M. Borinsky

activity

20142024

ϕ^{3}

theory with applications to the Lee-Yang edge singularity and percolation theory

82 citations · 437 across the 28 of their papers we have counts for

collaborators

Showing 2021Show all

3 papers · 1 filter

hep-th2021★ 24 cited

Graphical functions in even dimensions

Michael Borinsky, Oliver Schnetz

Graphical functions are special position space Feynman integrals, which can be used to calculate Feynman periods and one- or two-scale processes at high loop orders. With graphical…

hep-th2021★ 14 cited

Semiclassical Trans-Series from the Perturbative Hopf-Algebraic Dyson-Schwinger Equations: $ϕ^{3}$ QFT in 6 Dimensions

Michael Borinsky, Gerald V. Dunne, Max Meynig

We analyze the asymptotically free massless scalar $ϕ^{3}$ quantum field theory in 6 dimensions, using resurgent asymptotic analysis to find the trans-series solutions which yield th…

hep-th2021★ 82 cited

Five loop renormalization of $ϕ^{3}$ theory with applications to the Lee-Yang edge singularity and percolation theory

M. Borinsky, J. A. Gracey, M. V. Kompaniets +1

We apply the method of graphical functions that was recently extended to six dimensions for scalar theories, to $ϕ^{3}$ theory and compute the $β$ function, the wave function anomalo…

Graphical functions in even dimensions

Semiclassical Trans-Series from the Perturbative Hopf-Algebraic Dyson-Schwinger Equations: ϕ3 QFT in 6 Dimensions

Five loop renormalization of ϕ3 theory with applications to the Lee-Yang edge singularity and percolation theory

Semiclassical Trans-Series from the Perturbative Hopf-Algebraic Dyson-Schwinger Equations: $ϕ^{3}$ QFT in 6 Dimensions

Five loop renormalization of $ϕ^{3}$ theory with applications to the Lee-Yang edge singularity and percolation theory