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• Quantum Learning Boolean Linear Functions w.r.t. Product Distributions
  The problem of learning Boolean linear functions from quantum examples w.r.t. the uniform distribution can be solved on a quantum computer using the Bernstein-Vazirani algorithm. A similar strategy can be applied in the case of noisy quantum training data, as …
  arxiv Matthias C. Caro 2019-02-23T08:20:09Z 置信度 0.78 quant-phcs.LG
• Quantum key distribution with unconditional security for all optical fiber network
  In this paper, we present an efficient implementation method of physical layer of Y-00 which can support a secure communication and a quantum key distribution (more generally key expansion) by IMDD(intensity modulation/direct detection) or FSK(frequency shift …
  arxiv Osamu Hirota, Kentaro Kato, Masaki Shoma, Tsuyoshi Sasaki Usuda 2003-08-01T09:03:04Z 置信度 0.78 quant-ph
• Device-independent quantum key distribution with single-photon sources
  Device-independent quantum key distribution protocols allow two honest users to establish a secret key with minimal levels of trust on the provider, as security is proven without any assumption on the inner working of the devices used for the distribution. Unf…
  arxiv Jan Kołodyński, Alejandro Máttar, Paul Skrzypczyk, Erik Woodhead 等 2018-03-19T18:00:23Z 置信度 0.78 quant-ph
• Noiseless Linear Amplifiers in Entanglement-Based Continuous-Variable Quantum Key Distribution
  We propose a method to improve the performance of two entanglement-based continuous-variable quantum key distribution protocols using noiseless linear amplifiers. The two entanglement-based schemes consist of an entanglement distribution protocol with an untru…
  arxiv Yi-Chen Zhang, Zhengyu Li, Christian Weedbrook, Kevin Marshall 等 2015-07-01T09:03:37Z 置信度 0.78 quant-ph
• Detector blinding attacks on counterfactual quantum key distribution
  Counterfactual quantum key distribution protocols allow two sides to establish a common secret key using an insecure channel and authenticated public communication. As opposed to many other quantum key distribution protocols, part of the quantum state used to …
  arxiv Carlos Navas Merlo, Juan Carlos Garcia-Escartin 2020-11-05T07:41:39Z 置信度 0.78 quant-ph
• Spatially encoded light for Large-alphabet Quantum Key Distribution
  Most Quantum Key Distribution protocols use a two-dimensional basis such as HV polarization as first proposed by Bennett and Brassard in 1984. These protocols are consequently limited to a key generation density of 1 bit per photon. We increase this key densit…
  arxiv T. B. H. Tentrup, W. M. Luiten, R. van der Meer, P. Hooijschuur 等 2018-08-08T15:25:14Z 置信度 0.78 quant-ph
• Characterising and bounding the set of quantum behaviours in contextuality scenarios
  The predictions of quantum theory resist generalised noncontextual explanations. In addition to the foundational relevance of this fact, the particular extent to which quantum theory violates noncontextuality limits available quantum advantage in communication…
  arxiv Anubhav Chaturvedi, Máté Farkas, Victoria J Wright 2020-10-12T17:00:07Z 置信度 0.78 quant-ph
• Security of Quantum Key Distribution Protocols
  crossref Mhlambululi Mafu, Makhamisa Senekane 2018-05-30T12:35:56Z 置信度 0.70
• Quantum Key Distribution (QKD) Fundamentals
  crossref Ivan B. Djordjevic 2025-07-07T12:07:11Z 置信度 0.70
• Introducing Quantum Key Distribution
  crossref Federico Grasselli 2021-01-04T03:03:22Z 置信度 0.70
