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Sara Brunetti
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2020 – today
- 2024
- [c16]Sara Marziali
, Giacomo Nunziati
A Discrete Geometry Method for Atom Depth Computation in Complex Molecular Systems. DGMM 2024: 443-455 - [e1]Sara Brunetti
Discrete Geometry and Mathematical Morphology - Third International Joint Conference, DGMM 2024, Florence, Italy, April 15-18, 2024, Proceedings. Lecture Notes in Computer Science 14605, Springer 2024, ISBN 978-3-031-57792-5 [contents] - [i4]Niccolò Di Marco, Sara Brunetti
Post-hoc evaluation of nodes influence in information cascades: the case of coordinated accounts. CoRR abs/2401.01684 (2024) - 2020
- [j29]Sara Brunetti
Preface. Fundam. Informaticae 172(2) (2020) - [j28]Sara Brunetti
Uniqueness Results for Grey Scale Digital Images. Fundam. Informaticae 172(2): 221-238 (2020) - [j27]Péter Balázs, Sara Brunetti
A Measure of Q-convexity for Shape Analysis. J. Math. Imaging Vis. 62(8): 1121-1135 (2020)
2010 – 2019
- 2019
- [j26]Péter Balázs, Sara Brunetti
A Q-Convexity Vector Descriptor for Image Analysis. J. Math. Imaging Vis. 61(2): 193-203 (2019) - [c15]Sara Brunetti
A Spatial Convexity Descriptor for Object Enlacement. DGCI 2019: 330-342 - 2018
- [j25]Sara Brunetti
Preface. Fundam. Informaticae 163(1) (2018) - 2017
- [j24]Sara Brunetti
Multi-level dynamo and opinion spreading. Math. Struct. Comput. Sci. 27(2): 234-256 (2017) - [c14]Péter Balázs, Sara Brunetti
A New Shape Descriptor Based on a Q-convexity Measure. DGCI 2017: 267-278 - [c13]Sara Brunetti
Extension of a One-Dimensional Convexity Measure to Two Dimensions. IWCIA 2017: 105-116 - 2016
- [j23]Sara Brunetti
On J-additivity and Bounded Additivity. Fundam. Informaticae 146(2): 185-195 (2016) - [j22]Sara Brunetti
On bounded additivity in discrete tomography. Theor. Comput. Sci. 624: 89-100 (2016) - [c12]Péter Balázs, Sara Brunetti
A Measure of Q-Convexity. DGCI 2016: 219-230 - 2015
- [j21]Emanuele Bosi
MeDuSa: a multi-draft based scaffolder. Bioinform. 31(15): 2443-2451 (2015) - [j20]Sara Brunetti
Discrete Tomography determination of bounded sets in Zn. Discret. Appl. Math. 183: 20-30 (2015) - [j19]Sara Brunetti
Ghosts in Discrete Tomography. J. Math. Imaging Vis. 53(2): 210-224 (2015) - [j18]Sara Brunetti
An inclusion hierarchy of irreversible dynamos. Theor. Comput. Sci. 596: 1-11 (2015) - 2014
- [c11]Sara Brunetti
Non-additive Bounded Sets of Uniqueness in ℤ n. DGCI 2014: 226-237 - 2013
- [j17]Sara Brunetti
Discrete tomography determination of bounded lattice sets from four X-rays. Discret. Appl. Math. 161(15): 2281-2292 (2013) - [c10]Sara Brunetti
On the Non-additive Sets of Uniqueness in a Finite Grid. DGCI 2013: 288-299 - [c9]Sara Brunetti
Explicit determination of bounded non-additive sets of uniqueness for four X-rays. ISPA 2013: 588-593 - 2012
- [c8]Sara Brunetti
Minimum Weight Dynamo and Fast Opinion Spreading - (Extended Abstract). WG 2012: 249-261 - [i3]Sara Brunetti, Gennaro Cordasco, Luisa Gargano, Elena Lodi, Walter Quattrociocchi:
Minimum Weight Dynamo and Fast Opinion Spreading. CoRR abs/1209.6012 (2012) - 2011
- [c7]Sara Brunetti
