| 2007 |
|---|
| 13 | EE | Andreas Alpers,
Sara Brunetti:
Stability results for the reconstruction of binary pictures from two projections.
Image Vision Comput. 25(10): 1599-1608 (2007) |
| 2006 |
|---|
| 12 | EE | Sara Brunetti,
Alain Daurat,
Attila Kuba:
Fast Filling Operations Used in the Reconstruction of Convex Lattice Sets.
DGCI 2006: 98-109 |
| 2005 |
|---|
| 11 | EE | Andreas Alpers,
Sara Brunetti:
On the Stability of Reconstructing Lattice Sets from X-rays Along Two Directions.
DGCI 2005: 92-103 |
| 10 | EE | Sara Brunetti,
Alain Daurat:
Stability in Discrete Tomography: some positive results.
Discrete Applied Mathematics 147(2-3): 207-226 (2005) |
| 9 | EE | Sara Brunetti,
Alain Daurat:
Random generation of Q-convex sets.
Theor. Comput. Sci. 347(1-2): 393-414 (2005) |
| 2003 |
|---|
| 8 | EE | Sara Brunetti,
Alain Daurat:
Stability in Discrete Tomography: Linear Programming, Additivity and Convexity.
DGCI 2003: 398-407 |
| 7 | EE | Sara Brunetti,
Alain Daurat:
An algorithm reconstructing convex lattice sets.
Theor. Comput. Sci. 1-3(304): 35-57 (2003) |
| 2002 |
|---|
| 6 | EE | Sara Brunetti,
Alberto Del Lungo,
Francesco Del Ristoro:
A cycle lemma for permutation inversions.
Discrete Mathematics 257(1): 1-13 (2002) |
| 2001 |
|---|
| 5 | EE | Elena Barcucci,
Sara Brunetti,
Alberto Del Lungo,
Maurice Nivat:
Reconstruction of lattice sets from their horizontal, vertical and diagonal X-rays.
Discrete Mathematics 241(1-3): 65-78 (2001) |
| 2000 |
|---|
| 4 | EE | Elena Barcucci,
Sara Brunetti,
Alberto Del Lungo,
Maurice Nivat:
Reconstruction of Discrete Sets from Three or More X-Rays.
CIAC 2000: 199-210 |
| 3 | EE | Sara Brunetti,
Alain Daurat,
Alberto Del Lungo:
An Algorithm for Reconstructing Special Lattice Sets from Their Approximate X-Rays.
DGCI 2000: 113-125 |
| 2 | | Elena Barcucci,
Sara Brunetti,
Francesco Del Ristoro:
Succession rules and deco polyominoes.
ITA 34(1): 1-14 (2000) |
| 1998 |
|---|
| 1 | EE | Elena Barcucci,
Sara Brunetti,
Alberto Del Lungo,
Francesco Del Ristoro:
A combinatorial interpretation of the recurrence fn+1 = 6fn - fn-1.
Discrete Mathematics 190(1-3): 235-240 (1998) |