• Recent Quantum Key Distribution Schemes
  crossref Ivan B. Djordjevic 2025-07-07T13:03:30Z 置信度 0.70
• Quantum Key Distribution with Imperfect Devices
  crossref Federico Grasselli 2021-01-04T03:03:22Z 置信度 0.70
• Beyond Point-to-Point Quantum Key Distribution
  crossref Federico Grasselli 2021-01-04T03:03:22Z 置信度 0.70
• Quantum Key Distribution [Working Title]
  crossref 2019-07-03T06:51:12Z 置信度 0.70
• Quantum information technology applications with squeezing: quantum key distribution and entanglement
  crossref Andri Pradana 2022-08-01T05:01:02Z 置信度 0.70
• Fundamentals of Quantum Key Distribution
  crossref Miralem Mehic, Stefan Rass, Peppino Fazio, Miroslav Voznak 2022-09-12T13:07:36Z 置信度 0.70
• Quantum cryptography (quantum key distribution)
  crossref Shinil Cho 2022-07-22T16:44:27Z 置信度 0.70
• Quantum Conference Key Agreement
  crossref Federico Grasselli 2021-01-04T03:03:22Z 置信度 0.70
• Key reconciliation in quantum key distribution
  crossref P. Gronberg, P. Jonsson 2008-05-13T12:14:45Z 置信度 0.70
• Quantum Cryptography beyond Key Distribution
  crossref 2023-10-10T00:07:09Z 置信度 0.70
• Quantum key distribution
  crossref N. Lotkenhaus 2006-01-18T23:42:54Z 置信度 0.70
• Quantum key distribution and its applications
  crossref 2024-07-12T18:13:32Z 置信度 0.70
• Integrated photonic chip for quantum key distribution
  crossref Gong Zhang 2019-09-10T23:27:56Z 置信度 0.70
• Quantum Key Distribution, 1984; Bennett, Brassard 1991; Ekert
  crossref 2011-08-29T12:11:46Z 置信度 0.70
• Quantum Networks: From Quantum Key Distribution to Entanglement Distribution
  This talk presents innovations in quantum networks, covering QKD and entanglement-based networking architectures, co-existence with classical channels, optimisation strategies, and advanced control for future quantum communication applications. Full-text artic…
  crossref Rui Wang 2026-01-06T15:46:36Z 置信度 0.70
• Modern Trends in Quantum Key Distribution Networks
  crossref Miralem Mehic, Stefan Rass, Peppino Fazio, Miroslav Voznak 2022-09-12T13:07:36Z 置信度 0.70
• Quantum-key distribution using quantum frames
  crossref Xiaofan Mo 2010-09-13T16:01:20Z 置信度 0.70
• Quantum key distribution and its applications
  crossref Masahiro Takeoka 2024-06-21T05:45:31Z 置信度 0.70
• Stochastic Quantum Potential Noise and Quantum Measurement
  crossref Wei Wen 2018-05-30T12:35:56Z 置信度 0.70
• Universal Microwave Photonics Approach to Frequency-Coded Quantum Key Distribution
  crossref Oleg G. Morozov, Airat J. Sakhabutdinov, Gennady A. Morozov, Il’daris M. Gabdulkhakov 2018-05-30T12:35:56Z 置信度 0.70
• Quantum Key Distribution
  crossref Norbert Lütkenhaus 2014-03-03T23:49:37Z 置信度 0.70
• Quantum Dots For Reliable Quantum Key Distribution
  crossref Marric Stephens 2025-08-05T17:00:45Z 置信度 0.70
• Human Indemnity Quantum Transmission Framework™ (HIQTF™): A Defence-Grade Architecture for Long-Haul Quantum Key Distribution
  A representative long-haul 1,000 km terrestrial quantum key distribution (QKD) deployment over commercial fibre infrastructure has demonstrated the feasibility of extended-range quantum-secure links. However, such systems rely on trusted-node repeaters and leg…
  crossref Nupur Mukherjee 2026-06-11T09:18:51Z 置信度 0.70
• Quantum Key Distribution Coming of Age
  crossref Gerd Leuchs 2013-04-09T17:46:53Z 置信度 0.70
• High key exchange rate quantum key distribution in optical fibres
  crossref G. Buller 2008-05-13T12:14:45Z 置信度 0.70
• Time-Sensitive Quantum Key Distribution (TSQKD)
