The Wilsonian renormalization group approach to matrix models is outlined and applied to multitrace matrix models with emphasis on the computation of the fixed points which could describe the phase structure of noncommutative scalar phi-four theory.Comment: The review section of the RG method for matrix models is replaced with a brief discussion of the fixed points of the cubic-quartic matrix model. The main contribution regarding the multitrace cubic matrix model is left intact. In summary, we employ a consistent mean-field approximation in which Tr M/N is replaced by its expectation value a_1=<TrM/N
This thesis is, broadly speaking, on the subject of the Renormalization Group (RG), that is, the sys...
We present the solution of the exact RG equation at the critical fixed point of the interacting O(N)...
ManuscriptA one-loop renormalization group (RG) analysis is performed for noncommutative Landau-Gins...
In the previous study [1–3], we formulate a matrix model renormalization group based on the fuzzy sp...
We study the variational problem as described by Balaban in his renormalization group method for Yan...
International audienceThe study of the statistical properties of random matrices of large size has a...
We discuss some higher-loop studies of renormalization-group flows and fixed points in various quant...
We study a Hermitian matrix model with the standard quartic potential amended by a tr(RΦ2) term for ...
We present the Wilsonian effective action as a solution of the exact RG equation for the critical $O...
The density matrix renormalization group (DMRG) is a celebrated tensor network algorithm, which comp...
We discuss the successes and limitations of statistical sampling for a sequence of models studied in...
We develop a simple non-perturbative approach to the calculation of a field theory effective potenti...
As a first application of our renormalisation group approach to non-local matrix models [hep-th/0305...
We develop a method to obtain the large N renormalization group flows for matrix models of 2 dimensi...
In the context of tensor network states, we for the first time reformulate the corner transfer matri...
This thesis is, broadly speaking, on the subject of the Renormalization Group (RG), that is, the sys...
We present the solution of the exact RG equation at the critical fixed point of the interacting O(N)...
ManuscriptA one-loop renormalization group (RG) analysis is performed for noncommutative Landau-Gins...
In the previous study [1–3], we formulate a matrix model renormalization group based on the fuzzy sp...
We study the variational problem as described by Balaban in his renormalization group method for Yan...
International audienceThe study of the statistical properties of random matrices of large size has a...
We discuss some higher-loop studies of renormalization-group flows and fixed points in various quant...
We study a Hermitian matrix model with the standard quartic potential amended by a tr(RΦ2) term for ...
We present the Wilsonian effective action as a solution of the exact RG equation for the critical $O...
The density matrix renormalization group (DMRG) is a celebrated tensor network algorithm, which comp...
We discuss the successes and limitations of statistical sampling for a sequence of models studied in...
We develop a simple non-perturbative approach to the calculation of a field theory effective potenti...
As a first application of our renormalisation group approach to non-local matrix models [hep-th/0305...
We develop a method to obtain the large N renormalization group flows for matrix models of 2 dimensi...
In the context of tensor network states, we for the first time reformulate the corner transfer matri...
This thesis is, broadly speaking, on the subject of the Renormalization Group (RG), that is, the sys...
We present the solution of the exact RG equation at the critical fixed point of the interacting O(N)...
ManuscriptA one-loop renormalization group (RG) analysis is performed for noncommutative Landau-Gins...