International audienceBy the Parisi-Sourlas conjecture, the critical point of a theory with random field (RF) disorder is described by a supersymmeric (SUSY) conformal field theory (CFT), related to a d-2 dimensional CFT without SUSY. Numerical studies indicate that this is true for the RF ϕ3 model but not for the RF ϕ4 model in d<5 dimensions. Here we argue that the SUSY fixed point is not reached because of new relevant SUSY-breaking interactions. We use a perturbative renormalization group in a judiciously chosen field basis, allowing systematic exploration of the space of interactions. Our computations agree with the numerical results for both cubic and quartic potential
We consider an Euclidean supersymmetric field theory in Z(3) given by a supersymmetric Phi(4) pertur...
SUSY models in statistical mechanics involve spinless fermions and form an ideal laboratory for latt...
We consider the supersymmetric approach to gaussian disordered systems like the random bond Ising mo...
By the Parisi-Sourlas conjecture, the critical point of a theory with random field (RF) disorder is ...
By the Parisi-Sourlas conjecture, the critical point of a theory with random field (RF) disorder is ...
Quenched disorder is very important but notoriously hard. In 1979, Parisi and Sourlas proposed an in...
International audienceWe use the RG framework set up in [1] to explore the ϕ$^{3}$ theory with a ran...
We use the RG framework set up in arXiv:2009.10087 to explore the $\phi^3$ theory with a random fiel...
In a recent letter, Fytas et al. [Phys. Rev. Lett. 122, 240603 (2019)] study the critical point of t...
In N = 2 superconformal three-dimensional field theory the R-symmetry is determined by locally maxim...
We analyze the N = 1 supersymmetric Wess-Zumino model dimensionally reduced to the N = 2 supersymmet...
This paper is the fourth in a series devoted to the development of a rigorous renormali-sation group...
The presence of impurities and defects in real systems requires to extend the standard apparatus of ...
We obtain the exact scale invariant scattering solutions for two-dimensional field theories with rep...
We demonstrate that interacting ultraviolet fixed points in four dimensions exist at strong coupling...
We consider an Euclidean supersymmetric field theory in Z(3) given by a supersymmetric Phi(4) pertur...
SUSY models in statistical mechanics involve spinless fermions and form an ideal laboratory for latt...
We consider the supersymmetric approach to gaussian disordered systems like the random bond Ising mo...
By the Parisi-Sourlas conjecture, the critical point of a theory with random field (RF) disorder is ...
By the Parisi-Sourlas conjecture, the critical point of a theory with random field (RF) disorder is ...
Quenched disorder is very important but notoriously hard. In 1979, Parisi and Sourlas proposed an in...
International audienceWe use the RG framework set up in [1] to explore the ϕ$^{3}$ theory with a ran...
We use the RG framework set up in arXiv:2009.10087 to explore the $\phi^3$ theory with a random fiel...
In a recent letter, Fytas et al. [Phys. Rev. Lett. 122, 240603 (2019)] study the critical point of t...
In N = 2 superconformal three-dimensional field theory the R-symmetry is determined by locally maxim...
We analyze the N = 1 supersymmetric Wess-Zumino model dimensionally reduced to the N = 2 supersymmet...
This paper is the fourth in a series devoted to the development of a rigorous renormali-sation group...
The presence of impurities and defects in real systems requires to extend the standard apparatus of ...
We obtain the exact scale invariant scattering solutions for two-dimensional field theories with rep...
We demonstrate that interacting ultraviolet fixed points in four dimensions exist at strong coupling...
We consider an Euclidean supersymmetric field theory in Z(3) given by a supersymmetric Phi(4) pertur...
SUSY models in statistical mechanics involve spinless fermions and form an ideal laboratory for latt...
We consider the supersymmetric approach to gaussian disordered systems like the random bond Ising mo...