Characterization of { - 1, 0, + 1} Valued Functions in Discrete Tomography under Sets of Four Directions. DGCI 2011: 394-405 - [c6]Sara Brunetti
Dynamic Monopolies in Colored Tori. IPDPS Workshops 2011: 626-631 - [i2]Sara Brunetti, Elena Lodi, Walter Quattrociocchi:
Dynamic Monopolies in Colored Tori. CoRR abs/1101.5915 (2011) - 2010
- [i1]Sara Brunetti, Elena Lodi, Walter Quattrociocchi:
Multicolored Dynamos on Toroidal Meshes. CoRR abs/1012.4404 (2010)
2000 – 2009
- 2008
- [j16]Sara Brunetti
PARPST: a PARallel algorithm to find peptide sequence tags. BMC Bioinform. 9(S-4) (2008) - [j15]Sara Brunetti
Reconstruction of convex lattice sets from tomographic projections in quartic time. Theor. Comput. Sci. 406(1-2): 55-62 (2008) - [j14]Sara Brunetti
On the reconstruction of binary and permutation matrices under (binary) tomographic constraints. Theor. Comput. Sci. 406(1-2): 63-71 (2008) - 2007
- [j13]Elisa Mori, Sara Brunetti, Sonia Campa, Elena Lodi:
A parallel algorithm for de novo peptide sequencing. BMC Syst. Biol. 1(S-1): P61 (2007) - [j12]Andreas Alpers
Stability results for the reconstruction of binary pictures from two projections. Image Vis. Comput. 25(10): 1599-1608 (2007) - 2006
- [c5]Sara Brunetti
Fast Filling Operations Used in the Reconstruction of Convex Lattice Sets. DGCI 2006: 98-109 - 2005
- [j11]Sara Brunetti
Stability in Discrete Tomography: some positive results. Discret. Appl. Math. 147(2-3): 207-226 (2005) - [j10]Sara Brunetti
Determination of Q-convex bodies by X-rays. Electron. Notes Discret. Math. 20: 67-81 (2005) - [j9]Christophe Picouleau, Sara Brunetti
Reconstructing a binary matrix under timetabling constraints. Electron. Notes Discret. Math. 20: 99-112 (2005) - [j8]Sara Brunetti
Random generation of Q-convex sets. Theor. Comput. Sci. 347(1-2): 393-414 (2005) - [c4]Andreas Alpers
On the Stability of Reconstructing Lattice Sets from X-rays Along Two Directions. DGCI 2005: 92-103 - 2004
- [j7]Sara Brunetti
On the polynomial 1[n]qnkq. Adv. Appl. Math. 33(3): 487-491 (2004) - 2003
- [j6]Sara Brunetti
An algorithm reconstructing convex lattice sets. Theor. Comput. Sci. 304(1-3): 35-57 (2003) - [c3]Sara Brunetti
Stability in Discrete Tomography: Linear Programming, Additivity and Convexity. DGCI 2003: 398-407 - 2002
- [j5]Sara Brunetti
A cycle lemma for permutation inversions. Discret. Math. 257(1): 1-13 (2002) - 2001
- [j4]Sara Brunetti
An Equipartition Property for the Distribution of Multiset Permutation Inversions. Adv. Appl. Math. 27(1): 41-50 (2001) - [j3]Elena Barcucci, Sara Brunetti
Reconstruction of lattice sets from their horizontal, vertical and diagonal X-rays. Discret. Math. 241(1-3): 65-78 (2001) - 2000
- [j2]Elena Barcucci, Sara Brunetti
Succession rules and deco polyominoes. RAIRO Theor. Informatics Appl. 34(1): 1-14 (2000) - [c2]Elena Barcucci, Sara Brunetti
Reconstruction of Discrete Sets from Three or More X-Rays. CIAC 2000: 199-210 - [c1]Sara Brunetti
An Algorithm for Reconstructing Special Lattice Sets from Their Approximate X-Rays. DGCI 2000: 113-125
1990 – 1999
- 1998
- [j1]Elena Barcucci, Sara Brunetti
A combinatorial interpretation of the recurrence fn+1 = 6fn - fn-1. Discret. Math. 190(1-3): 235-240 (1998)
Coauthor Index
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