We use cookies to ensure that we give you the best experience on our website. By continuing to browse this repository, you give consent for essential cookies to be used. You can read more about our Privacy and Cookie Policy.

Durham Research Online
You are in:

Variational density-functional perturbation theory for dielectrics and lattice dynamics.

Refson, K. and Tulip, P. R. and Clark, S. J. (2006) 'Variational density-functional perturbation theory for dielectrics and lattice dynamics.', Physical review B., 73 (4-8). p. 155114.


The application of variational density functional perturbation theory (DFPT) to lattice dynamics and dielectric properties is discussed within the plane-wave pseudopotential formalism. We derive a method to calculate the linear response of the exchange-correlation potential in the GGA at arbitrary wavevector. We introduce an efficient self-consistent solver based on all-bands conjugate-gradient minimization of the second order energy, and compare the performance of preconditioning schemes. Lattice-dynamical and electronic structure consequences of space-group symmetry are described, particularly their use in reducing the computational effort required. We discuss the implementation in the CASTEP DFT modeling code, and how DFPT calculations may be efficiently performed on parallel computers. We present results on the lattice dynamics and dielectric properties of -quartz, the hydrogen bonded crystal NaHF2 and the liquid-crystal-forming molecule 5CB. Excellent agreement is found between theory and experiment within the GGA.

Item Type:Article
Keywords:Generalized gradient approximation, Alpha-quartz, Symmetry properties, Effective charges, Normal vibrations, Basis-set, Solids, Crystal, Energy, Simulation.
Full text:(VoR) Version of Record
Download PDF
Publisher Web site:
Publisher statement:© 2006 by The American Physical Society. All rights reserved.
Record Created:30 Nov 2006
Last Modified:20 Sep 2010 16:01

Social bookmarking: del.icio.usConnoteaBibSonomyCiteULikeFacebookTwitterExport: EndNote, Zotero | BibTex
Look up in GoogleScholar | Find in a UK Library