  crossref Stephen Bush 2023-01-25T03:11:03Z 置信度 0.70
• Quality of Service Architectures of Quantum Key Distribution Networks
  crossref Miralem Mehic, Stefan Rass, Peppino Fazio, Miroslav Voznak 2022-09-12T13:07:36Z 置信度 0.70
• Quantum conference key agreement based on differential-phase-shift quantum key distribution
  Abstract A quantum conference key agreement (QCKA) protocol based on differential-phase-shift quantum key distribution is presented, which provides a common secret key for secure communication between more than two parties. In the proposed protocol, one party …
  crossref Kyo Inoue, Toshimori Honjo 2024-06-24T16:01:57Z 置信度 0.70
• Quality of Service Routing in Quantum Key Distribution Networks
  crossref Miralem Mehic, Stefan Rass, Peppino Fazio, Miroslav Voznak 2022-09-12T13:07:36Z 置信度 0.70
• Performance monitoring for quantum key distribution systems
  crossref Timothy Shengrong Yu 2019-10-02T16:01:21Z 置信度 0.70
• Toward photonic device-independent quantum key distribution
  Vers la distribution quantique de clé indépendante des dispositifs avec des circuits optiques La distribution quantique de clé indépendante du dispositif (DI-QKD) est un nouveau paradigme prometteur pour sécuriser l'envoi de données sensibles. Il s'agit d'un p…
  crossref Corentin Lanore 2026-04-09T08:49:54Z 置信度 0.70
• Improving Throughput in BB84 Quantum Key Distribution
  crossref Shawn Prestridge, James Dunham 2017-08-04T13:24:33Z 置信度 0.70
• Quality of Service Signaling Protocols in Quantum Key Distribution Networks
  crossref Miralem Mehic, Stefan Rass, Peppino Fazio, Miroslav Voznak 2022-09-12T13:07:36Z 置信度 0.70
• Quantum Key Distribution with a Negatively Charged Quantum Dot Single-Photon Source
  crossref Parvendra Kumar 2025-12-27T16:40:11Z 置信度 0.70
• A Secret Key Spreading Protocol for Extending ETSI Quantum Key Distribution
  crossref Thomas Prévost, Bruno Martin, Olivier Alibart 2025-02-25T06:22:45Z 置信度 0.70
• On Quantum Fingerprinting and Quantum Cryptographic Hashing
  crossref Farid Ablayev, Marat Ablayev 2018-05-30T12:35:56Z 置信度 0.70
• Quantum Cryptography
  crossref Federico Grasselli 2021-01-04T03:03:22Z 置信度 0.70
• Physical-Layer Security, Quantum Key Distribution and Post-quantum Cryptography
  crossref 2022-09-01T05:26:33Z 置信度 0.70
• Information Loss in Quantum Dynamics
  crossref Er'el Granot 2018-05-30T12:35:56Z 置信度 0.70
• Building Blocks of Quantum Key Distribution
  crossref Nurul T. Islam 2018-10-01T03:24:41Z 置信度 0.70
• Quantum Cryptography Key Distribution
  Quantum cryptography is actions to protect transactions through executing the circumstance of quantum physics. Up-to-the-minute cryptography builds security over the primitive ability of fragmenting enormous numbers into relevant primes; however, it features i…
  crossref Bhanu Chander 2021-04-28T08:37:48Z 置信度 0.70
• Quantum-Secure Medical IoT Networks: Post-Quantum Cryptography and Quantum Key Distribution for Clinical Infrastructure
  Abstract: This manuscript develops a comprehensive academic framework for quantum-secure medical IoT networks by integrating post-quantum cryptography, quantum key distribution, statistical inference, machine learning, data engineering, and governance design w…
  crossref Murali Krishna Pasupuleti 2026-03-28T08:01:36Z 置信度 0.70
• Finite-size quantum key distribution rates from Rényi entropies using conic optimization
  crossref Anonymous 2026-06-24T13:23:42Z 置信度 0.70
• Seaworthy Quantum Key Distribution Design and Validation (SEAKEY)
