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David W. Kribs

David W. Kribs

D-Index & Metrics

Mathematics

D-Index
31
Citations
3362
World Ranking
3375
National Ranking
138

Overview

David W. Kribs is affiliated with the University of Guelph in Canada. Their research spans multiple disciplines with a primary focus on computer science, physics and astronomy, and mathematics. Within these broad fields, Kribs has been involved extensively in subfields such as artificial intelligence, atomic and molecular physics and optics, mathematical physics, algebra and number theory, and computational theory and mathematics.

Their work addresses several main topics, notably quantum information and cryptography, quantum computing algorithms and architecture, and quantum mechanics and applications. Additional research interests include advanced operator algebra, advanced topics in algebra, random matrices and applications, and quantum-dot cellular automata.

Kribs has been published in a variety of scientific venues, with frequent contributions to:

  • arXiv (Cornell University)
  • Linear Algebra and its Applications
  • Journal of Physics A Mathematical and Theoretical
  • Linear and Multilinear Algebra
  • Quantum

Several recent papers illustrate the areas of focus and active research collaborations. Notable publications include:

  • "NISQ: Error Correction, Mitigation, and Noise Simulation" (2021, arXiv (Cornell University))
  • "One-way LOCC indistinguishable lattice states via operator structures" (2020, Quantum Information Processing)
  • "Higher rank matricial ranges and hybrid quantum error correction" (2020, Linear and Multilinear Algebra)
  • "Nullspaces of entanglement breaking channels and applications" (2021, Journal of Physics A Mathematical and Theoretical)
  • "Vector representations of graphs and distinguishing quantum product states with one-way LOCC" (2020, Linear Algebra and its Applications)

Kribs has collaborated extensively with several researchers over time. Frequent coauthors include Rajesh Pereira, Jeremy Levick, Mizanur Rahaman, Comfort Mintah, and Michael Nathanson.

Best Publications

  • Unified and generalized approach to quantum error correction

    David Kribs;David Kribs;Raymond Laflamme;David Poulin

  • Operator quantum error correction

    David W. Kribs;Raymond Laflamme;David Poulin;Maia Lesosky

  • Free Semigroupoid Algebras

    David W. Kribs;Stephen C. Power

  • QUANTUM CHANNELS, WAVELETS, DILATIONS AND REPRESENTATIONS OF $\mathcal{O}_{n}$

    David W. Kribs

  • Higher-rank numerical ranges and compression problems

    Man-Duen Choi;David W. Kribs;David W. Kribs;Karol Życzkowski;Karol Życzkowski;Karol Życzkowski

  • Geometry of higher-rank numerical ranges

    Man-Duen Choi;Michael Giesinger;John A. Holbrook;David W. Kribs

  • Generalization of quantum error correction via the Heisenberg picture.

    Cédric Bény;Achim Kempf;David W. Kribs;David W. Kribs

  • Quantum error correcting codes from the compression formalism

    Man-Duen Choi;David W. Kribs;David W. Kribs;Karol Życzkowski;Karol Życzkowski;Karol Życzkowski

  • Scalable protocol for identification of correctable codes

    Marcus Silva;Easwar Magesan;David W. Kribs;David W. Kribs;Joseph Emerson

  • Method to find quantum noiseless subsystems.

    Man-Duen Choi;David W. Kribs;David W. Kribs

  • Uniqueness of quantum states compatible with given measurement results

    Jianxin Chen;Jianxin Chen;Hillary Dawkins;Zhengfeng Ji;Zhengfeng Ji;Nathaniel Johnston;Nathaniel Johnston

  • IDEAL STRUCTURE IN FREE SEMIGROUPOID ALGEBRAS FROM DIRECTED GRAPHS

    Michael T. Jury;David W. Kribs

  • Quantum error correction of observables

    Cédric Bény;Achim Kempf;David W. Kribs;David W. Kribs

  • Quantum Error Correcting Codes From The Compression Formalism

    Man-Duen Choi;David W. Kribs;Karol Zyczkowski

  • Isomorphisms of algebras associated with directed graphs

    Elias Katsoulis;David W. Kribs

  • Isometric Dilations of Non-Commuting Finite Rank n-Tuples

    Kenneth R. Davidson;David W. Kribs;Miron E. Shpigel

  • Quantum Error Correcting Subsystems are Unitarily Recoverable Subsystems

    David W. Kribs;David W. Kribs;Robert W. Spekkens

  • Decoherence-Insensitive Quantum Communication by Optimal $C^{st }$ -Encoding

    B.G. Bodmann;D.W. Kribs;V.I. Paulsen

  • Higher-Rank Numerical Ranges of Unitary and Normal Matrices

    Man-Duen Choi;John A. Holbrook;David W. Kribs;Karol Zyczkowski

  • Noiseless Subsystems and the Structure of the Commutant in Quantum Error Correction

    John A. Holbrook;David W. Kribs;Raymond Laflamme

  • Higher-Rank Numerical Ranges and Compression Problems

    Man-Duen Choi;David W. Kribs;Karol Zyczkowski

Frequent Co-Authors

Raymond Laflamme
Raymond Laflamme University of Waterloo
Man-Duen Choi
Man-Duen Choi University of Toronto
Karol Życzkowski
Karol Życzkowski Jagiellonian University
Vern I. Paulsen
Vern I. Paulsen University of Waterloo
Jiangfeng Du
Jiangfeng Du University of Science and Technology of China
Kenneth R. Davidson
Kenneth R. Davidson University of Waterloo
Marius Junge
Marius Junge University of Illinois at Urbana-Champaign
Chi-Kwong Li
Chi-Kwong Li William & Mary
Samuel L. Braunstein
Samuel L. Braunstein University of York
Palle E. T. Jorgensen
Palle E. T. Jorgensen University of Iowa

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