8–13 Jun 2025
America/Regina timezone
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Session

(DQI) M2-5 Quantum Information I | Information quantique I (DIQ)

M2-5
9 Jun 2025, 14:15

Conveners

(DQI) M2-5 Quantum Information I | Information quantique I (DIQ)

  • Thomas Baker (Department of Physics & Astronomy and also of Chemistry, University of Victoria)

Presentation materials

There are no materials yet.

  1. Steven Rayan (quanTA Centre / University of Saskatchewan)
    09/06/2025, 14:15
    Division for Quantum Information / Division de l'information quantique (DQI / DIQ)
    Invited Speaker / Conférencier(ère) invité(e)

    In this talk, we will consider quantum-information-theoretic settings in which nonunitary operators arise naturally, including 2-dimensional extensions of the ZX-calculus. We apply this perspective to scenarios in distributed quantum computing and quantum networking where the actualization of asynchronous, low-latency quantum communication protocols necessitates nonunitary gates for correct...

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  2. Christopher Kallio (Simon Fraser University)
    09/06/2025, 14:45
    Division for Quantum Information / Division de l'information quantique (DQI / DIQ)
    Oral Competition (Graduate Student) / Compétition orale (Étudiant(e) du 2e ou 3e cycle)

    Squeezed light is a versatile resource for optical quantum computing, sensing, and communication. However, light sources usually require extensive and precise optimization for generating a pulse with the desired shape, resulting in inflexible state preparation. In our work, we address this problem by presenting a protocol for extracting pure squeezed states with arbitrary pulse shape by...

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  3. Neginossadat Razian (Simon Fraser University)
    09/06/2025, 15:00
    Division for Quantum Information / Division de l'information quantique (DQI / DIQ)
    Oral Competition (Graduate Student) / Compétition orale (Étudiant(e) du 2e ou 3e cycle)

    Quantum information can be encoded as continuous wave functions in bosonic modes, but implementing error correction for such continuous-variable (CV) information remains a significant challenge. In this work, we propose a novel CV quantum error correction (QEC) scheme that leverages auxiliary discrete-variable (DV) systems as resources. By applying appropriate hybrid CV-DV coupling, we show...

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  4. Fariba Hosseinynejad (Department of Physics and Astronomy, University of Calgary)
    09/06/2025, 15:15
    Division for Quantum Information / Division de l'information quantique (DQI / DIQ)
    Oral Competition (Graduate Student) / Compétition orale (Étudiant(e) du 2e ou 3e cycle)

    Quantum error correction (QEC) is essential for fault-tolerant quantum computing, protecting quantum information from noise and decoherence. The Gottesman-Kitaev-Preskill (GKP) encoding is a leading QEC scheme in continuous-variable (CV) quantum computing, offering robustness against displacement errors. However, a major challenge in GKP encoding is efficiently generating non-Pauli...

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  5. Mohsen Mehrani (University of Calgary)
    09/06/2025, 15:30
    Division for Quantum Information / Division de l'information quantique (DQI / DIQ)
    Oral Competition (Graduate Student) / Compétition orale (Étudiant(e) du 2e ou 3e cycle)

    Scalable, fault-tolerant quantum computing depends on the development of efficient quantum error correction codes. While many good quantum low-density parity-check (qLDPC) codes have been introduced, there is still potential to discover better ones, particularly for small numbers of qubits relevant to the current era of noisy intermediate-scale quantum devices. This research systematically...

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