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20172026
most citedA gravity interpretation for the Bethe Ansatz expansion of the SYM index

66 citations · 101 across the 11 of their papers we have counts for

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hep-th2026

Perturbative, Nonperturbative and Exact Aspects of Crystalline Phases in the Gross-Neveu Model

Francesco Benini, Ohad Mamroud, Tomas Reis +1

We study the crystalline phase of the Gross--Neveu model with a chemical potential for of the fermions. We analyze the problem in three independent ways: using…

hep-th2026

Chaos of Berry curvature for BPS microstates

Yiming Chen, Sean Colin-Ellerin, Ohad Mamroud +1

We expect black hole microstates to differ in their chaotic properties from states associated with other geometries. For supersymmetric black holes, ordinary level statistics canno…

hep-th2025★ 2 cited

Condensates, crystals, and renormalons in the Gross-Neveu model at finite density

Francesco Benini, Ohad Mamroud, Tomas Reis +1

We study the symmetric Gross-Neveu model at finite density in the presence of a chemical potential for a generic number of fermion fields. By combin…

hep-th2025

Twisted times, the Schwarzian and its deformations in DSSYK

Micha Berkooz, Ronny Frumkin, Ohad Mamroud +1

The IR dynamics of SYK is that of the Schwarzian theory, the effective theory of broken reparametrization invariance. In the double scaling limit, SYK is completely solvable by cho…

hep-th2024★ 1 cited

A Cordial Introduction to Double Scaled SYK

Micha Berkooz, Ohad Mamroud

We review recent progress regarding the double scaled Sachdev-Ye-Kitaev model and other -local quantum mechanical random Hamiltonians. These models exhibit an expansion using ch…

hep-th2024

A Path Integral for Chord Diagrams and Chaotic-Integrable Transitions in Double Scaled SYK

Micha Berkooz, Nadav Brukner, Yiyang Jia +1

We study transitions from chaotic to integrable Hamiltonians in the double scaled SYK and -spin systems. The dynamics of our models is described by chord diagrams with two speci…

hep-th2024

From Chaos to Integrability in Double Scaled SYK via a Chord Path Integral

Micha Berkooz, Nadav Brukner, Yiyang Jia +1

We study thermodynamic phase transitions between integrable and chaotic dynamics. We do so by analyzing models that interpolate between the chaotic double scaled Sachdev-Ye-Kitaev…

hep-th2024

The Bethe Ansatz for the superconformal index with unequal angular momenta

Ofer Aharony, Ohad Mamroud, Shimon Nowik +1

A few years ago it was shown that the superconformal index of the supersymmetric Yang-Mills theory in the large limit matches with the entropy of …

hep-th2022★ 1 cited

The SUSY Index Beyond the Cardy Limit

Ohad Mamroud

We analyze a set of contributions to the superconformal index of 4d super Yang-Mills using the Bethe Ansatz approach. These contributions dominate at the…

hep-th2021★ 66 cited

A gravity interpretation for the Bethe Ansatz expansion of the SYM index

Ofer Aharony, Francesco Benini, Ohad Mamroud +1

The superconformal index of the SU(N) supersymmetric Yang-Mills theory counts the 1/16-BPS states in this theory, and has been used via the AdS/CFT correspondence t…

hep-th2017★ 31 cited

RG stability of integrable fishnet models

Ohad Mamroud, Genis Torrents

We address the question of perturbative consistency in the scalar fishnet models presented by Caetano, Gurdogan and Kazakov\cite{Gurdogan:2015csr, Caetano:2016ydc}. We argue that t…