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20192026
most citedIterative Quantum Amplitude Estimation

198 citations · 210 across the 23 of their papers we have counts for

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quant-ph2026

Approximate cloning of structured pure states

Yaroslav Herasymenko, Junqiao Lin, Philip Verduyn Lunel +1

The no-cloning theorem is a cornerstone result in quantum mechanics that forbids copying of general quantum information. More quantitatively, even given copies of an unknown st…

quant-ph2026

Quantum Fourier transform toolbox

Carli Bruinsma, Pietro M. Posta, Joppe Stokvis +2

Quantum Fourier transforms (QFTs) are essential primitives in quantum algorithms. While abelian groups admit efficient QFT circuits, with circuit size polynomial in the logarithm o…

quant-ph2026

Quantum Fourier transform for the symmetric group

Carli Bruinsma, Dmitry Grinko, Maris Ozols

Quantum Fourier transforms (QFT) for general groups were recognized to be fundamental already early in the field. A canonical example of non-abelian QFT for the symmetric group was…

quant-ph2026

Optimal cloning of mixed states

Marco Fanizza, Dmitry Grinko, Thilo Scharnhorst +1

We consider the problem of approximate cloning of quantum states: given copies of an unknown state , prepare an -copy state with high fidel…

quant-ph2026

Sample complexity of quantum resource testing via one-shot quantum blurring

Dmitry Grinko, Ludovico Lami

Quantum resource testing is a fundamental primitive of quantum information processing, profoundly connected to resource manipulation. Its goal is to discriminate copies of a gi…

quant-ph2026

Classical shadows with arbitrary group representations

Maxwell West, Frederic Sauvage, Aniruddha Sen +6

Classical shadows (CS) has recently emerged as an important framework to efficiently predict properties of an unknown quantum state. A common strategy in CS protocols is to paramet…

quant-ph2026

Stronger Welch Bounds and Optimal Approximate -Designs

Riccardo Castellano, Dmitry Grinko, Sadra Boreiri +2

The question of how well a finite ensemble of quantum states can approximate Haar randomness is relevant in many areas of quantum physics. Here we consider this problem from a geom…

quant-ph2025

Detection of many-body entanglement partitions in a quantum computer

Albert Rico, Dmitry Grinko, Robin Krebs +1

We present a method to detect entanglement partitions of multipartite quantum systems, by exploiting their inherent symmetries. Structures like genuinely multipartite entanglement,…

quant-ph2025

Sequential quantum processes with group symmetries

Dmitry Grinko, Satoshi Yoshida, Mio Murao +1

Symmetry plays a crucial role in the design and analysis of quantum protocols. This result shows a canonical circuit decomposition of a -invariant quantum comb for com…

quant-ph2025

High-dimensional quantum Schur transforms

Adam Burchardt, Jiani Fei, Dmitry Grinko +4

The quantum Schur transform has become a foundational quantum algorithm, yet even after two decades since the seminal 2005 paper by Bacon, Chuang, and Harrow (BCH), some aspects of…

quant-ph2025

Nearly optimal algorithms to learn sparse quantum Hamiltonians in physically motivated distances

Amira Abbas, Nunzia Cerrato, Francisco Escudero Gutiérrez +3

We study the problem of learning Hamiltonians that are -sparse in the Pauli basis, given access to their time evolution. Although Hamiltonian learning has been extensively i…

quant-ph2025

Quantum Simulation of Random Unitaries from Clebsch-Gordan Transforms

Dmitry Grinko, Satoshi Yoshida

We construct exact compressed oracles for Haar-random group actions associated with an arbitrary finite-dimensional unitary representation of a compact group. The construction is a…

quant-ph2025

Entanglement recycling in two-step port-based teleportation

Piotr Kopszak, Dmitry Grinko, Adam Burchardt +3

A protocol involving the repetitive (twofold, to be precise) application of PBT protocol to the same resource is studied. The quantities characterizing the resulting protocol, so-c…

quant-ph2025

Group-Adapted Irreducible Matrix Units for the Walled Brauer Algebra

Michał Studziński, Tomasz Młynik, Marek Mozrzymas +2

This paper investigates the representation theory of the algebra of partially transposed permutation operators, , which provides a matrix representation for th…

quant-ph2024

Quantum Programmable Reflections

Eddie Schoute, Dmitry Grinko, Yigit Subasi +1

Similar to a classical processor, which is an algorithm for reading a program and executing its instructions on input data, a universal programmable quantum processor is a fixed qu…

quant-ph2024★ 2 cited

Bosonic randomized benchmarking with passive transformations

Mirko Arienzo, Dmitry Grinko, Martin Kliesch +1

Randomized benchmarking (RB) is the most commonly employed protocol for the characterization of unitary operations in quantum circuits due to its reasonable experimental requiremen…

quant-ph2024

On compatibility of binary qubit measurements

Dmitry Grinko, Roope Uola

Deciding which sets of quantum measurements allow a simultaneous readout is a central problem in quantum measurement theory. The problem is relevant not only from the foundational…

quant-ph2024

Permutation tests for quantum state identity

Harry Buhrman, Dmitry Grinko, Philip Verduyn Lunel +1

The quantum analogue of the equality function, known as the quantum state identity problem, is the task of deciding whether unknown quantum states are equal or unequal, given t…

quant-ph2023★ 2 cited

Efficient quantum circuits for port-based teleportation

Dmitry Grinko, Adam Burchardt, Maris Ozols

Port-based teleportation (PBT) is a variant of quantum teleportation that, unlike the canonical protocol by Bennett et al., does not require a correction operation on the teleporte…

quant-ph2023★ 1 cited

Gelfand-Tsetlin basis for partially transposed permutations, with applications to quantum information

Dmitry Grinko, Adam Burchardt, Maris Ozols

We study representation theory of the partially transposed permutation matrix algebra, a matrix representation of the diagrammatic walled Brauer algebra. This algebra plays a promi…

quant-ph2023★ 1 cited

Monogamy of highly symmetric states

Rene Allerstorfer, Matthias Christandl, Dmitry Grinko +4

We investigate the extent to which two particles can be maximally entangled when they are also similarly entangled with other particles on a complete graph, focusing on Werner, iso…

quant-ph2022★ 6 cited

Linear programming with unitary-equivariant constraints

Dmitry Grinko, Maris Ozols

Unitary equivariance is a natural symmetry that occurs in many contexts in physics and mathematics. Optimization problems with such symmetry can often be formulated as semidefinite…

quant-ph2019★ 198 cited

Iterative Quantum Amplitude Estimation

Dmitry Grinko, Julien Gacon, Christa Zoufal +1

We introduce a new variant of Quantum Amplitude Estimation (QAE), called Iterative QAE (IQAE), which does not rely on Quantum Phase Estimation (QPE) but is only based on Grover's A…