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Modular graph functions associate to a graph an $SL(2,Z)$-invariant function on the upper half plane.
1921
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M. Waldschmidt, “Valeurs zêta multiples: une introduction”, J. Théor. Nombres Bordeaux 12
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H. Gangl, M. Kaneko, D. Zagier, “Double Zeta Values and Modular Forms”, In Automorphic Forms and Zeta Functions
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T. Mahide, “Generators for vector spaces spanned by double zeta values with even weight”, Journal of Number Theory, 133
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2014
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2015
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E. D’Hoker and J. Kaidi, “Hierarchy of Modular Graph Identities,” JHEP 1611
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A. Basu, “Proving relations between modular graph functions,” Class. Quant. Grav. 33
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2014
Cited alongside, same era.
B. Enriquez, Elliptic associators
2014
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D. Zagier, “Notes on Lattice Sums” (Unpublished)
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E. D’Hoker and M. B. Green, “Identities between Modular Graph Forms,” arXiv:1603.00839 [hep-th]
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F. Brown, “A class of non-holomorphic modular forms I,” arXiv:1707.01230 [math.NT]
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2016
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