The dilogarithm function.

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Tetrahedra of flags, volume and homology of SL.3/ (2011, background): “So its volume is D ( t ) (see e.g. [16]).”
Automorphic Properties of Generating Functions for Generalized Rank Moments and Durfee Symbols (2008, background): “A remarkable conjecture due to Werner Nahm (see [29] and [31]) relates the answer to this question in a very special case to algebraic k-theory and conformal field theory.”
An Introduction to the Volume Conjecture (2010, background): “For more details about this function, see for example [42].”
Feynman integrals and hyperlogarithms (2015, background): “In the case of complex conjugated z∗ = z̄, this is just f (z, z∗) = 2D2(z)/ Im(z), in terms of the famous Bloch-Wigner dilogarithm function [187] D2 := Im (Li2(z)) + arg(1− z) log |z| .”
Nahm's Conjecture: Asymptotic Computations and Counterexamples (2011, methodology): “47 in [8]) if the corresponding list of vectors B is complete.”
T-systems and Y-systems in integrable systems (2010, background): “Let L(x) be the Rogers dilogarithm function [90, 91]”