  crossref Jonathan Habif 2017-07-07T20:09:18Z 置信度 0.70
• Security of quantum key distribution with realistic sources
  crossref Xoel Sixto Maceiras 2025-11-25T12:07:28Z 置信度 0.70
• Entanglement based frequency-time coding quantum key distribution
  crossref Bing Qi 2013-04-09T17:47:09Z 置信度 0.70
• Quality of Service Media Access Control of Quantum Key Distribution Networks
  crossref Miralem Mehic, Stefan Rass, Peppino Fazio, Miroslav Voznak 2022-09-12T13:07:36Z 置信度 0.70
• Qubits and Quantum Key Distribution
  crossref 2020-12-22T22:31:21Z 置信度 0.70
• Physical-Layer Security, Quantum Key Distribution, and Post-Quantum Cryptography
  crossref Ivan B. Djordjevic 2025-07-07T12:07:01Z 置信度 0.70
• Advanced Technologies of Quantum Key Distribution
  crossref 2018-05-30T12:35:56Z 置信度 0.70
• Security of Quantum Key Distribution Protocols
  The counter-intuitive features of quantum mechanics make it possible to solve problems and perform tasks that are beyond the abilities of non-quantum (classical) computers and communication devices. The field of quantum information processing studies how we ca…
  crossref Rotem Liss 2022-09-01T01:00:41Z 置信度 0.70
• Quantum Key Distribution
  crossref Rodney Van Meter 2014-05-09T03:56:30Z 置信度 0.70
• The security of practical quantum key distribution
  Quantum key distribution (QKD) is the first quantum information task to reach the level of mature technology, already fit for commercialization. It aims at the creation of a secret key between authorized partners connected by a quantum channel and a classical …
  openalex Valerio Scarani, H. Bechmann-Pasquinucci, Nicolas J. Cerf, Miloslav Dušek 等 2009-09-29 置信度 0.72 Quantum key distributionKey (lock)PhysicsQuantum cryptographyComputer security
• Decoy State Quantum Key Distribution
  There has been much interest in quantum key distribution. Experimentally, quantum key distribution over 150 km of commercial Telecom fibers has been successfully performed. The crucial issue in quantum key distribution is its security. Unfortunately, all recen…
  openalex Hoi‐Kwong Lo, Xiongfeng Ma, Kai Chen 2005-06-16 置信度 0.72 Quantum key distributionEavesdroppingQuantum cryptographyKey (lock)Computer science
• Simple Proof of Security of the BB84 Quantum Key Distribution Protocol
  We prove that the 1984 protocol of Bennett and Brassard (BB84) for quantum key distribution is secure. We first give a key distribution protocol based on entanglement purification, which can be proven secure using methods from Lo and Chau's proof of security f…
  openalex Peter W. Shor, John Preskill 2000-07-10 置信度 0.72 BB84Quantum key distributionQuantum cryptographyProtocol (science)Quantum entanglement
• Measurement-Device-Independent Quantum Key Distribution
  How to remove detector side channel attacks has been a notoriously hard problem in quantum cryptography. Here, we propose a simple solution to this problem--measurement-device-independent quantum key distribution (QKD). It not only removes all detector side ch…
  openalex Hoi‐Kwong Lo, Marcos Curty, Bing Qi 2012-03-30 置信度 0.72 Quantum key distributionKey (lock)Quantum cryptographyQuantumComputer science
• Satellite-to-ground quantum key distribution
  openalex Sheng‐Kai Liao, Wenqi Cai, Wei-Yue Liu, Liang Zhang 等 2017-08-07 置信度 0.72 Quantum key distributionSatelliteKey (lock)Environmental scienceRemote sensing
• Unconditional Security of Quantum Key Distribution over Arbitrarily Long Distances
