418 research outputs found
Three-Level Parallel J-Jacobi Algorithms for Hermitian Matrices
The paper describes several efficient parallel implementations of the
one-sided hyperbolic Jacobi-type algorithm for computing eigenvalues and
eigenvectors of Hermitian matrices. By appropriate blocking of the algorithms
an almost ideal load balancing between all available processors/cores is
obtained. A similar blocking technique can be used to exploit local cache
memory of each processor to further speed up the process. Due to diversity of
modern computer architectures, each of the algorithms described here may be the
method of choice for a particular hardware and a given matrix size. All
proposed block algorithms compute the eigenvalues with relative accuracy
similar to the original non-blocked Jacobi algorithm.Comment: Submitted for publicatio
Quantum state transfer for multi-input linear quantum systems
Effective state transfer is one of the most important problems in quantum
information processing. Typically, a quantum information device is composed of
many subsystems with multi-input ports. In this paper, we develop a general
theory describing the condition for perfect state transfer from the multi-input
ports to the internal system components, for general passive linear quantum
systems. The key notion used is the zero of the transfer function matrix.
Application to entanglement generation and distribution in a quantum network is
also discussed.Comment: 6 pages, 3 figures. A preliminary condensed version of this work will
appear in Proceedings of the 55th IEEE Conference on Decision and Contro
Controlling phonons and photons at the wavelength-scale: silicon photonics meets silicon phononics
Radio-frequency communication systems have long used bulk- and
surface-acoustic-wave devices supporting ultrasonic mechanical waves to
manipulate and sense signals. These devices have greatly improved our ability
to process microwaves by interfacing them to orders-of-magnitude slower and
lower loss mechanical fields. In parallel, long-distance communications have
been dominated by low-loss infrared optical photons. As electrical signal
processing and transmission approaches physical limits imposed by energy
dissipation, optical links are now being actively considered for mobile and
cloud technologies. Thus there is a strong driver for wavelength-scale
mechanical wave or "phononic" circuitry fabricated by scalable semiconductor
processes. With the advent of these circuits, new micro- and nanostructures
that combine electrical, optical and mechanical elements have emerged. In these
devices, such as optomechanical waveguides and resonators, optical photons and
gigahertz phonons are ideally matched to one another as both have wavelengths
on the order of micrometers. The development of phononic circuits has thus
emerged as a vibrant field of research pursued for optical signal processing
and sensing applications as well as emerging quantum technologies. In this
review, we discuss the key physics and figures of merit underpinning this
field. We also summarize the state of the art in nanoscale electro- and
optomechanical systems with a focus on scalable platforms such as silicon.
Finally, we give perspectives on what these new systems may bring and what
challenges they face in the coming years. In particular, we believe hybrid
electro- and optomechanical devices incorporating highly coherent and compact
mechanical elements on a chip have significant untapped potential for
electro-optic modulation, quantum microwave-to-optical photon conversion,
sensing and microwave signal processing.Comment: 26 pages, 5 figure
Parallel and Distributed Simulation of Discrete Event Systems
The achievements attained in accelerating the simulation of the dynamics of
complex discrete event systems using parallel or distributed multiprocessing
environments are comprehensively presented. While parallel discrete event
simulation (DES) governs the evolution of the system over simulated time in
an iterative SIMD way, distributed DES tries to spatially decompose the event
structure underlying the system, and executes event occurrences in spatial
subregions by logical processes (LPs) usually assigned to different (physical)
processing elements. Synchronization protocols are necessary in this approach
to avoid timing inconsistencies and to guarantee the preservation of event
causalities across LPs.
Included in the survey are discussions on the sources and levels of parallelism,
synchronous vs. asynchronous simulation and principles of LP simulation.
