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20212026
most citedAll Real Projective Measurements Can be Self-tested

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

collaborators

7 papers

quant-ph2026

The right entanglement for perfect nonlocality and zero-error communication

Laura Mančinska

We identify a structural mechanism by which perfect play in a nonlocal game requires and self-tests a specific non-maximally entangled state. To this end, we construct a Flagged Ma…

quant-ph2026

Robustness of quantum spectrum estimation: weak Schur sampling under noisy inputs

Vladyslav Visnevskyi, Laura Mančinska

We initiate the study of weak Schur sampling (WSS) under noisy inputs. Many optimal quantum learning algorithms rely on this measurement, for instance in quantum spectrum estimatio…

quant-ph2024

Maximal device-independent randomness in every dimension

Máté Farkas, Jurij Volčič, Sigurd A. L. Storgaard +2

Random numbers are used in a wide range of sciences. In many applications, generating unpredictable private random numbers is indispensable. Device-independent quantum random numbe…

quant-ph2023★ 1 cited

A mathematical foundation for self-testing: Lifting common assumptions

Pedro Baptista, Ranyiliu Chen, Jędrzej Kaniewski +4

In this work we study the phenomenon of self-testing from the first principles, aiming to place this versatile concept on a rigorous mathematical footing. Self-testing allows a cla…

quant-ph2023★ 7 cited

All Real Projective Measurements Can be Self-tested

Ranyiliu Chen, Laura Mančinska, Jurij Volčič

Self-testing is the strongest form of quantum functionality verification which allows a classical user to deduce the quantum state and measurements used to produce measurement stat…

quant-ph2022★ 1 cited

Counterexamples in self-testing

Laura Mančinska, Simon Schmidt

In the recent years self-testing has grown into a rich and active area of study with applications ranging from practical verification of quantum devices to deep complexity theoreti…

quant-ph2021★ 6 cited

Constant-sized robust self-tests for states and measurements of unbounded dimension

Laura Mančinska, Jitendra Prakash, Christopher Schafhauser

We consider correlations, , arising from measuring a maximally entangled state using measurements with two outcomes each, constructed from projections that add up…