Spring School 2013 Bingen

Oliver Schnetz: Graphical functions

Oliver Schnetz: Proof of the zig-zag conjecture

Dirk Kreimer: The structure of parametric renormalization in scalar and gauge field theories

Clément Dupont: The Hopf algebra of dissection polylogarithms

Spencer Bloch: Twistors

Erik Panzer: Feynman integrals and hyperlogarithms

David Broadhurst: Elliptic integrals in quantum field theory

Dzmitry Doryn: Feynman motives

Raphael Zayadeh: Differential equations of Feynman integrals

James Drummond: Polylogarithms, Scattering Amplitudes and Correlation Functions

Christian Bogner: Multiple Polylogarithms and Feynman Integrals

Dirk Kreimer: Parametric Renormalization in Scalar and Gauge Fields

Broadhurst

Dupont

Panzer

Francis Brown: Renormalization for algebraic geometers I, II

Sections

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Oliver Schnetz: Graphical functions

Oliver Schnetz: Proof of the zig-zag conjecture

Dirk Kreimer: The structure of parametric renormalization in scalar and gauge field theories

Clément Dupont: The Hopf algebra of dissection polylogarithms

Spencer Bloch: Twistors

Erik Panzer: Feynman integrals and hyperlogarithms

David Broadhurst: Elliptic integrals in quantum field theory

Dzmitry Doryn: Feynman motives

Raphael Zayadeh: Differential equations of Feynman integrals

James Drummond: Polylogarithms, Scattering Amplitudes and Correlation Functions

Christian Bogner: Multiple Polylogarithms and Feynman Integrals

Dirk Kreimer: Parametric Renormalization in Scalar and Gauge Fields

Broadhurst

Dupont

Panzer

Francis Brown: Renormalization for algebraic geometers I, II

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