activity
20192025
most citedCrossing Symmetric Dispersion Relations in QFTs

136 citations · 388 across the 13 of their papers we have counts for

collaborators

15 papers

hep-th2025

Analyticity and positivity of Green's functions without Lorentz

Paolo Creminelli, Alessandro Longo, Borna Salehian +1

We study the properties imposed by microcausality and positivity on the retarded two-point Green's function in a theory with spontaneous breaking of Lorentz invariance. We assume i…

hep-th2025

A Geometric View on Crossing-Symmetric Dispersion Relations

Joan Elias Miro, Andrea Guerrieri, Mehmet Asim Gumus +1

We introduce a general framework for constructing dispersion relations using crossing-symmetric variables, leading to infinitely many distinct representations of the 2-to-2 scatter…

hep-th2024★ 1 cited

Bootstrapping leading hadronic muon anomaly

Ahmadullah Zahed

We bootstrap the leading order hadronic contribution to using unitarity, analytic properties, crossing symmetry and finite energy sum rules (FESR) from quantum chromodynamics…

hep-th2023★ 1 cited

Bootstrapping High-Energy Observables

Faizan Bhat, Debapriyo Chowdhury, Aninda Sinha +2

In this paper, we set up the numerical S-matrix bootstrap by using the crossing symmetric dispersion relation (CSDR) to write down Roy equations for the partial waves. As a motivat…

quant-ph2023

Complexity for one-dimensional discrete time quantum walk circuits

Aranya Bhattacharya, Himanshu Sahu, Ahmadullah Zahed +1

We compute the complexity for the mixed state density operator derived from a one-dimensional discrete-time quantum walk (DTQW). The complexity is computed using a two-qubit quantu…

hep-th2023★ 4 cited

A Celestial Route to AdS Bulk Locality

Faizan Bhat, Ahmadullah Zahed

We prove a precise form of AdS bulk locality by deriving analytical two-sided bounds on bulk Wilson coefficients. Our bounds are on the Wilson coefficients themselves, rather than…

quant-ph2023★ 3 cited

A simple coin for a entangled walk

Ahmadullah Zahed, Kallol Sen

We analyze the effect of a simple coin operator, built out of Bell pairs, in a Discrete Quantum Random Walk (DQRW) problem. The specific form of the coin enables us to find an…

hep-th2022★ 25 cited

Bell inequalities in 2-2 scattering

Aninda Sinha, Ahmadullah Zahed

We consider Bell inequalities in 2-2 scattering of photons, gravitons, fermions and pions. We choose measurement settings that give maximum Bell violation for maximally entangled s…

hep-th2022★ 11 cited

Locality and Analyticity of the Crossing Symmetric Dispersion Relation

Debapriyo Chowdhury, Parthiv Haldar, Ahmadullah Zahed

This paper discusses the locality and analyticity of the crossing symmetric dispersion relation (CSDR). Imposing locality constraints on the CSDR gives rise to a local and fully cr…

hep-th2021★ 41 cited

Positivity and Geometric Function Theory Constraints on Pion Scattering

Ahmadullah Zahed

This paper presents the fascinating correspondence between the geometric function theory and the scattering amplitudes with global symmetry. A crucial ingredient to show suc…

hep-th2021★ 43 cited

Quantum field theory and the Bieberbach conjecture

Parthiv Haldar, Aninda Sinha, Ahmadullah Zahed

An intriguing correspondence between ingredients in geometric function theory related to the famous Bieberbach conjecture (de Branges' theorem) and the non-perturbative crossing sy…

hep-th2021★ 61 cited

Crossing Symmetric Dispersion Relations for Mellin Amplitudes

Rajesh Gopakumar, Aninda Sinha, Ahmadullah Zahed

We consider manifestly crossing symmetric dispersion relations for Mellin amplitudes of scalar four point correlators in conformal field theories (CFTs). This allows us to set up t…

hep-th2020★ 136 cited

Crossing Symmetric Dispersion Relations in QFTs

Aninda Sinha, Ahmadullah Zahed

For 2-2 scattering in quantum field theories, the usual fixed dispersion relation exhibits only two-channel symmetry. This paper considers a crossing symmetric dispersion relat…

hep-th2019★ 46 cited

Crossing symmetry, transcendentality and the Regge behaviour of 1d CFTs

Pietro Ferrero, Kausik Ghosh, Aninda Sinha +1

We develop the technology for Polyakov-Mellin (PM) bootstrap in one-dimensional conformal field theories (CFT). By adding appropriate contact terms, we bootstrap various effect…

hep-th2019★ 16 cited

Positive geometry in the diagonal limit of the conformal bootstrap

Kallol Sen, Aninda Sinha, Ahmadullah Zahed

We consider the diagonal limit of the conformal bootstrap in arbitrary dimensions and investigate the question if physical theories are given in terms of cyclic polytopes. Recently…