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Speaker:
Michael Hoffman
Zugehörigkeit:
U. S. Naval Academy, Annapolis
Datum:
Mit, 20/06/2018 - 14:30 - 15:30
Location:
MPIM Lecture Hall
Parent event:
Number theory lunch seminar We show how integrals over [0,1] of products of the form
log^n(x)log^m(1-x)Li_p(x)Li_q(1-x)/x can be evaluated in
terms of multiple zeta values. We also show how
integrals over [0,1] of log^n(x)log^m(1-x)x^i, i nonnegative,
can be written as rational polynomials in ordinary zeta
values and a kind of generalized binomial coefficients.
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