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N. 3 - 21 aprile 2001 - Giano Bifronte

N. 3 - 21 aprile 2001 - Giano Bifronte

N. 3 - 21 aprile 2001 - Giano Bifronte

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M. Giulietti and R. Casse, Gruppi di Singer e Calotte negli spazi<br />

proiettivi n-dimensionali, Pure Math. and Applic., to appear. [c/s]<br />

M. Giulietti, Some small complete arcs in PG(2, q), q odd square,<br />

Discrete Math., to appear. [c&s]<br />

M. Giulietti and E. Ughi, A small complete arc in PG(2, q), q = p 2 , p ≡ 3<br />

(mod 4), Discrete Math., to appear. [c&s]<br />

M. Giulietti, F. Pambianco, F. Torres and E. Ughi, On large complete<br />

arcs: odd case, submitted. [c/s]<br />

M. Giulietti, On cyclic k-arcs of Singer type in PG(2, q), submitted.<br />

[c/s]<br />

F. Pambianco, A class of complete k-caps of small cardinality in<br />

projective spaces over fields of characteristic three, Discrete<br />

Mathematics, to appear. [c/s]<br />

F. Pambianco e E. Ughi, A class of k-caps having k - 2 points in<br />

common with an elliptic quadric and two points on an external line,<br />

submitted. [c/s]<br />

E. Ughi, On the completeness of certain caps, Pure Math. Appl. 1998.<br />

[c/s]<br />

J. Bierbrauer, S. Marcugini and F. Pambianco, The minimum order for<br />

PG(3, 7), in preparation. [c&s]<br />

J. Bierbrauer, S. Marcugini and F. Pambianco, Small complete caps in<br />

PG(3, 8), in preparation. [c&s]<br />

S. Marcugini, A. Milani and F. Pambianco, Complete arcs in PG(2, 25):<br />

the spectrum of the sizes and the classification of the smallest complete<br />

arcs, in preparation. [s]<br />

S. Marcugini, A. Milani and F. Pambianco, The minimum order for<br />

complete arcs in PG(2, q), q = 27, 29, in preparation. [s]<br />

S. Marcugini, A. Milani and F. Pambianco, The classification of (n, 3)arcs<br />

in PG(2, q), q ≤ 25, in preparation. [s]<br />

E. Ughi, Monotone triangles and weackly monotone triangles: Mistakes<br />

and computers, in preparation. [c/s]<br />

Riportiamo, in conclusione, alcuni recenti lavori di rassegna sui<br />

principali risultati ottenuti nella materia di questa sezione. In questo<br />

settore di ricerca, particolarmente ricco di risultati sperimentali che<br />

sono, per loro natura, assai di frequente molto parziali e frazionati,<br />

periodici lavori di rassegna si rivelano uno strumento essenziale per<br />

individuare nuovi percorsi di indagine e/o possibili ricerche classiche<br />

che generalizzino i risultati sperimentali a disposizione.<br />

135

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