  Quantum key distribution is widely thought to offer unconditional security in communication between two users. Unfortunately, a widely accepted proof of its security in the presence of source, device, and channel noises has been missing. This long-standing pro…
  openalex Hoi-Kwong Lo, H. F. Chau 1999-03-26 置信度 0.72 Quantum key distributionComputer scienceScheme (mathematics)Key (lock)Quantum channel
• Theoretically efficient high-capacity quantum-key-distribution scheme
  A theoretical quantum key distribution scheme using Einstein-Podolsky-Rosen (EPR) pairs is presented. This scheme is efficient in that it uses all EPR pairs in distributing the key except those chosen for checking eavesdroppers. The high capacity is achieved b…
  openalex Gui‐Lu Long, X. S. Liu 2002-02-01 置信度 0.72 Quantum key distributionKey (lock)Scheme (mathematics)EPR paradoxElectron paramagnetic resonance
• Quantum Key Distribution with High Loss: Toward Global Secure Communication
  We propose a decoy-pulse method to overcome the photon-number-splitting attack for Bennett-Brassard 1984 quantum key distribution protocol in the presence of high loss: A legitimate user intentionally and randomly replaces signal pulses by multiphoton pulses (…
  openalex Won-Young Hwang 2003-08-01 置信度 0.72 DecoyQuantum key distributionSIGNAL (programming language)Pulse (music)Key (lock)
• Cross-Platform Optimization Scheme for Quantum Processors Based on κ-Qubit Network Topological Stability
  europepmc 2025 置信度 0.80
• Topological Phase Transitions in a Constrained Two-Qubit Quantum Control Landscape.
  europepmc 2025 置信度 0.80
• Controlling Ultrafast Excitations in Germanium: The Role of Pump-Pulse Parameters and Multi-Photon Resonances.
  europepmc 2026 置信度 0.80
• Topological States in Qubit Arrays Induced by Density-Dependent Coupling
  crossref Andrei A. Stepanenko, Mark D. Lyubarov, Maxim A. Gorlach 2020-12-14T18:07:43Z 置信度 0.70
• QCSimulator: A 5-Qubit Quantum Computing Simulator
  crossref 2024-06-10T12:48:11Z 置信度 0.70
• Dynamical Projective Operatorial Approach (DPOA): Theory and Applications to Pump-Probe Setups and Semiconductors.
  europepmc 2025 置信度 0.80
• Electron Spin Qubit in Semiconductor—1-Qubit and 2-Qubit Gates
  crossref Hiu Yung Wong 2025-03-27T05:57:01Z 置信度 0.70
• Teleportasi Kuantum Informasi Satu Qubit dan Dua Qubit Sembarang Melalui Keadaan Gugus Empat Qubit
  crossref Fasya Khuzaimah, Heru Sukamto, Agus Purwanto 2018-04-15T21:31:49Z 置信度 0.70
• A scheme for realizing a distant two-qubit controlled-U gate with nearest qubit–qubit interaction
  crossref Chui-Ping Yang 2008-02-09T12:42:17Z 置信度 0.70
• Topological phase for entangled two-qubit states and the representation of the<i>SO</i>(3) group
  crossref F De Zela 2005-11-01T04:14:23Z 置信度 0.70
• Optimized topological quantum compilation of three-qubit controlled gates in the Fibonacci anyon model: A controlled-injection approach
  A method, termed controlled injection, is proposed for compiling three-qubit controlled gates within the non-Abelian Fibonacci anyon model. Building on single-qubit compilation techniques with three Fibonacci anyons, the approach showcases enhanced accuracy an…
  crossref Abdellah Tounsi, Nacer Eddine Belaloui, Mohamed Messaoud Louamri, Achour Benslama 等 2024-07-01T12:07:40Z 置信度 0.70
• Advances in SRF qubit architectures for quantum computing
  crossref Tanay Roy 2023-09-01T02:32:09Z 置信度 0.70
• NEXUS Qubit Analysis: Jump Rates and Efficiencies
  crossref Grace Wagner, Daniel Baxter 2024-08-08T02:37:39Z 置信度 0.70
