Poisson numbers and poisson distributions in subset surprisology

Annals of Combinatorics

Volumn 8, Issue 4, 2005, Pages 473-485

  Dress, Andreas W M ^a   Lokot, T ^b   Pustyl'nikov, L D ^c   Schubert, W ^d  

^a MAX PLANCK INSTITUTE FOR MATHEMATICS IN THE SCIENCES   (Germany)

^b BIELEFELD UNIVERSITY   (Germany)

^c KELDYSH INSTITUTE OF APPLIED MATHEMATICS   (Russian Federation)

^d OTTO VON GUERICKE UNIVERSITY   (Germany)

Author keywords

Exclusion inclusion principle; MELK; M bius inversion; Multi Epitop Liganden Kartographic; Multi Epitope Ligand Cartography; Poisson distribution; Poisson numbers; Subset surprisology; Topological proteomics

Indexed keywords

EID: 13844255250     PISSN: 02180006     EISSN: None     Source Type: Journal    
DOI: 10.1007/s00026-004-0234-2     Document Type: Article

References (6)

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3. J.H. van Lint and R.M. Wilson, A Course in Combinatorics, Cambridge, University Press, 1992.
4. W. Schubert, Topological proteomics, toponomics, MELK-technology, In: Proteomics of Microorganismus: Fundamental Aspects and Application, Advances in Biochemical Engeneering/Biotechnology, Vol. 83, M. vHecker, S. Müllner, Eds., Springer Verlag, Berlin - Heidelberg - New York, 2003.
5. V.A. Vatutin and V.G. Mikhailov, Limit theorems for the number of empty cells in an equiprobable scheme for group allocation of particles, Theory Prob. Appl. 27 (1982) 734-743.
6. V.F. Kolchin, B.A. Sevast'yanov, and V.P. Chistyakov, Random Allocation, Jon Wiley, New York-Toronto-London, 1978.