activity
20162026
most citedCan local dynamics enhance entangling power?

33 citations · 71 across the 8 of their papers we have counts for

collaborators

8 papers

quant-ph2026

Logical gates on Floquet codes via folds and twists

Alexandra E. Moylett, Bhargavi Jonnadula

Floquet codes have recently emerged as a new family of error-correcting codes, and have drawn significant interest across both theoretical and practical quantum computing. A centra…

quant-ph2025★ 3 cited

Distributed quantum error correction based on hyperbolic Floquet codes

Evan Sutcliffe, Bhargavi Jonnadula, Claire Le Gall +2

Quantum computing offers significant speedups, but the large number of physical qubits required for quantum error correction introduces engineering challenges for a monolithic arch…

math-ph2024

Quantum interpretation of lattice paths

Bhargavi Jonnadula, Jonathan P. Keating

In the 1980s, Viennot developed a combinatorial approach to studying mixed moments of orthogonal polynomials using Motzkin paths. Recently, an alternative combinatorial model for t…

math.CO2023

Lecture hall graphs and the Askey scheme

Sylvie Corteel, Bhargavi Jonnadula, Jonathan P. Keating +1

We establish, for every family of orthogonal polynomials in the -Askey scheme and the Askey scheme, a combinatorial model for mixed moments and coefficients in terms of paths…

math-ph2021★ 5 cited

On the moments of characteristic polynomials

Bhargavi Jonnadula, Jon Keating, Francesco Mezzadri

We examine the asymptotics of the moments of characteristic polynomials of matrices drawn from the Hermitian ensembles of Random Matrix Theory, in the limit as $N\to\in…

math-ph2020★ 2 cited

Symmetric Function Theory and Unitary Invariant Ensembles

Bhargavi Jonnadula, Jonathan P. Keating, Francesco Mezzadri

Representation theory and the theory of symmetric functions have played a central role in Random Matrix Theory in the computation of quantities such as joint moments of traces and…

quant-ph2019★ 28 cited

Entanglement measures of bipartite quantum gates and their thermalization under arbitrary interaction strength

Bhargavi Jonnadula, Prabha Mandayam, Karol Życzkowski +1

Entanglement properties of bipartite unitary operators are studied via their local invariants, namely the entangling power and a complementary quantity, the gate typicality $…

quant-ph2016★ 33 cited

Can local dynamics enhance entangling power?

Bhargavi Jonnadula, Prabha Mandayam, Karol Zyczkowski +1

It is demonstrated here that local dynamics have the ability to strongly modify the entangling power of unitary quantum gates acting on a composite system. The scenario is common t…