We review our recent work describing, in terms of the Wasserstein geometry over the space of probability measures, the embedding of the Ricci flow in the renormalization group flow for dilatonic non-linear sigma models
The target space of the non-linear $\sigma$-model is a riemannian manifold. Although it can be any r...
Let (M,g) be a closed Riemannian manifold. The second order approximation to the perturbative renor...
Motivated by the search for solvable string theories, we consider the problem of classifying the int...
We review our recent work describing, in terms of the Wasserstein geometry over the space of probabi...
Non linear sigma models are quantum field theories describing, in the large deviations sense, random...
We discuss certain recent mathematical advances, mainly due to Perelman, in the theory of Ricci flow...
The perturbative approach to nonlinear Sigma models and the associated renormalization group flow ar...
we discuss in great detail the connection between Non–Linear Model and Ricci Flow. In recent years...
We study renormalization-group flows by deforming a class of conformal sigma-models. We consider ove...
We discuss from a geometric point of view the connection between the renormalization group flow for ...
AbstractUsing Wilsonian methods, we study the renormalization group flow of the nonlinear sigma mode...
We discuss quantum field theories dealing with spaces of maps between Riemannian manifolds. We explo...
FROM THE BACK CORVER: This book discusses key conceptual aspects and explores the connection between...
Using Wilsonian methods, we study the renormalization group flow of the Nonlinear Sigma Model in any...
We review the main aspects of Ricci flows as they arise in physics and mathematics. In field theory ...
The target space of the non-linear $\sigma$-model is a riemannian manifold. Although it can be any r...
Let (M,g) be a closed Riemannian manifold. The second order approximation to the perturbative renor...
Motivated by the search for solvable string theories, we consider the problem of classifying the int...
We review our recent work describing, in terms of the Wasserstein geometry over the space of probabi...
Non linear sigma models are quantum field theories describing, in the large deviations sense, random...
We discuss certain recent mathematical advances, mainly due to Perelman, in the theory of Ricci flow...
The perturbative approach to nonlinear Sigma models and the associated renormalization group flow ar...
we discuss in great detail the connection between Non–Linear Model and Ricci Flow. In recent years...
We study renormalization-group flows by deforming a class of conformal sigma-models. We consider ove...
We discuss from a geometric point of view the connection between the renormalization group flow for ...
AbstractUsing Wilsonian methods, we study the renormalization group flow of the nonlinear sigma mode...
We discuss quantum field theories dealing with spaces of maps between Riemannian manifolds. We explo...
FROM THE BACK CORVER: This book discusses key conceptual aspects and explores the connection between...
Using Wilsonian methods, we study the renormalization group flow of the Nonlinear Sigma Model in any...
We review the main aspects of Ricci flows as they arise in physics and mathematics. In field theory ...
The target space of the non-linear $\sigma$-model is a riemannian manifold. Although it can be any r...
Let (M,g) be a closed Riemannian manifold. The second order approximation to the perturbative renor...
Motivated by the search for solvable string theories, we consider the problem of classifying the int...
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