Jorge Kohanoff

Prof. Jorge Kohanoff

Atomistic Simulation Centre, School of Mathematics and Physics, Queen’s University Belfast, Belfast BT7 1NN, UK
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Research Focus & Metrics

Academic Career Length

39Years (1988-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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23 December 2003 in Physical Review Letters
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Journal Article
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ZLZhi-Pan Liu
Zhi-Pan Liu
XGXue-Qing Gong
Xue-Qing Gong
JKJorge Kohanoff
Jorge Kohanoff
CSCristián Sanchez
Cristián Sanchez
PHP. Hu
P. Hu
CO oxidation on TiO2 supported Au has been studied using density functional theory calculations. Important catalytic roles of the oxide have been identified: (i) CO oxidation occurs at the interface between Au and the oxide with a very small barrier; and (ii) O2 adsorption at the interface is the key step in the reaction. The physical origin of the oxide promotion effect has been further investigated: The oxide enhances electron transfer from the Au to the antibonding states of O2, giving rise to (i) strong ionic bonding between the adsorbed O2, Au, and the Ti cation; and (ii) a significant activation of O2 towards CO oxidation.

24 August 1992 in Physical Review Letters
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FBF. Buda
F. Buda
JKJorge Kohanoff
Jorge Kohanoff
MPM. Parrinello
M. Parrinello
We show that first-principles electronic structure calculations of silicon wires with diameters up to ∼1.5 nm support the idea that quantum confinement and surface effects are responsible for the luminescence in porous silicon. Instead of the indirect gap of crystalline bulk silicon, the band structure of these wires exhibits a direct gap at k=0. The imaginary part of the dielectric function, polarized in the direction of the wire, shows a peak in the visible range. The dependence of this feature on wire size is analyzed and correlated to experimental luminescence spectra.

29 June 2006
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Book
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JKJorge Kohanoff
Jorge Kohanoff
Electronic structure problems are studied in condensed matter physics and theoretical chemistry to provide important insights into the properties of matter. This 2006 graduate textbook describes the main theoretical approaches and computational techniques, from the simplest approximations to the most sophisticated methods. It starts with a detailed description of the various theoretical approaches to calculating the electronic structure of solids and molecules, including density-functional theory and chemical methods based on Hartree-Fock theory. The basic approximations are thoroughly discussed, and an in-depth overview of recent advances and alternative approaches in DFT is given. The second part discusses the different practical methods used to solve the electronic structure problem computationally, for both DFT and Hartree-Fock approaches. Adopting a unique and open approach, this textbook is aimed at graduate students in physics and chemistry, and is intended to improve communication between these communities. It also serves as a reference for researchers entering the field.

1 March 2005 in The Journal of Physical Chemistry B
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MPMario G. Del Pópolo
Mario G. Del Pópolo
RLRuth M. Lynden-Bell
Ruth M. Lynden-Bell
JKJorge Kohanoff
Jorge Kohanoff

4 October 2007 in Accounts of Chemical Research
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Journal Article
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RLRuth M. Lynden-Bell
Ruth M. Lynden-Bell
MPMario G. Del Pópolo
Mario G. Del Pópolo
TYTristan G. A. Youngs
Tristan G. A. Youngs
JKJorge Kohanoff
Jorge Kohanoff
CHChristof G. Hanke
Christof G. Hanke
CPCarlos C. Pinilla
Carlos C. Pinilla

22 July 2001 in The Journal of Chemical Physics
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Journal Article
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ALA. Y. Lozovoi
A. Y. Lozovoi
AAA. Alavi
A. Alavi
JKJorge Kohanoff
Jorge Kohanoff
RLR. M. Lynden-Bell
R. M. Lynden-Bell
We present a practical scheme for performing ab initio supercell calculations of charged slabs at constant electron chemical potential μ, rather than at constant number of electrons Ne. To this end, we define the chemical potential relative to a plane (or “reference electrode”) at a finite distance from the slab (the distance should reflect the particular geometry of the situation being modeled). To avoid a net charge in the supercell, and thus make possible a standard supercell calculation, we restore the electroneutrality of the periodically repeated unit by means of a compensating charge, whose contribution to the total energy and potential is subtracted afterwards. The “constant μ” mode enables one to perform supercell calculation on slabs, where the slab is kept at a fixed potential relative to the reference electrode. We expect this to be useful in modeling many experimental situations, especially in electro-chemistry.