G. Luzzi
Sapienza University of Rome
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Featured researches published by G. Luzzi.
The Astrophysical Journal | 2009
G. Luzzi; M. Shimon; L. Lamagna; Yoel Rephaeli; M. De Petris; A. Conte; S. De Gregori; E. S. Battistelli
We have determined the cosmic microwave background temperature, T(z), at redshifts in the range 0.023-0.546, from multi-frequency measurements of the Sunyaev-Zeldovich (S-Z) effect toward 13 clusters. We extract the parameter α in the redshift scaling T(z) = T 0(1 + z)1–α, which contrasts the prediction of the standard model (α = 0) with that in non-adiabatic evolution conjectured in some alternative cosmological models. The statistical analysis is based on two main approaches: using ratios of the S-Z intensity change, ΔI, thus taking advantage of the weak dependence of the ratios on intracluster gas properties, and using directly the ΔI measurements. In the former method, dependence on the Thomson optical depth and gas temperature is only second order in these quantities. In the second method, we marginalize over these quantities which appear to first order in the intensity change. The marginalization itself is done in two ways—by direct integrations and by a Monte Carlo Markov chain approach. Employing these different methods we obtain two sets of results that are consistent with α = 0, in agreement with the prediction of the standard model.We have determined the CMB temperature,
The Astrophysical Journal | 2006
E. S. Battistelli; M. De Petris; L. Lamagna; R. A. Watson; R. Rebolo; F. Melchiorri; R. T. Génova-Santos; G. Luzzi; S. De Gregori; J. A. Rubiño-Martín; R. D. Davies; R. J. Davis; Keith Grainge; M. Hobson; R. D.E. Saunders; P.F. Scott
T(z)
arXiv: Cosmology and Nongalactic Astrophysics | 2012
Paolo de Bernardis; D. Bagliani; Antonio Bardi; E. S. Battistelli; Mark Birkinshaw; M. Calvo; Sergio Colafrancesco; A. Conte; Simone De Gregori; Marco De Petris; Gianfranco De Zotti; Alessandro Donati; Lorenza Ferrari; A. Franceschini; F. Gatti; M. Gervasi; P. Giommi; C. Giordano; Joaquin Gonzalez-Nuevo; L. Lamagna; Andrea Lapi; G. Luzzi; Roberto Maiolino; Paolo Marchegiani; Alessandro Mariani; S. Masi; M. Massardi; P. Mauskopf; F. Nati; L. Nati
, at redshifts in the range 0.023-0.546, from multi-frequency measurements of the S-Z effect towards 13 clusters. We extract the parameter
New Astronomy | 2003
G. Savini; A. Orlando; E. S. Battistelli; M. De Petris; L. Lamagna; G. Luzzi; Emilia Palladino
\alpha
arXiv: Astrophysics | 2002
L. Lamagna; M. De Petris; F. Melchiorri; E. S. Battistelli; M. De Grazia; G. Luzzi; A. Orlando; G. Savini
in the redshift scaling
THE THIRTEENTH INTERNATIONAL WORKSHOP ON LOW TEMPERATURE DETECTORS—LTD13 | 2009
L. Ferrari; D. Bagliani; Antonio Bardi; E. S. Battistelli; Mark Birkinshaw; S. Colafrancesco; A. Conte; P. DeBernardis; S. DeGregori; Marco DePetris; G. De Zotti; Alessandro Donati; A. Franceschini; F. Gatti; M. Gervasi; J. González-Nuevo; L. Lamagna; G. Luzzi; M. Maiolino; P. Marchegiani; Alessandro Mariani; S. Masi; M. Massardi; Philip Daniel Mauskopf; L. Nati; F. Nati; P. Natoli; F. Piacentini; G. Polenta; M. Porciani
T(z)=T_{0}(1+z)^{1-\alpha}
arXiv: Astrophysics | 2007
S. De Gregori; A. Conte; M. De Petris; L. Lamagna; G. Luzzi; E. S. Battistelli; G. Savini
, which contrasts the prediction of the standard model (
The Astrophysical Journal | 2003
E. S. Battistelli; M. De Petris; L. Lamagna; G. Luzzi; R. Maoli; Alessandro Melchiorri; F. Melchiorri; A. Orlando; Emilia Palladino; G. Savini; Yoel Rephaeli; M. Shimon; M. Signore; S. Colafrancesco
\alpha=0
Journal of Cosmology and Astroparticle Physics | 2015
G. Luzzi; R. T. Génova-Santos; C. J. A. P. Martins; M. De Petris; L. Lamagna
) with that in non-adiabatic evolution conjectured in some alternative cosmological models. The statistical analysis is based on two main approaches: using ratios of the S-Z intensity change,
Monthly Notices of the Royal Astronomical Society | 2009
I. Flores-Cacho; J. A. Rubiño-Martín; G. Luzzi; R. Rebolo; M. De Petris; Gustavo Yepes; L. Lamagna; S. De Gregori; E. S. Battistelli; R. Coratella; Stefan Gottlöber
\Delta I