Sara Brunetti - Citegraph

Author Info

Name	Affiliation	Papers
SARA BRUNETTI	Dipartimento di Scienze Matematiche e Informatiche, Universitá degli Studi di Siena, Pian dei Mantellini 44, 53100 Siena, Italy	30
Collaborators	Citations	PageRank
19	122	16.23
Referers	Referees	References
132	278	288

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100278

Publications (30 rows)

Collaborators (19 rows)

Referers (100 rows)

Referees (100 rows)

Title	Citations	PageRank	Year
Uniqueness Results for Grey Scale Digital Images.	0	0.34	2020
A Measure of Q-convexity for Shape Analysis	0	0.34	2020
A Q-Convexity Vector Descriptor for Image Analysis	0	0.34	2019
Multi-level dynamo and opinion spreading.	0	0.34	2017
A Measure of Q-Convexity.	2	0.38	2016
On bounded additivity in discrete tomography.	1	0.37	2016
On J-additivity and Bounded Additivity.	0	0.34	2016
An inclusion hierarchy of irreversible dynamos	0	0.34	2015
Ghosts in Discrete Tomography	3	0.44	2015
Discrete Tomography determination of bounded sets in Zn.	0	0.34	2015
Non-additive Bounded Sets of Uniqueness in ℤ n.	0	0.34	2014
On the non-additive sets of uniqueness in a finite grid	6	0.48	2013
Minimum weight dynamo and fast opinion spreading	5	0.44	2012
Dynamic Monopolies in Colored Tori	8	0.63	2011
Multicolored Dynamos on Toroidal Meshes	6	0.60	2010
Reconstruction of convex lattice sets from tomographic projections in quartic time	3	0.41	2008
PARPST: a PARallel algorithm to find peptide sequence tags.	3	0.51	2008
Stability results for the reconstruction of binary pictures from two projections	11	0.91	2007
A parallel algorithm for de novo peptide sequencing	9	0.36	2007
Fast filling operations used in the reconstruction of convex lattice sets	2	0.41	2006
Random generation of Q-convex sets	9	0.71	2005
Stability in discrete tomography: some positive results	12	0.89	2005
On the stability of reconstructing lattice sets from x-rays along two directions	2	0.48	2005
Determination of Q-convex bodies by X-rays	2	0.40	2005
On the polynomial 1[n]nk.	0	0.34	2004
An algorithm reconstructing convex lattice sets	23	2.21	2003
Reconstruction of lattice sets from their horizontal, vertical and diagonal X-rays	8	0.89	2001
An Algorithm for Reconstructing Special Lattice Sets from Their Approximate X-Rays	3	0.51	2000
Reconstruction of Discrete Sets from Three or More X-Rays	3	0.70	2000
Succession rules and deco polyominoes	1	0.45	2000