A silicon microdosimeter for radiation quality assessment (1) INFN, Sezione di Milano, via Celoria 16, 20133 Milano, Italy. (2) Politecnico di Milano,

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Presentation transcript:

A silicon microdosimeter for radiation quality assessment (1) INFN, Sezione di Milano, via Celoria 16, Milano, Italy. (2) Politecnico di Milano, Dipartimento di Energia, Sezione di Ingegneria Nucleare CeSNEF, via Ponzio 34/3, Milano, Italy. (3) ARDENT framework. (4) Centre for medical radiation physics, UOW. S. AGOSTEO (1,2), C.A. CASSELL (2,3,4), A. FAZZI (1,2), ) M.V. INTROINI (1,2), M. LORENZOLI (1,2), A. POLA (1,2), E. SAGIA (2,3), V. VAROLI (1,2).

SOLID STATE MICRODOSIMETERS Si-devices can provide sensitive zones of the order of a micrometer CHALLENGING DEVICES FOR MICRODOSIMETRY Spectroscopy Chain Data Analysis Silicon device Tissue-equivalent converter Spectrum of the energy imparted per event in silicon Microdosimetric spectrum in tissue Analytical corrections HOW a Si-DEVICE BASED MICRODOSIMETER WORKS?… PN diodes in SOI wafer [1]B. Rosenfeld, P. Bradley, I. Cornelius, G. Kaplan, B. Allen, J. Flanz, M. Goitein, A.V. Meerbeeck, J. Schubert, J. Bailey, Y. Tabkada, A. Maruashi, Y. Hayakawa, New silicon detector for microdosimetry applications in proton therapy, IEEE Trans. Nucl. Sci. 47(4) (2000) [2]P. Bradley, A.B. Rosenfeld, B.J. Allen, J. Coderre, and J. Capala, Performance of silicon microdosimetry detectors in boron neutron capture therapy, Radiation Research 151 (1999) [3]P.D. Bradley, The Development of a Novel Silicon Microdosimeter for High LET Radiation Therapy, Ph. D. Thesis, Department of Engineering Physics, University of Wollongong, Wollongong, Australia (2000).

SEGMENTED SILICON TELESCOPE More than 7000 pixels are connected in parallel to give an effective detection area of the ∆E stage of about 0.5 mm 2 ∆E stage: matrix of cylindrical diodes (h= 2 µm, d= 9 μm) Silicon telescope: a thin ∆E stage (1.9 μm thick) coupled to a residual energy stage E (500 μm thick) on the same silicon wafer.

MICRODOSIMETRIC SPECTRA: TISSUE-EQUIVALENCE AND GEOMETRICAL CORRECTIONS In order to derive microdosimetric spectra similar to those acquired by a TEPC, corrections were studied and discussed in details [1,2] The telescope allows to optimize the tissue equivalence correction by measuring event-by-event the energy of the impinging particles and by discriminating them. Tissue equivalence of silicon Shape equivalence By following a parametric criteria given in literature, the lineal energy y was calculated by considering an equivalent mean cord length. 1.S. Agosteo, P. Colautti, A. Fazzi, D. Moro and A. Pola, “A Solid State Microdosimeter based on a Monolithic Silicon Telescope”, Radiat. Prot. Dosim. 122, (2006). 2.S. Agosteo, P.G. Fallica, A. Fazzi, M.V. Introini, A. Pola, G. Valvo, “A Pixelated Silicon Telescope for Solid State Microdosimeter”, Radiat. Meas., accepted for publication.

TISSUE EQUIVALENCE CORRECTION The tissue equivalence of silicon device requires: A suitable correction to the measured distribution in order to obtain a spectrum equivalent to that acquired with an hypothetical tissue  E detector Analytical procedure for tissue-equivalence correction Energy deposited along a track of length l by recoil-protons of energy E p in a tissue- equivalent  E detector Scaling factor : stopping powers ratio

TISSUE-EQUIVALENCE CORRECTION The scaling factor depends on the energy and the type of the impinging particle E stage of the telescope and ∆E-E scatter-plot Mean value over a wide energy range (0-10 MeV) = 0.53 Electrons release only part of their energy in the E stage Limits: the thickness of the E stage restricts the TE correction to recoil- protons below 8 MeV (alphas below 32 MeV)

SHAPE ANALYSIS Pixelated silicon telescope (d≈10 μm) The correcting procedure can be based on cord length distributions, since ∆E pixels are cylinders of micrometric size in all dimensions (as the TEPCs). Correction is only geometry- dependent (no energy limit)

SHAPE ANALYSIS The equivalence of shapes is based on the parametric criteria given in the literature (Kellerer). By assuming a constant linear energy transfer L: By equating the dose-mean energy imparted per event for the two different shapes considered:= Dimensions of ∆E stages were scaled by a factor η … … the lineal energy y was calculated by considering an equivalent mean cord length equal to:

RESPONSE TO PROTONS: Irradiations with 62 MeV modulated proton beam at CATANA facility (LNS-INFN Catania) and comparison with cylindrical TEPC (De Nardo et al., RPD 110, 1-4 (2004)

62 MeV modulated proton beam (CATANA)

Constant TE scaling factor Comparison with cylindrical TEPC: proximal part of the SOBP

Event-by-event TE correction Comparison with cylindrical TEPC: distal part of the SOBP

Results: easy-of-use system; rapid data processing; good measurement repeatability; high spatial resolution; good agreement at lineal energies higher than 7-10 keV μm -1 up to the proton edge. Problems to solve or to minimize: high electronic noise; counting rates, mainly related to the relative dimension between ∆E stage and E stage active areas. Issues: accurate estimate of dose profile; radiation damage. 62 MeV modulated proton beam (CATANA)

RESPONSE TO CARBON IONS: Irradiations with 62 MeV/u un-modulated carbon beam at CATANA facility (LNS-INFN Catania)

62 MeV/u un-modulated carbon beam (CATANA)

Results: high spatial resolution; capability of operating in a complex and intense radiation field; discrimination capability and potentialities. Problems to solve or to minimize: relative dimension between ∆E stage and E stage active areas; counting rates; radiation damage. 62 MeV/u un-modulated carbon beam (CATANA)

CONCLUSIONS IMPROVEMENT OF THE ENERGY TRESHOLD: A feasibility study of a low-LET silicon microdosimeter

Improvement of the energy threshold The main limitation of the system is the high energy threshold imposed by the electronic noise. New design of the segmented telescope with a ∆E stage having a lower number of cylinders connected in parallel and an E stage with an optimized sensitive area 1.Decrease the energy threshold below 1 keV μm -1 2.Optimize the counting rate of the two stages