Quantum Information Science and Technology Spotlight
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Key Concepts for Future QIS Learners Workshop Output Published Online May 13, 2020
Key Concepts for Future QIS Learners Workshop output published online May 13, 2020 Background and Overview On behalf of the Interagency Working Group on Workforce, Industry and Infrastructure, under the NSTC Subcommittee on Quantum Information Science (QIS), the National Science Foundation invited 25 researchers and educators to come together to deliberate on defining a core set of key concepts for future QIS learners that could provide a starting point for further curricular and educator development activities. The deliberative group included university and industry researchers, secondary school and college educators, and representatives from educational and professional organizations. The workshop participants focused on identifying concepts that could, with additional supporting resources, help prepare secondary school students to engage with QIS and provide possible pathways for broader public engagement. This workshop report identifies a set of nine Key Concepts. Each Concept is introduced with a concise overall statement, followed by a few important fundamentals. Connections to current and future technologies are included, providing relevance and context. The first Key Concept defines the field as a whole. Concepts 2-6 introduce ideas that are necessary for building an understanding of quantum information science and its applications. Concepts 7-9 provide short explanations of critical areas of study within QIS: quantum computing, quantum communication and quantum sensing. The Key Concepts are not intended to be an introductory guide to quantum information science, but rather provide a framework for future expansion and adaptation for students at different levels in computer science, mathematics, physics, and chemistry courses. As such, it is expected that educators and other community stakeholders may not yet have a working knowledge of content covered in the Key Concepts. -
Underwater Quantum Sensing Deteccion´ Cuantica´ Subacuatica´ Marco Lanzagorta a ?
Journal de Ciencia e Ingenier´ıa, Vol. 6, No. 1, Agosto de 2014, pp. 1-10 Investigacion´ - Tecnolog´ıas Cuanticas´ Underwater quantum sensing Deteccion´ cuantica´ subacuatica´ Marco Lanzagorta a ? aUS Naval Research Laboratory, 4555 Overlook Ave. SW, Washington DC 20375 Recibido: 12/3/2014; revisado: 18/3/2014; aceptado: 10/7/2014 M. Lanzagorta: Underwater quantum sensing. Jou.Cie.Ing. 6 (1): 1-10, 2014. ISSN 2145-2628. Abstract In this paper we explore the possibility of underwater quantum sensing. More specifically, we analyze the performance of a quantum interferometer submerged in different types of oceanic water. Because of the strong optical attenuation produced by even the clearest ocean waters, the supersensitivity range of an underwater quantum sensor using N = 2 NOON entangled states is severely limited to about 18 meters, while the advantage provided by entanglement disappears at about 30 meters. As a consequence, long-range underwater quantum sensing is not feasible. Nevertheless, we discuss how underwater quantum sensing could be relevant for the detection of underwater vehicles. Keywords: Quantum information, quantum sensing, underwater sensing.. Resumen En este articulo exploramos la posibilidad de deteccion´ cuantica´ subacuatica.´ En particular, analizamos el comportamiento de un interferometro cuantico´ sumergido en diferentes tipos de aguas oceanicas.´ Debido a la fuerte atenuacion´ optica´ producida por aguas oceanicas,´ incluso las mas´ puras, el rango de super- sensitividad de un detector cuantico´ subacuatico´ usando estados NOON con N = 2 esta´ severamente limitado a una profundidad de 18 metros, mientras que la ventaja debida a los estados entrelazados desaparece a unos 30 metros. Como consecuencia, la deteccion´ cuantica´ subacuatica´ de largo alcance no es posible. -
Pilot Quantum Error Correction for Global
Pilot Quantum Error Correction for Global- Scale Quantum Communications Laszlo Gyongyosi*1,2, Member, IEEE, Sandor Imre1, Member, IEEE 1Quantum Technologies Laboratory, Department of Telecommunications Budapest University of Technology and Economics 2 Magyar tudosok krt, H-1111, Budapest, Hungary 2Information Systems Research Group, Mathematics and Natural Sciences Hungarian Academy of Sciences H-1518, Budapest, Hungary *[email protected] Real global-scale quantum communications and quantum key distribution systems cannot be implemented by the current fiber and free-space links. These links have high attenuation, low polarization-preserving capability or extreme sensitivity to the environment. A potential solution to the problem is the space-earth quantum channels. These channels have no absorption since the