M. Sabaté-Gilarte
CERN
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Publication
Featured researches published by M. Sabaté-Gilarte.
Nuclear Instruments & Methods in Physics Research Section A-accelerators Spectrometers Detectors and Associated Equipment | 2016
P. Žugec; C. Weiß; C. Guerrero; F. Gunsing; V. Vlachoudis; M. Sabaté-Gilarte; A. Stamatopoulos; T. Wright; J. Lerendegui-Marco; F. Mingrone; J. A. Ryan; S. Warren; A. Tsinganis; M. Barbagallo
A pulse shape analysis framework is described, which was developed for n_TOF-Phase3, the third phase in the operation of the n_TOF facility at CERN. The most notable feature of this new framework is the adoption of generic pulse shape analysis routines, characterized by a minimal number of explicit assumptions about the nature of pulses. The aim of these routines is to be applicable to a wide variety of detectors, thus facilitating the introduction of the new detectors or types of detectors into the analysis framework. The operational details of the routines are suited to the specific requirements of particular detectors by adjusting the set of external input parameters. Pulse recognition, baseline calculation and the pulse shape fitting procedure are described. Special emphasis is put on their computational efficiency, since the most basic implementations of these conceptually simple methods are often computationally inefficient.
Nuclear Instruments & Methods in Physics Research Section A-accelerators Spectrometers Detectors and Associated Equipment | 2017
P. Žugec; N. Colonna; M. Sabaté-Gilarte; V. Vlachoudis; C. Massimi; J. Lerendegui-Marco; A. Stamatopoulos; M. Bacak; S. G. Warren
Abstract The paper explores the numerical stability and the computational efficiency of a direct method for unfolding the resolution function from the measurements of the neutron induced reactions. A detailed resolution function formalism is laid out, followed by an overview of challenges present in a practical implementation of the method. A special matrix storage scheme is developed in order to facilitate both the memory management of the resolution function matrix, and to increase the computational efficiency of the matrix multiplication and decomposition procedures. Due to its admirable computational properties, a Cholesky decomposition is at the heart of the unfolding procedure. With the smallest but necessary modification of the matrix to be decomposed, the method is successfully applied to system of 1 0 5 × 1 0 5 . However, the amplification of the uncertainties during the direct inversion procedures limits the applicability of the method to high-precision measurements of neutron induced reactions.
European Physical Journal A | 2015
S. Lo Meo; M. A. Cortés-Giraldo; C. Massimi; J. Lerendegui-Marco; M. Barbagallo; N. Colonna; C. Guerrero; D. Mancusi; F. Mingrone; J. Quesada; M. Sabaté-Gilarte; G. Vannini; V. Vlachoudis