• Crosstalk analysis for single-qubit and two-qubit gates in spin qubit arrays
  crossref Irina Heinz, Guido Burkard 2021-07-20T15:27:13Z 置信度 0.70
• Tuning entanglement phases and topological memory in the measurement-only Kitaev model with single and multi-qubit checks
  crossref Tushya Kalpada, Aayush Vijayvargia, Ezra Day-Roberts, Onur Erten 2026-03-11T17:18:02Z 置信度 0.70
• Topological Properties of Four-qubit Entangled Phases on the Breathing Pyrochlore Lattice
  crossref Katsumi Aoyagi, Yasuhiro Hatsugai, Tohru Kawarabayashi 2025-03-11T01:01:12Z 置信度 0.70
• Testing the Jump Finding Code for NEXUS Qubit Analysis
  crossref Grace Wagner 2024-02-25T03:09:08Z 置信度 0.70
• Thermal Entanglement In The Two - Qubit And Three - Qubit Heisenberg XX Chain
  crossref Ö. Özcan 2007-04-27T22:06:19Z 置信度 0.70
• Progress Towards Correlating Qubit Relaxation Events with Cosmic Rays
  crossref Charlie Veihmeyer 2024-08-08T02:40:09Z 置信度 0.70
• Qubit v1
  Our protocols are constantly evolving and old versions will be deleted. The documents here are not intended to be cited in publications
  crossref dakota betz 2025-06-11T21:45:16Z 置信度 0.70
• Enabling Measurements of Qubit Errors at NEXUS
  crossref Alexander Novara, Sami Lewis, Daniel Bowring 2022-01-08T04:07:08Z 置信度 0.70
• Realizing an N-two-qubit quantum logic gate in a cavity QED with nearest qubit--qubit interaction
  We propose an effective way for realizing a three quantum logic gates (NTCP gate, NTCP-NOT gate and NTQ-NOT gate) of one qubit simultaneously controlling N target qubits based on the qubit-qubit interaction. We use the superconducting qubits in a cavity QED dr…
  crossref Taoufik Said, Abdelhaq Chouikh, Karima Essammouni, Mohamed Bennai 2021-02-27T02:04:26Z 置信度 0.70
• Sapphire substrate qubit-based detector for light dark matter search
  crossref Kester Anyang 2023-11-22T03:24:03Z 置信度 0.70
• Flying qubit carrying a spin qubit
  crossref Noriaki Horiuchi 2013-03-27T06:03:53Z 置信度 0.70
• Expanding a 4-qubit Dicke state to a 5-qubit Dicke state with limited qubit access
  crossref Bibhuti Thapa, Oberon Moran, Duc-Kha Vu, Fatih Ozaydin 2025-12-17T10:51:28Z 置信度 0.70
• Topological and Nontopological Edge States Induced by Qubit‐Assisted Coupling Potentials
  Abstract In the usual Su–Schrieffer–Heeger (SSH) chain, the topology of the energy spectrum is divided into two categories in different parameter regions. Here, the topological and nontopological edge states induced by qubit‐assisted coupling potentials in cir…
  crossref Lu Qi, Yan Xing, Guo‐Li Wang, Shutian Liu 等 2020-06-05T06:56:17Z 置信度 0.70
• Supplemental Information 6: Qubit raw data.
  crossref 2026-02-11T08:01:09Z 置信度 0.70
• Cellular automaton decoders for topological quantum codes with noisy measurements and beyond
  Abstract We propose an error correction procedure based on a cellular automaton, the sweep rule, which is applicable to a broad range of codes beyond topological quantum codes. For simplicity, however, we focus on the three-dimensional toric code on the rhombi…
  crossref Michael Vasmer, Dan E. Browne, Aleksander Kubica 2021-01-21T11:03:39Z 置信度 0.70
• Measurement of the topological Chern number by continuous probing of a qubit subject to a slowly varying Hamiltonian
  crossref Peng Xu, Alexander Holm Kiilerich, Ralf Blattmann, Yang Yu 等 2017-07-05T22:08:33Z 置信度 0.70
• Protective measurement of a qubit by a qubit probe
  crossref Maximilian Schlosshauer 2020-04-16T12:23:36Z 置信度 0.70