Azienda Unita' Sanitaria Locale Di Modena

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20072020

most citedSearch for direct CP violating charge asymmetries in

K^{\pm} \to π^{\pm} π^{+} π^{-}

and

K^{\pm} \to π^{\pm} π^{0} π^{0}

decays

98 citations

4 papers

cond-mat.mtrl-sci2020★ 15 cited

Bandgap in orthorhombic thin lead halide perovskite (CsPbBr3) nanosheets measured from STEM-EELS

Rosaria Brescia, Stefano Toso, Quentin Ramasse +4

Inorganic lead halide perovskites are promising candidates for optoelectronic applications, due to their bandgap tunability, high photoluminescence quantum yield, and narrow emissi…

physics.chem-ph2017★ 2 cited

Predicting signatures of anisotropic resonance energy transfer in dye-functionalized nanoparticles

Gabriel Gil, Stefano Corni, Alain Delgado +2

Resonance energy transfer (RET) is an inherently anisotropic process. Even the simplest, well-known Förster theory, based on the transition dipole-dipole coupling, implicitly incor…

math.PR2015

Discrete Hammersley's Lines with sources and sinks

A. -L. Basdevant, N. Enriquez, L. Gerin +1

We introduce two stationary versions of two discrete variants of Hammersley's process in a finite box, this allows us to recover in a unified and simple way the laws of large numbe…

hep-ex2007★ 98 cited

Search for direct CP violating charge asymmetries in $K^{\pm} \to π^{\pm} π^{+} π^{-}$ and $K^{\pm} \to π^{\pm} π^{0} π^{0}$ decays

J. R. Batley

A measurement of the direct CP violating charge asymmetries of the Dalitz plot linear slopes $A_{g} = (g^{+} - g^{-}) / (g^{+} + g^{-})$ in $K^{\pm} \to π^{\pm} π^{+} π^{-}$ and $K^{\pm} \to π^{\pm} π^{0} π^{0}$ decays by…

Bandgap in orthorhombic thin lead halide perovskite (CsPbBr3) nanosheets measured from STEM-EELS

Predicting signatures of anisotropic resonance energy transfer in dye-functionalized nanoparticles

Discrete Hammersley's Lines with sources and sinks

Search for direct CP violating charge asymmetries in K±→π±π+π− and K±→π±π0π0 decays

Search for direct CP violating charge asymmetries in $K^{\pm} \to π^{\pm} π^{+} π^{-}$ and $K^{\pm} \to π^{\pm} π^{0} π^{0}$ decays