activity
20182026
most citedComputational pseudorandomness, the wormhole growth paradox, and constraints on the AdS/CFT duality

15 citations · 22 across the 5 of their papers we have counts for

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Showing 2023 · quant-phShow all

5 papers · 2 filters

quant-ph2023

Complexity-theoretic foundations of BosonSampling with a linear number of modes

Adam Bouland, Daniel Brod, Ishaun Datta +4

BosonSampling is the leading candidate for demonstrating quantum computational advantage in photonic systems. While we have recently seen many impressive experimental demonstration…

quant-ph2023

Public-key pseudoentanglement and the hardness of learning ground state entanglement structure

Adam Bouland, Bill Fefferman, Soumik Ghosh +4

Given a local Hamiltonian, how difficult is it to determine the entanglement structure of its ground state? We show that this problem is computationally intractable even if one is…

quant-ph2023

Approximate t-designs in generic circuit architectures

Daniel Belkin, James Allen, Soumik Ghosh +6

Unitary t-designs are distributions on the unitary group whose first t moments appear maximally random. Previous work has established several upper bounds on the depths at which ce…

quant-ph2023

Effect of non-unital noise on random circuit sampling

Bill Fefferman, Soumik Ghosh, Michael Gullans +2

In this work, drawing inspiration from the type of noise present in real hardware, we study the output distribution of random quantum circuits under practical non-unital noise sour…

quant-ph2023

Quantum Merlin-Arthur and proofs without relative phase

Roozbeh Bassirian, Bill Fefferman, Kunal Marwaha

We study a variant of QMA where quantum proofs have no relative phase (i.e. non-negative amplitudes, up to a global phase). If only completeness is modified, this class is equal to…