signal states are propagated in empty space, however a small fraction of these channels is in the atmosphere, which causes slight depolarizing effect. Furthermore, the relative motion of the ground station and the satellite causes a rotation in the polarization of the quantum states. In the current approaches to compensate for these types of polarization errors, high computational costs and extra physical apparatuses are required. Here we introduce a novel approach which breaks with the traditional views of currently developed quantum-error correction schemes. The proposed solution can be applied to fix the polarization errors which are critical in space-earth quantum communication systems. The channel coding scheme provides capacity-achieving communication over slightly depolarizing space-earth channels. I. Introduction Quantum error-correction schemes use different techniques to correct the various possible errors which occur in a quantum channel. In the first decade of the 21st century, many revolutionary properties of quantum channels were discovered [12-16], [19-22] however the efficient error- correction in quantum systems is still a challenge. -
The Future of Quantum Information Processing
SPECIALSECTION INTRODUCTION The Future of Quantum Information Processing IN A WORLD OVERWHELMED BY INCREASING AMOUNTS OF DATA, FINDING NEW WAYS to store and process information has become a necessity. Conventional silicon- based electronics has experienced rapid and steady growth, thanks to the progres- sive miniaturization of its basic component, the transistor, but that trend cannot continue indefi nitely. Quantum In conventional devices, information is stored and manipulated in binary form: The elementary components of these devices—the so-called bits—have Information two states, each of which encodes the binary 0 or 1. To move beyond the binary system, one can exploit the laws of quantum mechanics. A quantum-mechanical Processing object with two energy levels at its disposal can occupy either of those two levels, but also an arbitrary combination (“superposition”) of the two, much like an CONTENTS electron in a two-slit experiment can go through both slits at once. This results in infi nitely many quantum states that a single quantum bit, or “qubit,” can take; together with another strange property of quantum mechanics—entanglement— Reviews it allows for a much more powerful information platform than is possible with 1164 Scaling the Ion Trap Quantum conventional components. Processor Quantum information processing (QIP) uses qubits as its basic information C. Monroe and J. Kim units. QIP has many facets, from quantum simulation, to cryptography, to quantum 1169 Superconducting Circuits for computation, which is expected to solve problems more complex than those within Quantum Information: An Outlook the capabilities of conventional computers. To be useful for QIP, a qubit needs to be M. -
Quantum Computing: Principles and Applications
Journal of International Technology and Information Management Volume 29 Issue 2 Article 3 2020 Quantum Computing: Principles and Applications Yoshito Kanamori University of Alaska Anchorage, [email protected] Seong-Moo Yoo University of Alabama in Huntsville, [email protected] Follow this and additional works at: https://scholarworks.lib.csusb.edu/jitim Part of the Communication Technology and New Media Commons, Computer and Systems Architecture Commons, Information Security Commons, Management Information Systems Commons, Science and Technology Studies Commons, Technology and Innovation Commons, and the Theory and Algorithms Commons Recommended Citation Kanamori, Yoshito and Yoo, Seong-Moo (2020) "Quantum Computing: Principles and Applications," Journal of International Technology and Information Management: Vol. 29 : Iss. 2 , Article 3. Available at: https://scholarworks.lib.csusb.edu/jitim/vol29/iss2/3 This Article is brought to you for free and open access by CSUSB ScholarWorks. It has been accepted for inclusion in Journal of International Technology and Information Management by an authorized editor of CSUSB ScholarWorks. For more information, please contact [email protected]. Journal of International Technology and Information Management Volume 29, Number 2 2020 Quantum Computing: Principles and Applications Yoshito Kanamori (University of Alaska Anchorage) Seong-Moo Yoo (University of Alabama in Huntsville) ABSTRACT The development of quantum computers over the past few years is one of the most significant advancements in the history of quantum computing. D-Wave quantum computer has been available for more than eight years. IBM has made its quantum computer accessible via its cloud service. Also, Microsoft, Google, Intel, and NASA have been heavily investing in the development of quantum computers and their applications. -
Is Quantum Search Practical?
