Journal of Integer Sequences, Vol. 8 (2005), Article 05.4.7

On a Sequence Arising in Algebraic Geometry

I. P. Goulden
Department of Combinatorics and Optimization
University of Waterloo
Waterloo, Ontario N2L 3G1

S. Litsyn
Department of Electrical Engineering Systems
Tel Aviv University
69978 Ramat Aviv

V. Shevelev
Department of Mathematics
Ben Gurion University of the Negev
Beer Sheva


We derive recurrence relations for the sequence of Maclaurin coefficients of the function $\chi=\chi(t)$ satisfying $(1+\chi)
\ln (1+\chi)=2 \chi-t$.

Full version:  pdf,    dvi,    ps,    latex    

(Concerned with sequence A074059 .)

Received July 15 2005; revised version received October 12 2005. Published in Journal of Integer Sequences, October 12 2005.

Return to Journal of Integer Sequences home page