In the context of conservative LP simulation (Chandy/Misra/Bryant) deadlock
avoidance and deadlock detection/recovery strategies, Conservative Time
Windows and the Carrier Nullmessage protocol are presented. Related to
optimistic LP simulation (Time Warp), Optimistic Time Windows, memory
management, GVT computation, probabilistic optimism control and adaptive
schemes are investigated.
(Also cross-referenced as UMIACS-TR-94-100
Search for Second-Generation Leptoquarks in Proton-Antiproton Collisions
This document describes the search for second-generation leptoquarks (LQ_2) in around 114 pb^-1 of proton-antiproton collisions, recorded with the D0 detector between September 2002 and June 2003 at a centre-of-mass energy of sqrt{s} = 1.96 TeV.
The predictions of the Standard Model and models including scalar leptoquark production are compared to the data for various kinematic distributions. Since no excess of data over the Standard Model prediction has been observed, a lower limit on the leptoquark mass of M(LQ_2)_{beta=1} > 200 GeV/c^2 has been calculated at 95% confidence level (C.L.), assuming a branching fraction of beta = BF(LQ_2 --> mu j) = 100% into a charged lepton and a quark. The corresponding limit for beta = 1/2 is M(LQ_2)_{beta=1/2} > 152 GeV/c^2.
Finally, the results were combined with those from the search in the same channel at D0 Run I. This combination yields the exclusion limit of 222 GeV/c^2 (177 GeV/c^2) for beta=1 (1/2) at 95% C.L., which is the best exclusion limit for scalar second-generation leptoquarks (for beta=1) from a single experiment to date.In diesem Dokument wird die Suche nach Leptoquarks der zweiten Generation (LQ_2) in Proton-Antiproton-Kollisionen beschrieben, die mit dem D0-Detektor am TeVatron-Beschleuniger aufgezeichnet wurden. Im Zeitraum von September 2002 bis Juni 2003 wurde eine integrierte Luminosität von rund 114 pb^-1 bei einer Schwerpunktsenergie von sqrt{s} = 1.96 TeV gesammelt.
Die Vorhersagen des Standardmodells der Teilchenphysik und darüber hinausgehender Modelle mit skalaren Leptoquarks wurden mit den Daten verglichen. Da kein Überschuss an Daten über der Standardmodellvorhersage beobachtet werden konnte, wurde unter der Annahme, dass Leptoquarks zu 100% in geladene Leptonen und Quarks zerfallen (beta = BF(LQ_2 --> mu j) = 100%), eine untere Schranke von M(LQ_2)_{beta=1} > 200 GeV/c^2 (95% C.L.) für die Masse von skalaren Leptoquarks der zweiten Generation ermittelt. Die entsprechende Ausschlussgrenze für beta=1/2 liegt bei M(LQ_2)_{beta=1/2} > 152 GeV/c^2.
Schließlich wurden die Resultate mit den Ergebnissen einer Suche im gleichen Kanal bei D0 Run I kombiniert. Diese Kombination liefert die Ausschlussgrenzen
M(LQ_2)_{beta=1} > 222 GeV/c^2 (177 GeV/c^2) für beta=1 (1/2) und ist somit für beta=1 das zur Zeit beste Ergebnis für skalare Leptoquarks der zweiten Generation eines einzelnen Experimentes
Dynamic quantum clustering: a method for visual exploration of structures in data
A given set of data-points in some feature space may be associated with a
Schrodinger equation whose potential is determined by the data. This is known
to lead to good clustering solutions. Here we extend this approach into a
full-fledged dynamical scheme using a time-dependent Schrodinger equation.
Moreover, we approximate this Hamiltonian formalism by a truncated calculation
within a set of Gaussian wave functions (coherent states) centered around the
original points. This allows for analytic evaluation of the time evolution of
all such states, opening up the possibility of exploration of relationships
among data-points through observation of varying dynamical-distances among
points and convergence of points into clusters. This formalism may be further
supplemented by preprocessing, such as dimensional reduction through singular
value decomposition or feature filtering.Comment: 15 pages, 9 figure
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