PROOF OF THE ZIG-ZAG CONJECTURE FRANCIS BROWN AND OLIVER SCHNETZ Abstract. A long-standing conjecture in quantum field theory due to Broadhurst and Kreimer states that the amplitudes of the zig-zag graphs are a certain e - Analytic proof - Document - PDFSEARCH.IO

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	PROOF OF THE ZIG-ZAG CONJECTURE FRANCIS BROWN AND OLIVER SCHNETZ Abstract. A long-standing conjecture in quantum field theory due to Broadhurst and Kreimer states that the amplitudes of the zig-zag graphs are a certain e Add to Reading List Document Date: 2013-04-19 05:08:30 Open Document File Size: 224,75 KB Share Result on Facebook Currency pence / / Event Person Communication and Meetings / / Facility Humboldt University / / IndustryTerm concatenation product / zig-zag conjecture modulo products / shuffle product / / Organization Humboldt University / Berlin / / Person Dirk Kreimer / FRANCIS BROWN / David Broadhurst / OLIVER SCHNETZ / / Position first author / second author / / SocialTag Analytic number theory Meromorphic functions Combinatorics Riemann zeta function Polylogarithm Factorial Mathematical analysis Mathematics Complex analysis

PROOF OF THE ZIG-ZAG CONJECTURE FRANCIS BROWN AND OLIVER SCHNETZ Abstract. A long-standing conjecture in quantum field theory due to Broadhurst and Kreimer states that the amplitudes of the zig-zag graphs are a certain eAdd to Reading List