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John B. Pendry

Researcher at Imperial College London

Publications -  546
Citations -  94437

John B. Pendry is an academic researcher from Imperial College London. The author has contributed to research in topics: Metamaterial & Plasmon. The author has an hindex of 100, co-authored 536 publications receiving 88802 citations. Previous affiliations of John B. Pendry include University of California, San Diego & Duke University.

Papers
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A theoretical study of poisoning in heterogeneous catalysis; discussion of the role of electronegativity and a comparison with experimental results of Goodman et al. on CO adsorption and methanation on Ni(100)

TL;DR: In this paper, the influence of poisons on the local density of states (LDOS) at the CO adsorption site of a nickel (100) cluster was investigated using a Green function method, in which the atoms were described by muffin tin potentials.
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Electrons at disordered surfaces and 1/f noise.

TL;DR: It is shown that electrical noise is produced with a $\frac{1}{f}$ spectrum and the scanning tunneling microscope is proposed as the ideal device for observing these fluctuations.
Posted Content

Homogenisation Theory of Space-Time Metamaterials

TL;DR: In this article, a general framework for the homogenization theory of space-time metamaterials is presented, and the theory is exact at all frequencies in the absence of back-reflection, and exact at low frequencies when that condition is relaxed.
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The clean and H-induced reconstruction of W(100) studied by LEED at slanting primary bean incidence

TL;DR: In this article, a new LEED study of the clean and hydrogen induced c(2×2) reconstruction of W(100) was presented, which showed that the LEED intensity analysis for data taken at sufficiently oblique incidence (θ≈74°) provides high sensitivity for surface parallel parameters without loosing that for coordinates normal to the surface.
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A transfer matrix approach to localisation in 3D

TL;DR: In this article, the transfer matrix approach is extended to 3D systems and a simple model is discussed which shows a mobility edge whose position can be predicted by a simple formula, and correlated propagation through the system of odd numbers of density fluctuations.