Q UANTUM C OMPUTING IS QUANTUM SEARCH PRACTICAL? Gauging a quantum algorithm’s practical significance requires weighing it against the best conventional techniques applied to useful instances of the same problem. The authors show that several commonly suggested applications of Grover’s quantum search algorithm fail to offer computational improvements over the best conventional algorithms. ome researchers suggest achieving mas- polynomial-time algorithm for number factoring sive speedups in computing by exploiting is known, and the security of the RSA code used quantum-mechanical effects such as su- on the Internet relies on this problem’s difficulty. perposition (quantum parallelism) and If a large and error-tolerant quantum computer Sentanglement.1 A quantum algorithm typically were available today, running Shor’s algorithm on consists of applying quantum gates to quantum it could compromise e-commerce. states, but because the input to the algorithm Lov Grover’s quantum search algorithm is also might be normal classical bits (or nonquantum), widely studied. It must compete with advanced it only affects the selection of quantum gates. Af- classical search techniques in applications that use ter all the gates are applied, quantum measure- parallel processing3 or exploit problem structure, ment is performed, producing the algorithm’s often implicitly. Despite its promise, though, it is nonquantum output. Deutsch’s algorithm, for in- by no means clear whether, or how soon, quantum stance, solves a certain artificial problem in fewer computing methods will offer better performance steps than any classical (nonquantum) algorithm, in useful applications.4 Traditional complexity and its relative speedup grows with the problem analysis of Grover’s algorithm doesn’t consider the size. -
Quantum Information Science and the Technology Frontier Jake Taylor February 5Th, 2020
Quantum Information Science and the Technology Frontier Jake Taylor February 5th, 2020 Office of Science and Technology Policy www.whitehouse.gov/ostp www.ostp.gov @WHOSTP Photo credit: Lloyd Whitman The National Quantum Initiative Signed Dec 21, 2018 11 years of sustained effort DOE: new centers working with the labs, new programs NSF: new academic centers NIST: industrial consortium, expand core programs Coordination: NSTC combined with a National Coordination Office and an external Advisory committee 2 National Science and Technology Council • Subcommittee on Quantum Information Science (SCQIS) • DoE, NSF, NIST co-chairs • Coordinates NQI, other research activities • Subcommittee on Economic and Security Implications of Quantum Science (ESIX) • DoD, DoE, NSA co-chairs • Civilian, IC, Defense conversation space 3 Policy Recommendations • Focus on a science-first approach that aims to identify and solve Grand Challenges: problems whose solutions enable transformative scientific and industrial progress; • Build a quantum-smart and diverse workforce to meet the needs of a growing field; • Encourage industry engagement, providing appropriate mechanisms for public-private partnerships; • Provide the key infrastructure and support needed to realize the scientific and technological opportunities; • Drive economic growth; • Maintain national security; and • Continue to develop international collaboration and cooperation. 4 Quantum Sensing Accuracy via physical law New modalities of measurement Concept: atoms are indistinguishable. Use Challenge: measuring inside the body. Use this to create time standards, enables quantum behavior of individual nuclei to global navigation. image magnetic resonances (MRI) Concept: speed of light is constant. Use this Challenge: estimating length limited by ‘shot to measure distance using a time standard. noise’ (individual photons!). -
Quantum Computation and Complexity Theory
Quantum computation and complexity theory Course given at the Institut fÈurInformationssysteme, Abteilung fÈurDatenbanken und Expertensysteme, University of Technology Vienna, Wintersemester 1994/95 K. Svozil Institut fÈur Theoretische Physik University of Technology Vienna Wiedner Hauptstraûe 8-10/136 A-1040 Vienna, Austria e-mail: [email protected] December 5, 1994 qct.tex Abstract The Hilbert space formalism of quantum mechanics is reviewed with emphasis on applicationsto quantum computing. Standardinterferomeric techniques are used to construct a physical device capable of universal quantum computation. Some consequences for recursion theory and complexity theory are discussed. hep-th/9412047 06 Dec 94 1 Contents 1 The Quantum of action 3 2 Quantum mechanics for the computer scientist 7 2.1 Hilbert space quantum mechanics ..................... 