Outputs (3)

Large- N integrated correlators in N = 4 SYM: when resurgence meets modularity (2024)
Journal Article
Dorigoni, D., & Treilis, R. (2024). Large- N integrated correlators in N = 4 SYM: when resurgence meets modularity. Journal of High Energy Physics, 2024(7), Article 235. https://doi.org/10.1007/jhep07%282024%29235

Exact expressions for certain integrated correlators of four half-BPS operators in N = 4 supersymmetric Yang-Mills theory with gauge group SU(N) have been recently obtained thanks to a beautiful interplay between supersymmetric localisation and modul... Read More about Large- N integrated correlators in N = 4 SYM: when resurgence meets modularity.

Two string theory flavours of generalised Eisenstein series (2023)
Journal Article
Dorigoni, D., & Treilis, R. (2023). Two string theory flavours of generalised Eisenstein series. Journal of High Energy Physics, 2023(11), Article 102. https://doi.org/10.1007/jhep11%282023%29102

Generalised Eisenstein series are non-holomorphic modular invariant functions of a complex variable, τ, subject to a particular inhomogeneous Laplace eigenvalue equation on the hyperbolic upper-half τ-plane. Two infinite classes of such functions ari... Read More about Two string theory flavours of generalised Eisenstein series.

To the cusp and back: resurgent analysis for modular graph functions (2022)
Journal Article
Dorigoni, D., Kleinschmidt, A., & Treilis, R. (2022). To the cusp and back: resurgent analysis for modular graph functions. Journal of High Energy Physics, 2022(11), https://doi.org/10.1007/jhep11%282022%29048

Modular graph functions arise in the calculation of the low-energy expansion of closed-string scattering amplitudes. For toroidal world-sheets, they are SL(2, ℤ)-invariant functions of the torus complex structure that have to be integrated over the m... Read More about To the cusp and back: resurgent analysis for modular graph functions.