for Brillouin-zone integrations"—a reply
Physical review. B, Solid state · 1977 · Vol. 16(4) · pp. 1748–1749
J.D. Pack✉(University of Utah)Hendrik J. Monkhorst(University of Utah)
Abstract
It is again emphasized that for all cubic lattices the method of Monkhorst and Pack generates not only point sets identical to those obtained by Chadi and Cohen, but also intermediate sets with the same properties. In addition, a comparison of these two methods for the hexagonal lattice reveals our method to be more flexible and efficient.
Photorefractive and Nonlinear OpticsNonlinear Optical Materials StudiesCopper Interconnects and ReliabilityBrillouin zoneHexagonal crystal systemLattice (music)Hexagonal latticePoint (geometry)PhysicsCondensed matter physicsTheoretical physicsCombinatoricsStatistical physics
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References
Special points for Brillouin-zone integrations
Physical review. B, Solid state · 1976 · 68,828 citations
Special Points in the Brillouin Zone
Physical review. B, Solid state · 1973 · 2,026 citations
Special points for Brillouin-zone integrations
Physical review. B, Solid state · 1977 · 1,417 citations
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