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References

 [1]
B. Alegant. The Seventy-Seven Partitions of the Aggregate: Analytical and Theoretical Implications. PhD thesis, Eastman School of Music, University of Rochester, 1992.
 [2]
A. Betten, H. Fripertinger, A. Kerber, A. Wassermann, and K.-H. Zimmermann. Codierungstheorie -- Konstruktion und Anwendung Linearer Codes. Springer, Berlin, Heidelberg, New York, 1998. ISBN 3-540-64502-0.
 [3]
R.E. Bixby. A strengthened form of tutte's characterization of regular matroids. J. Comb. Theory, Ser. B, 20:216-221, 1976.
 [4]
J.D. Dixon and H.S. Wilf. The random selection of unlabeled graphs. Journal of Algorithms, 4:205 - 213, 1983.
 [5]
H. Fripertinger and P. Schöpf. Endofunctions of given cycle-type. To appear in The Annales des Sciences Mathematiques du Quebec.
 [6]
H. Fripertinger. Enumeration, construction and random generation of block codes. Designs, Codes and Cryptography, 14:213-219, 1998.
 [7]
H. Fripertinger. Classification of motives: a mathematical approach. To be published in Musikometrika, 1999.
 [8]
H. Fripertinger. Enumeration and construction in music theory. In H.G. Feichtinger and M. Dörfler, editors, Computational and Mathematical Methods in Music, Vienna, Austria, December 2-4, 1999., pages 179 - 204, http://www.ocg.at, 1999. Österreichische Computergesellschaft.
 [9]
H. Fripertinger. Enumeration of Mosaics. Discrete Mathematics, 199:49-60, 1999.
 [10]
H. Fripertinger. Random generation of linear codes. Aequationes Mathematicae, 58:192-202, 1999.
 [11]
W. Heise and P. Quattrocchi. Informations- und Codierungstheorie. Springer Verlag, Berlin, Heidelberg, New York, Paris, Tokio, 2nd edition, 1989.
 [12]
P. Isihara and M. Knapp. Basic Z12-Analysis of Musical Chords. UMAP Journal 14.4, pages 319 - 348, 1993.
 [13]
A. Kerber. Algebraic Combinatorics via Finite Group Actions. B.I. Wissenschaftsverlag, Mannheim, Wien, Zürich, 1991. ISBN 3-411-14521-8.
 [14]
J. Schwaiger and H. Fripertinger. Some applications of functional equations in astronomy. To be published.
 [15]
Sloane's On-Line Encyclopedia of Integer Sequences
http://www.research.att.com/~njas/sequences/.
 [16]
SYMMETRICA. A program system devoted to representation theory, invariant theory and combinatorics of finite symmetric groups and related classes of groups. Copyright by "Lehrstuhl II für Mathematik, Universität Bayreuth, 95440 Bayreuth". /axel/symneu_engl.html.
 [17]
M. Wild. Enumeration of binary and ternary matroids and other applications of the Brylawski-Lucas-Theorem. Preprint 1693, Technische Hochschule Darmstadt, November 1994.
 [18]
M. Wild. Consequences of the Brylawski-Lucas-Theorem for Binary Matroids. Europ. J. Combinatorics, 17:309-316, 1996.

Graz, January 19, 2000.


harald.fripertinger@kfunigraz.ac.at,
last changed: January 23, 2001

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