We demonstrate that the one-loop dilatation generator for the scalar sector of a certain perturbation of N=4 Super Yang-Mills with fundamentals is the Hamiltonian of an integrable spin chain with open boundary conditions. The theory is a supersymmetric defect conformal field theory (dCFT) with the fundamentals in hypermultiplets confined to a codimension one defect. We obtain a K-matrix satisfying a suitably generalized form of the boundary Yang-Baxter equation, study the Bethe ansatz equations and demonstrate how Dirichlet and Neumann boundary conditions arise in field theory, and match to existing results in the plane wave limit
In the first part of this thesis, we study form factors of general gauge-invariant local composite o...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
We calculate planar tree level one-point functions of non-protected operators in the defect conforma...
We investigate the integrable structures in an N=2 superconfomal Sp(N) Yang-Mills theory with matter...
The dilatation generator measures the scaling dimensions of local operators in a conformal field the...
Beginning with the planar limit of N=4 SYM theory, we study planar diagrams for field theory deforma...
We argue that existing methods for the perturbative computation of anomalous dimensions and the dise...
Recently it was established that the one-loop planar dilatation generator of N=4 Super Yang-Mills th...
We proceed to study the symmetries of integrable open boundaries in the one dimensional Hubbard mode...
The dilatation operator measures scaling dimensions of local operator in a conformal field theory. A...
ManuscriptWe investigate the integrable structures in an N = 2 superconformal Sp(N) Yang-Mills theor...
Abstract We consider antiparallel Wilson lines in N $$ \mathcal{N} $$ = 4 super Yang-Mills in the pr...
International audienceWe study the null dipole deformation of $\mathcal{N}=4$ super Yang–Mills theor...
We demonstrate that the one-loop anomalous dimension matrix in N = 2 SYM with a single chiral hyperm...
We study co-dimension two monodromy defects in theories of conformally coupled scalars and free Dira...
In the first part of this thesis, we study form factors of general gauge-invariant local composite o...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
We calculate planar tree level one-point functions of non-protected operators in the defect conforma...
We investigate the integrable structures in an N=2 superconfomal Sp(N) Yang-Mills theory with matter...
The dilatation generator measures the scaling dimensions of local operators in a conformal field the...
Beginning with the planar limit of N=4 SYM theory, we study planar diagrams for field theory deforma...
We argue that existing methods for the perturbative computation of anomalous dimensions and the dise...
Recently it was established that the one-loop planar dilatation generator of N=4 Super Yang-Mills th...
We proceed to study the symmetries of integrable open boundaries in the one dimensional Hubbard mode...
The dilatation operator measures scaling dimensions of local operator in a conformal field theory. A...
ManuscriptWe investigate the integrable structures in an N = 2 superconformal Sp(N) Yang-Mills theor...
Abstract We consider antiparallel Wilson lines in N $$ \mathcal{N} $$ = 4 super Yang-Mills in the pr...
International audienceWe study the null dipole deformation of $\mathcal{N}=4$ super Yang–Mills theor...
We demonstrate that the one-loop anomalous dimension matrix in N = 2 SYM with a single chiral hyperm...
We study co-dimension two monodromy defects in theories of conformally coupled scalars and free Dira...
In the first part of this thesis, we study form factors of general gauge-invariant local composite o...
Integrable boundary conditions are constructed for the critical A{D{E lat-tice models of statistical...
We calculate planar tree level one-point functions of non-protected operators in the defect conforma...