Introduzione ai metodi algebrici, geometrici e combinatori per lo studio delle strutture geometriche finite.

 Si veda l'indice degli appunti.

• Appunti del corso.
• Ball S., Weiner Z., An introduction to finite geometry (65 pages), second version, April 2007
• Beutelspacher A., Rosenbaum U., Projective Geometry, Cambridge University Press, 1998.
• Biggs N.L., White A.T., Permutation Groups and Combinatorial Structures, London Methematical Society, Lecture Note Series, 33, Cambridge University Press, 1979.
• Cameron P.J., van Lint J.H., Designs, Graphs, Codes and their Links, London Mathematical Society, Student Texts 22, 1991.
• Cerasoli M., Eugeni F., Protasi M., Elementi di matematica discreta, Zanichelli, 1988.
• Hughes D.R., Piper F.C., Design Theory, Cambridge University Press, 1988.
• Lidl R., Niederreiter H., Introduction to Finite Fields and Their Applications, second edition, Cambridge University Press, 1994.
• Tallini G., Lezioni di Geometria Combinatoria, Quaderni dell'U.M.I., Pitagora Editrice, 2005.
• Tonchev V.D., Combinatorial Configurations, Longman Scientific \& Technical, 1988.

• Eric Weisstein's World of Mathematics (coding theory - combinatorics - graph theory - finite groups) 
• Coding theory: the first 50 years
• E. F. Assmus Jr, The coding theory of finite geometries and designs
• Peter J. Cameron, Projective and polar spaces, Finite geometry and coding theory, Classical groups
• Bill Cherowitzo, Coding Theory and Cryptology, Combinatorial structures
• Interactive Mathematics Miscellany and Puzzles
   
• Interactive Mathematics Miscellany and Puzzles
• The MacTutor History of Mathematics archive
• "Progetto Matematic@"  dell'Università di Bologna   (piani affini)
   
• Unione Matematica Italiana     European Mathematical Society    International Mathematical Union
• Progetto Lauree Scientifiche