Elliptic polylogarithms and basic hypergeometric functions

Author:

Passarino Giampiero

Publisher

Springer Science and Business Media LLC

Subject

Physics and Astronomy (miscellaneous),Engineering (miscellaneous)

Reference21 articles.

1. L. Adams, C. Bogner, S. Weinzierl, The iterated structure of the all-order result for the two-loop sunrise integral. J. Math. Phys. 57(3), 032304 (2016). arXiv:1512.05630 . doi: 10.1063/1.4944722

2. L. Adams, C. Bogner, S. Weinzierl, The sunrise integral and elliptic polylogarithms, in 13th DESY Workshop on Elementary Particle Physics: Loops and Legs in Quantum Field Theory (LL2016) Leipzig, Germany, April 24–29, 2016 (2016). arXiv:1606.09457 . http://inspirehep.net/record/1473068/files/arXiv:1606.09457.pdf

3. L. Adams, C. Bogner, A. Schweitzer, S. Weinzierl, The kite integral to all orders in terms of elliptic polylogarithms. arXiv:1607.01571

4. S. Bloch, M. Kerr, P. Vanhove, A Feynman integral via higher normal functions. Compos. Math. 151, 2329–2375 (2015). arXiv:1406.2664 . doi: 10.1112/S0010437X15007472

5. S. Bloch, M. Kerr, P. Vanhove, Local mirror symmetry and the sunset Feynman integral. arXiv:1601.08181

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