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David Vanderbilt

Researcher at Rutgers University

Publications -  451
Citations -  76819

David Vanderbilt is an academic researcher from Rutgers University. The author has contributed to research in topics: Wannier function & Ferroelectricity. The author has an hindex of 104, co-authored 426 publications receiving 67024 citations. Previous affiliations of David Vanderbilt include Rowland Institute for Science & University of Geneva.

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Theory of hypothetical ferroelectric superlattices incorporating head-to-head and tail-to-tail 180° domain walls

TL;DR: In this article, the authors proposed to add atomic layers in which the cations are substituted from a neighboring column of the periodic table to stabilize the head-to-head (HH) and tailto-tail (TT) domain walls.

Atomic scale calculations in materials science

TL;DR: A wide variety of properties of materials are determined by processes which take place on an atomic scale as discussed by the authors, and it is possible to examine these properties and processes directly, using a number of different calculational and simulation techniques.
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Core reconstruction of the 90-degree partial dislocation in non-polar semiconductors

TL;DR: In this article, the double-period geometry is found to be lower in energy in all three materials, and the energy difference between the two geometries follows the same trends as the energy gap and the stiffness.
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First-principles theory of structural phase transitions for perovskites: competing instabilities

TL;DR: In this article, the authors extended the first-principles theory for perovskite ferroelectric phase transitions to treat also antiferrodistortive phase transitions, and applied this approach to three cubic perovskiite compounds, namely, SrTiO3, CaTiO 3, and NaNbO3.
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Effects of disorder on the electronic structure of undoped polyacetylene

TL;DR: A theoretical investigation of disorder in undoped polyacetylene indicates that a substantial amount of topological and structural disorder is consistent with the experimental work done to date, with the remarkable consequence that odd-membered finite chains always contain a soliton as discussed by the authors.