cp's OEIS Frontend

This is a front-end for the Online Encyclopedia of Integer Sequences, made by Christian Perfect. The idea is to provide OEIS entries in non-ancient HTML, and then to think about how they're presented visually. The source code is on GitHub.

Showing 1-2 of 2 results.

A035512 Number of unlabeled strongly connected digraphs with n nodes.

Original entry on oeis.org

1, 1, 1, 5, 83, 5048, 1047008, 705422362, 1580348371788, 12139024825260556, 328160951349343885604, 31831080872412589394328804, 11234274997368899732057135454531, 14576252633139820879894296847900227082
Offset: 0

Views

Author

Ronald C. Read

Keywords

References

  • F. Harary and E. M. Palmer, Graphical Enumeration, Academic Press, NY, 1973, p. 218.
  • V. A. Liskovets, A contribution to the enumeration of strongly connected digraphs, Dokl. AN BSSR, 17 (1973), 1077-1080, MR49#4849.
  • R. C. Read and R. J. Wilson, An Atlas of Graphs, Oxford, 1998.
  • R. W. Robinson, Numerical implementation of graph counting algorithms, AGRC Grant, Math. Dept., Univ. Newcastle, Australia, 1976.

Crossrefs

The labeled version is A003030.
Row sums of A057276.
Column sums of A350753.

Programs

Extensions

a(12) and a(13) added by N. J. A. Sloane from the Robinson report, Oct 17 2006

A054951 Number of unlabeled semi-strong digraphs on n nodes with mutually nonisomorphic components.

Original entry on oeis.org

1, 1, 4, 78, 4960, 1041872, 704369984, 1579641879248, 12137443766888448, 328148810741254606592, 31830752699315833628787200, 11234243165959817684710307801600, 14576241398832991116522929933694031872, 70075699209573863790264288901653500497274880
Offset: 1

Views

Author

N. J. A. Sloane, May 24 2000

Keywords

Comments

A digraph is semi-strong if all its weakly connected components are strongly connected. - Andrew Howroyd, Jan 14 2022

References

  • V. A. Liskovets, A contribution to the enumeration of strongly connected digraphs, Dokl. AN BSSR, 17 (1973), 1077-1080 (Russian), MR49#4849.

Crossrefs

Programs

Formula

G.f.: 1 - Product_{n > 0} (1 - x^n)^A035512(n). - Andrew Howroyd, Sep 10 2018

Extensions

More terms from Vladeta Jovovic, Mar 11 2003
a(12)-a(14) from Andrew Howroyd, Sep 10 2018
Showing 1-2 of 2 results.