Wetterich's equation provides a powerful tool for investigating the existence and universal
properties of renormalization group fixed points exhibiting quantum scale invariance …

A bstract We investigate the swampland distance conjecture in higher-spin gravity. To this
end, we study multicritical generalizations of large-N vector models, bosonic and fermionic …

Working with scalar field theories, we discuss choices of regulator that, inserted in the
functional renormalization group equation, reproduce the results of dimensional …

We adopt a combination of analytical and numerical methods to study the renormalization
group flow of the most general field theory with quartic interaction in d= 4-ε with N= 3 and N …

A bstract We study fixed points with N scalar fields in 4− ε dimensions to leading order in ε
using a bottom-up approach. We do so by analyzing O (N) invariants of the quartic coupling …

We investigate a perturbatively renormalizable S q invariant model with N= q-1 scalar field
components below the upper critical dimension dc= 10/3. Our results hint at the existence of …

In the free□ k scalar conformal field theory, there exist conserved and partially conserved
higher-spin currents. We study their anomalous dimensions associated with ϕ 2 n …

We investigate $\phi^{2n+ 1} $ deformations of the generalized free theory in the $\epsilon $
expansion, where the canonical kinetic term is generalized to a higher-derivative version …

We compute the crossover exponents of all quadratic and cubic deformations of critical field
theories with permutation symmetry S_q S q in d= 6-ϵ d= 6-ϵ (Landau–Potts field theories) …

We investigate the connection between the bubble-resummation and critical-point methods
for computing the β β-functions in the limit of large number of flavours, N, and show that …