R. Shrock

activity

19942025

most citedHigher-Loop Corrections to the Infrared Evolution of a Gauge Theory with Fermions

129 citations · 984 across the 54 of their papers we have counts for

collaborators

Showing 2017Show all

4 papers · 1 filter

hep-th2017★ 24 cited

Physics of the Non-Abelian Coulomb Phase: Insights from Padé Approximants

Thomas A. Ryttov, Robert Shrock

We consider a vectorial, asymptotically free SU( $N_{c}$ ) gauge theory with $N_{f}$ fermions in a representation $R$ having an infrared (IR) fixed point. We calculate and analyze Padé a…

hep-th2017★ 28 cited

Infrared Fixed Point Physics in $SO (N_{c})$ and $Sp (N_{c})$ Gauge Theories

Thomas A. Ryttov, Robert Shrock

We study properties of asymptotically free vectorial gauge theories with gauge groups $G = SO (N_{c})$ and $G = Sp (N_{c})$ and $N_{f}$ fermions in a representation $R$ of $G$ , at…

hep-th2017★ 10 cited

Study of the Question of an Ultraviolet Zero in the Six-Loop Beta Function of the O( $N$ ) $λ ∣ ϕ ∣^{4}$ Theory

Robert Shrock

We study the possibility of an ultraviolet (UV) zero in the six-loop beta function of an O( $N$ ) $λ ∣ ϕ ∣^{4}$ field theory in $d = 4$ spacetime dimensions. For general $N$ , in the ra…

hep-th2017★ 21 cited

Scheme-Independent Calculations of Physical Quantities in an $N = 1$ Supersymmetric Gauge Theory

Thomas A. Ryttov, Robert Shrock

We consider an asymptotically free, vectorial, $N = 1$ supersymmetric gauge theory with gauge group $G$ and $N_{f}$ pairs of chiral superfields in the respective representations…

Physics of the Non-Abelian Coulomb Phase: Insights from Padé Approximants

Infrared Fixed Point Physics in SO(Nc​) and Sp(Nc​) Gauge Theories

Study of the Question of an Ultraviolet Zero in the Six-Loop Beta Function of the O(N) λ∣ϕ​∣4 Theory

Scheme-Independent Calculations of Physical Quantities in an N=1 Supersymmetric Gauge Theory

Infrared Fixed Point Physics in $SO (N_{c})$ and $Sp (N_{c})$ Gauge Theories

Study of the Question of an Ultraviolet Zero in the Six-Loop Beta Function of the O( $N$ ) $λ ∣ ϕ ∣^{4}$ Theory

Scheme-Independent Calculations of Physical Quantities in an $N = 1$ Supersymmetric Gauge Theory