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The work presented in this Tesi di Laurea arises from a collaboration between the IPL (Image Processing Laboratory) of the Dipartimento di Elettrotecnica, Elettronica ed Informatica (DEEI) at the University of Trieste and the Instrumentation and Detector Laboratory belonging to the ELETTRA Synchrotron Light Source of Trieste. Under the European Contract ERBFMGECT 980104 a project was active at ELETTRA with the objective to improve facilities for time resolved small angle X-ray scattering (SAXS) experiments within Europe. Partners of the project were, together with ELETTRA, other large scale facilities like the HASYLAB (Hamburger Synchrotron, Germany), the CCLRC (Daresbury Laboratory, UK), the ESRF (European Synchrotron Radiation Facility in Grenoble, France) and the University of Siegen (Germany). In particular the latest half of the time spent working on this project was based in the Arbeitsgruppe Detektorphysik und Elektronik belonging to the Faculty of Physics at the University of Siegen.
Even if laboratory practice is essential for all scientific branches of knowledge, it is often neglected at High School, due to lack of time and/or resources. To establish a closer contact between school and experimental sciences, Sapienza Universit`
The PADME experiment will search for the invisible decay of Dark Photons produced in interactions of positron from the DA$Phi$NE Linac on a target. The collaboration aims at reaching a sensitivity of $sim10^{-3}$ on the coupling constant for values of Dark Photon masses up to $23.7,mbox{MeV}$.
The CMS experiment at the LHC includes a hybrid silicon pixel detector for the reconstruction of charged tracks and of the interaction vertices. The detector is made of three barrel layers and two disks at each end of the barrel. Detector modules con
The Advanced Wakefield Experiment (AWAKE) develops the first plasma wakefield accelerator with a high-energy proton bunch as driver. The 400GeV bunch from CERN Super Proton Synchrotron (SPS) propagates through a 10m long rubidium plasma, ionized by a
We derive some formulas that rule the behaviour of finite differences under composition of functions with vector values and arguments.