M. Kuttge,1 E. J. R. Vesseur,1 A. F. Koenderink,1 H. J. Lezec,2 H. A. Atwater,2 F. J. García de Abajo,3 and A. Polman1 1Center for Nanophotonics, FOM-Institute of Atomic and Molecular Physics, Sciencepark 113, 1098 XG Amsterdam, The Netherlands 2Department of Applied Physics California Institute of Technology, Pasadena, California 91125, USA 3Instituto de Óptica, CSIC, Serrano 121, 28006 Madrid...

G. Georgiou,1,* C. Tserkezis,2 M. C. Schaafsma,1 J. Aizpurua,2 and J. Gómez Rivas1,3,† 1Center for Nanophotonics, FOM Institute AMOLF, Science Park 104, 1098 XG, Amsterdam, The Netherlands 2Donostia International Physics Center (DIPC) and Centro de Fı́sica de Materiales (CFM) CSIC-UPV/EHU, Paseo Manuel de Lardizabal 4, Donostia-San Sebastián 20018, Spain 3COBRA Research Institute, Eindhoven Univ...

Let G0 be a reductive group over Fq. There are two classes of algebraic varieties over an algebraic closure F of Fq attached to G0. Let us recall their definition. We set G = G0×Fq F. To G there is associated the maximal torus, the Weyl group W and the set of fundamental reflections in W , cf. [DL] 1.1. Let X = XG be the set of all Borel subgroups of G. Then X is a smooth projective algebraic v...

1 Basic inequality For any real numbers ρ d satisfying ρ 1 = 1, and for any natural number m, we have d|m µ(d) d|m ρ d 2 = e|m λ e , λ e = [d 1 ,d 2 ]=e ρ d 1 ρ d 2. Our goal is to optimize the choice of (ρ d) d1. Let m = (n, P (z)), multiply by a n and sum over n using (g): say. Minimizing XG + R is quite difficult. However, if we restrict the support of ρ to d √ D, it is relatively easy to mi...

Malte C. Tichy∗,1, 2 Fernando de Melo,1, 3, 4 Marek Kuś,5 Florian Mintert,1, 6 and Andreas Buchleitner1 Physikalisches Institut, Albert–Ludwigs–Universität Freiburg, Hermann–Herder–Str. 3, D–79104 Freiburg, Germany Lundbeck Foundation Theoretical Center for Quantum System Research, Department of Physics and Astronomy, University of Aarhus, DK–8000 Aarhus C, Denmark Instituut voor Theoretische F...

The locus for the X-borne type of Charcot-Marie-Tooth muscular atrophy is not close to the Xg locus and probably not within direct measurable distance of it.

The generalized Hyers–Ulam–Rassias stability of adjointable mappings on Hilbert C∗-modules is investigated. As a corollary, we establish the stability of the equation f(x)∗y = xg(y)∗ in the context of C∗-algebras.

Stephan Smolka,1,* Otto L. Muskens,2,3 Ad Lagendijk,2 and Peter Lodahl1,† 1DTU Fotonik, Department of Photonics Engineering, Technical University of Denmark, Ørsteds Plads 343, DK-2800 Kongens Lyngby, Denmark 2FOM Institute for Atomic and Molecular Physics, Science Park 104, NL-1098 XG Amsterdam, The Netherlands 3SEPnet and the Department of Physics and Astronomy, University of Southampton, Sou...

We discuss the product formula for the c-function for a Riemannian symmetric space and the similar formula for a noncompactly causal symmetric space. We derive two functional equations between the c-functions using the product formulas. Finally some examples where the c-functions turn up in analysis on symmetric spaces are given. Let G be a connected semisimple Lie group with nite center. Let K...

# The author's affiliation with The MITRE Corporation is provided for identification purposes only, and is not intended to convey or imply MITRE's concurrence with, or support for, the positions, opinions or viewpoints expressed by the author. Abstract. The Uncertainty Reasoning for the World Wide Web Incubator Group (URW3-XG) was chartered as a means to explore and better define the challenges...