7 2.2 From single to multiple quanta Ð ªsecondº ®eld quantization ...... 15 2.3 Quantum interference ............................ 17 2.4 Hilbert lattices and quantum logic ..................... 22 2.5 Partial algebras ............................... 24 3 Quantum information theory 25 3.1 Information is physical ........................... 25 3.2 Copying and cloning of qbits ........................ 25 3.3 Context dependence of qbits ........................ 26 3.4 Classical versus quantum tautologies .................... 27 4 Elements of quantum computatability and complexity theory 28 4.1 Universal quantum computers ....................... 30 4.2 Universal quantum networks ........................ 31 4.3 Quantum recursion theory ......................... 35 4.4 Factoring .................................. 36 4.5 Travelling salesman ............................. 36 4.6 Will the strong Church-Turing thesis survive? ............... 37 Appendix 39 A Hilbert space 39 B Fundamental constants of physics and their relations 42 B.1 Fundamental constants of physics ..................... 42 B.2 Conversion tables .............................. 43 B.3 Electromagnetic radiation and other wave phenomena ......... -
Nori, Franco; Et Al. Source: PHYSICAL REVIEW B Volume: 87 Issue: 23 Article Number: 235410 DOI: 10.1103/Physrevb.87.235410 Published: JUN 10 2013
Title: Quantum metamaterial without local control Author(s): Shvetsov, A.; Satanin, A. M.; Nori, Franco; et al. Source: PHYSICAL REVIEW B Volume: 87 Issue: 23 Article Number: 235410 DOI: 10.1103/PhysRevB.87.235410 Published: JUN 10 2013 Title: Full Numerical Simulations of Dynamical Response in Superconducting Single-Photon Detectors Author(s): Ota, Yukihiro; Kobayashi, Keita; Machida, Masahiko; et al. Source: IEEE TRANSACTIONS ON APPLIED SUPERCONDUCTIVITY Volume: 23 Issue: 3 Article Number: 2201105 DOI: 10.1109/TASC.2013.2248871 Part: 1 Published: JUN 2013 Title: Quantum anti-Zeno effect without wave function reduction Author(s): Ai, Qing; Xu, Dazhi; Yi, Su; et al. Source: SCIENTIFIC REPORTS Volume: 3 Article Number: 1752 DOI: 10.1038/srep01752 Published: MAY 8 2013 Title: Hybrid quantum circuit consisting of a superconducting flux qubit coupled to a spin ensemble and a transmission-line resonator Author(s): Xiang, Ze-Liang; Lu, Xin-You; Li, Tie-Fu; et al. Source: PHYSICAL REVIEW B Volume: 87 Issue: 14 Article Number: 144516 DOI: 10.1103/PhysRevB.87.144516 Published: APR 29 2013 Title: Hybrid quantum circuits: Superconducting circuits interacting with other quantum systems Author(s): Xiang, Ze-Liang; Ashhab, Sahel; You, J. Q.; et al. Source: REVIEWS OF MODERN PHYSICS Volume: 85 Issue: 2 Pages: 623-653 DOI: 10.1103/RevModPhys.85.623 Published: APR 9 2013 Title: Nonclassical microwave radiation from the dynamical Casimir effect Author(s): Johansson, J. R.; Johansson, G.; Wilson, C. M.; et al. Source: PHYSICAL REVIEW A Volume: 87 Issue: 4 Article Number: 043804 DOI: 10.1103/PhysRevA.87.043804 Published: APR 4 2013 Title: QuTiP 2: A Python framework for the dynamics of open quantum systems Author(s): Johansson, J. -
American Leadership in Quantum Technology Joint Hearing
AMERICAN LEADERSHIP IN QUANTUM TECHNOLOGY JOINT HEARING BEFORE THE SUBCOMMITTEE ON RESEARCH AND TECHNOLOGY & SUBCOMMITTEE ON ENERGY COMMITTEE ON SCIENCE, SPACE, AND TECHNOLOGY HOUSE OF REPRESENTATIVES ONE HUNDRED FIFTEENTH CONGRESS FIRST SESSION OCTOBER 24, 2017 Serial No. 115–32 Printed for the use of the Committee on Science, Space, and Technology ( Available via the World Wide Web: http://science.house.gov U.S. GOVERNMENT PUBLISHING OFFICE 27–671PDF WASHINGTON : 2018 For sale by the Superintendent of Documents, U.S. Government Publishing Office Internet: bookstore.gpo.gov Phone: toll free (866) 512–1800; DC area (202) 512–1800 Fax: (202) 512–2104 Mail: Stop IDCC, Washington, DC 20402–0001 COMMITTEE ON SCIENCE, SPACE, AND TECHNOLOGY HON. LAMAR S. SMITH, Texas, Chair FRANK D. LUCAS, Oklahoma EDDIE BERNICE JOHNSON, Texas DANA ROHRABACHER, California ZOE LOFGREN, California MO BROOKS, Alabama DANIEL LIPINSKI, Illinois RANDY HULTGREN, Illinois SUZANNE BONAMICI, Oregon BILL POSEY, Florida ALAN GRAYSON, Florida THOMAS MASSIE, Kentucky AMI BERA, California JIM BRIDENSTINE, Oklahoma ELIZABETH H. ESTY, Connecticut RANDY K. WEBER, Texas MARC A. VEASEY, Texas STEPHEN KNIGHT, California DONALD S. BEYER, JR., Virginia BRIAN BABIN, Texas JACKY ROSEN, Nevada BARBARA COMSTOCK, Virginia JERRY MCNERNEY, California BARRY LOUDERMILK, Georgia ED PERLMUTTER, Colorado RALPH LEE ABRAHAM, Louisiana PAUL TONKO, New York DRAIN LAHOOD, Illinois BILL FOSTER, Illinois DANIEL WEBSTER, Florida MARK TAKANO, California JIM BANKS, Indiana COLLEEN HANABUSA, Hawaii ANDY BIGGS, Arizona CHARLIE CRIST, Florida ROGER W. MARSHALL, Kansas NEAL P. DUNN, Florida CLAY HIGGINS, Louisiana RALPH NORMAN, South Carolina SUBCOMMITTEE ON RESEARCH AND TECHNOLOGY HON. BARBARA COMSTOCK, Virginia, Chair FRANK D. LUCAS, Oklahoma DANIEL LIPINSKI, Illinois RANDY HULTGREN, Illinois ELIZABETH H. -
