204 citations
- Centre National de la Recherche ScientifiqueFR6 papers
- University of FribourgCH5 papers
- Laboratoire de physique des SolidesFR4 papers
- Universidad Complutense de MadridES3 papers
- University of California, BerkeleyUS3 papers
- A. Alikhanyan National LaboratoryAM2 papers
- Friedrich Schiller University JenaDE2 papers
- Leiden UniversityNL2 papers
- Space Research Organisation NetherlandsNL2 papers
- Universidade Estadual de Campinas (UNICAMP)BR2 papers
- Université Paris-SudFR2 papers
- University of AmsterdamNL2 papers
51 papers
Frequency-dependent spontaneous emission rate from CdSe and CdTe nanocrystals: influence of dark states
A. F. van Driel, G. Allan, C. Delerue +3
We studied the rate of spontaneous emission from colloidal CdSe and CdTe nanocrystals at room temperature. The decay rate, obtained from luminescence decay curves, increases with t…
Generalized Green-Kubo formulas for fluids with impulsive, dissipative, stochastic and conservative interactions
M. H. Ernst, R. Brito
We present a generalization of the Green-Kubo expressions for thermal transport coefficients in complex fluids of the generic form, $μ= μ_\infty +\int^\infty_0 dt V^{-1} < J_ε\…
New Green-Kubo formulas for transport coefficients in hard sphere-, Langevin fluids and the likes
M. H. Ernst, R. Brito
We present generalized Green-Kubo expressions for thermal transport coefficients in non-conservative fluid-type systems, of the generic form, $+\int^\infty_0 d…
Sheared force-networks: anisotropies, yielding and geometry
Jacco H. Snoeijer, Wouter G. Ellenbroek, Thijs. J. H. Vlugt +1
A scenario for yielding of granular matter is presented by considering the ensemble of force networks for a given contact network and applied shear stress . As is increased,…
Simplified tetrahedron equations: Fermionic realization
J. Ambjorn, Sh. Khachatryan, A. Sedrakyan
The natural generalization of the (two-dimensional) Yang-Baxter equations to three dimensions is known as the Zamolodchikov's tetrahedron equations. We consider a simplified versio…
Uniformization by Lauricella functions--an overview of the theory of Deligne-Mostow
Eduard Looijenga
This is a survey of the Deligne-Mostow theory of Lauricella functions, or what almost amounts to the same thing, of the period map for cyclic coverings of the Riemann sphere.