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Pietro Speziali
Pietro Speziali
Professor de Álgebra, IMECC-UNICAMP
Verified email at unicamp.br
Title
Cited by
Cited by
Year
The a-numbers of Fermat and Hurwitz curves
M Montanucci, P Speziali
Journal of Pure and Applied Algebra 222 (2), 477-488, 2018
212018
Hemisystems of the Hermitian surface
G Korchmáros, GP Nagy, P Speziali
Journal of Combinatorial Theory, Series A 165, 408-439, 2019
172019
Complete (k, 4)(k, 4)-arcs from quintic curves
D Bartoli, P Speziali, G Zini
Journal of Geometry 108, 985-1011, 2017
72017
Hermitian codes with automorphism group isomorphic to PGL (2, q) with q odd
G Korchmáros, P Speziali
Finite Fields and Their Applications 44, 1-17, 2017
72017
Plane curves possessing two outer Galois points
S Fukasawa, P Speziali
arXiv preprint arXiv:1801.03198, 2018
62018
Transcendence degree one function fields over a finite field with many automorphisms
G Korchmáros, M Montanucci, P Speziali
Journal of Pure and Applied Algebra 222 (7), 1810-1826, 2018
42018
On generalizations of Fermat curves over finite fields and their automorphisms
N Arakelian, P Speziali
Communications in Algebra 45 (11), 4926-4938, 2017
42017
Plane curves with a large linear automorphism group in characteristic p
H Borges, G Korchmáros, P Speziali
Finite Fields and Their Applications 96, 102402, 2024
32024
Algebraic curves with automorphism groups of large prime order
N Arakelian, P Speziali
Mathematische Zeitschrift 299 (3), 2005-2028, 2021
32021
Large automorphism groups of ordinary curves in characteristic 2
M Montanucci, P Speziali
Journal of Algebra 526, 30-50, 2019
32019
Large automorphism groups of ordinary curves of even genus in odd characteristic
M Montanucci, P Speziali
Communications in Algebra 48 (9), 3690-3706, 2020
12020
Classifying compact Riemann surfaces by number of symmetries
S Reyes-Carocca, P Speziali
arXiv preprint arXiv:2310.07520, 2023
2023
Optimal plane curves of degree q− 1 over a finite field
W de Paula Ferreira, P Speziali
Finite Fields and Their Applications 91, 102258, 2023
2023
Infinitely many Riemann surfaces with transitive action on Weierstrass points
S Reyes-Carocca, P Speziali
arXiv preprint arXiv:2211.08164, 2022
2022
The Hurwitz curve over a finite field and its Weierstrass points for the morphism of lines
N Arakelian, H Borges, P Speziali
Finite Fields and Their Applications 73, 101842, 2021
2021
DA SIMPLICIDADE DO M24
CE Candido, P Speziali, HMB Filho
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Articles 1–16