V. Rivelles

activity

19922023

most citedNoncommutative Field Theories and Gravity

143 citations · 1.2k across the 63 of their papers we have counts for

collaborators

64 papers

hep-th2023

Virtual Exchange of Continuous Spin Particles

Victor O. Rivelles

We discuss the long range interactions mediated by continuous spin particles. We start by deriving the propagator for a continuous spin particle using the antifield BRST formalism.…

hep-th2021

Bosonic $η$ -deformations of Non-integrable Backgrounds

Laura Rado, Victor O. Rivelles, Renato Sánchez

We consider the non-integrable bosonic backgrounds $W_{2, 4} \times T^{1, 1}$ and $A d S_{5} \times T^{1, 1}$ and derive their bosonic $η$ -deformed versions using an $r$ -matrix that solves…

hep-th2021

Bosonic $η$ -deformed $A d S_{4} \times CP^{3}$ Background

Laura Rado, Victor O. Rivelles, Renato Sánchez

We build the bosonic $η$ -deformed $A d S_{4} \times CP^{3}$ background generated by an $r$ -matrix that satisfies the modified classical Yang-Baxter equation. In a special limit we…

hep-th2020★ 4 cited

Yang-Baxter Deformations of the $A d S_{5} \times T^{1, 1}$ Superstring and their Backgrounds

Laura Rado, Victor O. Rivelles, Renato Sánchez

We consider three-parameter Yang-Baxter deformations of the $A d S_{5} \times T^{1, 1}$ superstring for abelian $r$ -matrices which are solutions of the classical Yang-Baxter equation. We…

hep-th2020★ 4 cited

String Backgrounds of the Yang-Baxter Deformed $A d S_{4} \times CP^{3}$ Superstring

Laura Rado, Victor O. Rivelles, Renato Sánchez

We build string backgrounds for Yang-Baxter deformations of the $A d S_{4} \times CP^{3}$ superstring generated by $r$ -matrices satisfying the classical Yang-Baxter equation. We o…

hep-th2018★ 9 cited

Yang-Baxter deformations of the $A d S_{4} \times CP^{3}$ superstring sigma model

René Negrón, Victor O. Rivelles

The gravity dual of $β$ -deformed ABJM theory can be obtained by a TsT transformation of $A d S_{4} \times CP^{3}$ . We present a supercoset construction of $CP^{3}$ to obtai…

Virtual Exchange of Continuous Spin Particles

Bosonic η-deformations of Non-integrable Backgrounds

Bosonic η-deformed AdS4​×CP3 Background

Yang-Baxter Deformations of the AdS5​×T1,1 Superstring and their Backgrounds

String Backgrounds of the Yang-Baxter Deformed AdS4​×CP3 Superstring

Yang-Baxter deformations of the AdS4​×CP3 superstring sigma model

Bosonic $η$ -deformations of Non-integrable Backgrounds

Bosonic $η$ -deformed $A d S_{4} \times CP^{3}$ Background

Yang-Baxter Deformations of the $A d S_{5} \times T^{1, 1}$ Superstring and their Backgrounds

String Backgrounds of the Yang-Baxter Deformed $A d S_{4} \times CP^{3}$ Superstring

Yang-Baxter deformations of the $A d S_{4} \times CP^{3}$ superstring sigma model