Analysis of Nonlinear Dynamics in a Classical Transmon Circuit
Analysis of Nonlinear Dynamics in a Classical Transmon Circuit Sasu Tuohino B. Sc. Thesis Department of Physical Sciences Theoretical Physics University of Oulu 2017 Contents 1 Introduction2 2 Classical network theory4 2.1 From electromagnetic fields to circuit elements.........4 2.2 Generalized flux and charge....................6 2.3 Node variables as degrees of freedom...............7 3 Hamiltonians for electric circuits8 3.1 LC Circuit and DC voltage source................8 3.2 Cooper-Pair Box.......................... 10 3.2.1 Josephson junction.................... 10 3.2.2 Dynamics of the Cooper-pair box............. 11 3.3 Transmon qubit.......................... 12 3.3.1 Cavity resonator...................... 12 3.3.2 Shunt capacitance CB .................. 12 3.3.3 Transmon Lagrangian................... 13 3.3.4 Matrix notation in the Legendre transformation..... 14 3.3.5 Hamiltonian of transmon................. 15 4 Classical dynamics of transmon qubit 16 4.1 Equations of motion for transmon................ 16 4.1.1 Relations with voltages.................. 17 4.1.2 Shunt resistances..................... 17 4.1.3 Linearized Josephson inductance............. 18 4.1.4 Relation with currents................... 18 4.2 Control and read-out signals................... 18 4.2.1 Transmission line model.................. 18 4.2.2 Equations of motion for coupled transmission line.... 20 4.3 Quantum notation......................... 22 5 Numerical solutions for equations of motion 23 5.1 Design parameters of the transmon................ 23 5.2 Resonance shift at nonlinear regime............... 24 6 Conclusions 27 1 Abstract The focus of this thesis is on classical dynamics of a transmon qubit. First we introduce the basic concepts of the classical circuit analysis and use this knowledge to derive the Lagrangians and Hamiltonians of an LC circuit, a Cooper-pair box, and ultimately we derive Hamiltonian for a transmon qubit. -
Fault-Tolerant Interface Between Quantum Memories and Quantum Processors
ARTICLE DOI: 10.1038/s41467-017-01418-2 OPEN Fault-tolerant interface between quantum memories and quantum processors Hendrik Poulsen Nautrup 1, Nicolai Friis 1,2 & Hans J. Briegel1 Topological error correction codes are promising candidates to protect quantum computa- tions from the deteriorating effects of noise. While some codes provide high noise thresholds suitable for robust quantum memories, others allow straightforward gate implementation 1234567890 needed for data processing. To exploit the particular advantages of different topological codes for fault-tolerant quantum computation, it is necessary to be able to switch between them. Here we propose a practical solution, subsystem lattice surgery, which requires only two-body nearest-neighbor interactions in a fixed layout in addition to the indispensable error correction. This method can be used for the fault-tolerant transfer of quantum information between arbitrary topological subsystem codes in two dimensions and beyond. In particular, it can be employed to create a simple interface, a quantum bus, between noise resilient surface code memories and flexible color code processors. 1 Institute for Theoretical Physics, University of Innsbruck, Technikerstr. 21a, 6020 Innsbruck, Austria. 2 Institute for Quantum Optics and Quantum Information, Austrian Academy of Sciences, Boltzmanngasse 3, 1090 Vienna, Austria. Correspondence and requests for materials should be addressed to H.P.N. (email: [email protected]) NATURE COMMUNICATIONS | 8: 1321 | DOI: 10.1038/s41467-017-01418-2 | www.nature.com/naturecommunications 1 ARTICLE NATURE COMMUNICATIONS | DOI: 10.1038/s41467-017-01418-2 oise and decoherence can be considered as the major encoding k = n − s qubits. We denote the normalizer of S by Nobstacles for large-scale quantum information processing.