Quantum Communication Advantage in TFNP
Mika Göös, Tom Gur, Siddhartha Jain, Jiawei Li
2025年份
3顶会引用
摘要
We exhibit a total search problem with classically verifiable solutions whose communication complexity in the quantum SMP model is exponentially smaller than in the classical two-way randomized model. Our problem is a bipartite version of a query complexity problem recently introduced by Yamakawa and Zhandry (JACM 2024). We prove the classical lower bound using the structure-vs-randomness paradigm for analyzing communication protocols.
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引用它的顶会 Paper3
- Verifiable Quantum Advantage without StructureTakashi Yamakawa, Mark ZhandryFOCS 2022 · 被引用 35 次
- Magic and Communication ComplexityUma Girish, Alex May, Natalie Parham, Henry YuenSTOC 2026 · 被引用 5 次
- Pseudodeterministic Communication ComplexityMika Göös, Nathaniel Harms, Artur Riazanov, Anastasia Sofronova 等STOC 2026 · 被引用 2 次
它引用的顶会 Paper7
- Verifiable Quantum Advantage without StructureTakashi Yamakawa, Mark ZhandryFOCS 2022 · 被引用 35 次
- Bare quantum simultaneity versus classical interactivity in communication complexityDmitry GavinskySTOC 2020 · 被引用 14 次
- An optimal separation of randomized and Quantum query complexityAlexander A. Sherstov, Andrey A. Storozhenko, Pei WuSTOC 2021 · 被引用 10 次
- Non-uniformity and Quantum Advice in the Quantum Random Oracle ModelQipeng LiuEUROCRYPT 2023 · 被引用 7 次
- k-forrelation optimally separates Quantum and classical query complexityNikhil Bansal, Makrand SinhaSTOC 2021 · 被引用 7 次
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