Piani di traslazione derivabili

 Access to full text

 Full (PDF)

1. [1] A.A. Albert, The finite planes of Ostrom, Bol. Soc. Mat. Mexicana, 11 (1966), pp. 1-13. Zbl0157.27003MR231271
2. [2] J. André, Über nicht-Desarguessche Ebenen mit transitiver Translationgruppe, Math. Z., 60 (1954), pp. 156-186. Zbl0056.38503MR63056
3. [3] A. Barlotti, On the definition of Baer subplanes of infinite planes, J. Geometry, 3 (1973), pp. 87-92. Zbl0252.50027MR341272
4. [4] A. Barlotti, Representation and construction of projective planes and other geometric structures from projective spaces, Jber. Deutsch. Math.-Verein, 77 (1975), pp. 28-38. Zbl0319.50024MR500487
5. [5] R.H. Bruck, Construction problems in finite projective spaces, in Combinatorial Mathematics and its Applications (Proc. Conf. Univ. North Carolina, Chapel Hill, N.C., 1967), Chapel Hill (1969), pp. 426-514. Zbl0206.23402MR250182
6. [6] R.H. Bruck - R. C. BosE, The construction of translation planes from projective spaces, J. Algebra, 1 (1964), pp. 85-102. Zbl0117.37402MR161206
7. [7] R.H. Bruck - R. C. BOSE, Linear representations of projective planes in projective spaces, J. Algebra4 (1966), pp. 117-172. Zbl0141.36801MR196590
8. [8] A. Bruen, Spreads and a conjecture of Bruck and Bose, J. Algebra, 23 (1972), pp. 519-537. Zbl0245.50030MR308923
9. [9] A. Bruen - J. A. THAS, Partial spreads, packing and hermitian manifolds in PG(3, q), Math. Z., 151 (1976), pp. 207-214. Zbl0322.50008MR423187
10. [10] J. Cofman, Baer subplanes of affine and projective planes, Math. Z., 126 (1972), pp. 339-344. Zbl0222.50027MR305229
11. [11] J. Cofman, Baer subplanes and Baer collineations of derivable projective planes, Abh. Math. Sem. Hamburg, 44 (1975), pp. 187-192. Zbl0316.50007MR400028
12. [12] P. Dembowski, Finite geometries, Springer-Verlag (1968). Zbl0159.50001MR233275
13. [13] J.W. Freeman, Reguli and pseudo-reguli in PG(3, q2), in corso di stampa su Geometriae Dedicata. Zbl0436.51005
14. [14] D.R. Hughes - F. C. PIPER, Projective planes, Springer-Verlag (1972). Zbl0267.50018MR333959
15. [15] D.E. Knuth, Finite semifields and projective planes, J. Algebra, 2 (1965), pp. 182-217. Zbl0128.25604MR175942
16. [16] G. Lunardon, Proposizioni configurazionali in una classe di fibrazioni, Boll. U.M.I., 13-A (1976), pp. 404-413. Zbl0345.50012MR430956
17. [17] H. Lüneburg, Die Suzukigruppen und ihre Geometrien, Lectures Notes in Mathematics10, Springer (1965). Zbl0136.01502MR207820
18. [18] T.G. Ostrom, Semitranslation planes, Trans. Amer. Math. Soc., 111 (1964), pp. 1-18. Zbl0117.37303MR159255
19. [19] T.G. Ostrom, Nets with critical deliciency, Pacif. J. Math., 14 (1964), pp. 1381-1387. Zbl0135.39302MR171215
20. [20] T.G. Ostrom, Derivable nets, Canad. Math. Bull., 8 (1965), pp. 601-613. Zbl0137.40203MR194980
21. [21] T.G. Ostrom, Finite translation planes, Lectures Notes in Mathematics, Springer (1970). Zbl0205.49901MR275274
22. [22] O. Prohaska, Endliche ableitbare affinen Ebenen, Geometriae Dedicata, 1 (1972), pp. 6-17. Zbl0243.50009MR305227
23. [23] B. Segre, Teoria di Galois, fibrazioni proiettive e geometrie non desarguesiane, Ann. Mat. Pura Appl., 64 (1964), pp. 1-76. Zbl0128.15002MR169117
24. [24] R. Vincenti, Fibrazioni di un S3,q indotte da fibrazioni di un S3,q2 e rappresentazione spaziale dei sottopiani di Baer di un piano proiettivo, in corso di stampa sugli Atti Sem. Mat. Fis. Univ. Modena. 
25. [25] M. Walker, The collineation groups of derived translation planes, Geometriae Dedicata, 5 (1976), pp. 87-95. Zbl0329.50001MR470824
26. [26] M. Walker, A class of translations planes, Geometriae Dedicata, 5 (1976), pp. 135-146. Zbl0356.50022MR420428

1. Mauro Biliotti, Guglielmo Lunardon, Insiemi di derivazione e sottopiani di Baer in un piano di traslazione