14,597 research outputs found

    CFB Goose Bay and Operation “Desert Shield”

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    Canada committed forces to the American-led Coalition in the 1990–1991 campaign to liberate Kuwait (Operation DESERT SHIELD and Operation DESERT STORM). The Navy played an important role in the naval portion in this campaign known as Operation DESERT STORM. Canadian CF-18s provided defensive combat air patrols over the Persian Gulf region (less Kuwait and Iraq). Canadian soldiers helped guard prisoners of war, defend airfields and provide security for the 1st Canadian Field Hospital that provided additional health service support. While all of these were important contributions, Canada also provided assistance for Operation DESERT SHIELD. A number of states deployed forces to Saudi Arabia to aid in that Kingdom’s defence should Iraqi forces have attacked. Some Canadian contributions to this operation remain unacknowledged. The massive victory in DESERT STORM was a direct result of the efforts expended in DESERT SHIELD. The two operations comprise the 1991 Gulf Campaign. Canadian Forces Base (CFB) Goose Bay played a little known but remarkable role in Operation DESERT SHIELD in August 1990. It was, in fact, the first unit of the Canadian Forces to support the 1990–1991 Gulf Campaign by acting as a transit station for the US Air Force’s Military Airlift Command (MAC) as well as other US Air Force formations during Operation DESERT SHIELD

    Combuster

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    A combuster is provided for utilizing a combustible mixture containing fuel and air, to heat a load fluid such as water or air, in a manner that minimizes the formation of nitrogen oxide. The combustible mixture passes through a small diameter tube where the mixture is heated to its combustion temperature, while the load fluid flows past the outside of the tube to receive heat. The tube is of a diameter small enough that the combustible mixture cannot form a flame, and yet is not subject to wall quench, so that combustion occurs, but at a temperature less than under free flame conditions. Most of the heat required for heating the combustible mixture to its combustion temperature, is obtained from heat flow through the walls of the pipe to the mixture

    Large Dimensional Analysis and Optimization of Robust Shrinkage Covariance Matrix Estimators

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    This article studies two regularized robust estimators of scatter matrices proposed (and proved to be well defined) in parallel in (Chen et al., 2011) and (Pascal et al., 2013), based on Tyler's robust M-estimator (Tyler, 1987) and on Ledoit and Wolf's shrinkage covariance matrix estimator (Ledoit and Wolf, 2004). These hybrid estimators have the advantage of conveying (i) robustness to outliers or impulsive samples and (ii) small sample size adequacy to the classical sample covariance matrix estimator. We consider here the case of i.i.d. elliptical zero mean samples in the regime where both sample and population sizes are large. We demonstrate that, under this setting, the estimators under study asymptotically behave similar to well-understood random matrix models. This characterization allows us to derive optimal shrinkage strategies to estimate the population scatter matrix, improving significantly upon the empirical shrinkage method proposed in (Chen et al., 2011).Comment: Journal of Multivariate Analysi

    Eigen-Based Transceivers for the MIMO Broadcast Channel with Semi-Orthogonal User Selection

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    This paper studies the sum rate performance of two low complexity eigenmode-based transmission techniques for the MIMO broadcast channel, employing greedy semi-orthogonal user selection (SUS). The first approach, termed ZFDPC-SUS, is based on zero-forcing dirty paper coding; the second approach, termed ZFBF-SUS, is based on zero-forcing beamforming. We first employ new analytical methods to prove that as the number of users K grows large, the ZFDPC-SUS approach can achieve the optimal sum rate scaling of the MIMO broadcast channel. We also prove that the average sum rates of both techniques converge to the average sum capacity of the MIMO broadcast channel for large K. In addition to the asymptotic analysis, we investigate the sum rates achieved by ZFDPC-SUS and ZFBF-SUS for finite K, and show that ZFDPC-SUS has significant performance advantages. Our results also provide key insights into the benefit of multiple receive antennas, and the effect of the SUS algorithm. In particular, we show that whilst multiple receive antennas only improves the asymptotic sum rate scaling via the second-order behavior of the multi-user diversity gain; for finite K, the benefit can be very significant. We also show the interesting result that the semi-orthogonality constraint imposed by SUS, whilst facilitating a very low complexity user selection procedure, asymptotically does not reduce the multi-user diversity gain in either first (log K) or second-order (loglog K) terms.Comment: 35 pages, 3 figures, to appear in IEEE transactions on signal processin

    Extreme Eigenvalue Distributions of Some Complex Correlated Non-Central Wishart and Gamma-Wishart Random Matrices

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    Let W\mathbf{W} be a correlated complex non-central Wishart matrix defined through W=XHX\mathbf{W}=\mathbf{X}^H\mathbf{X}, where X\mathbf{X} is n×m (n≥m)n\times m \, (n\geq m) complex Gaussian with non-zero mean Υ\boldsymbol{\Upsilon} and non-trivial covariance Σ\boldsymbol{\Sigma}. We derive exact expressions for the cumulative distribution functions (c.d.f.s) of the extreme eigenvalues (i.e., maximum and minimum) of W\mathbf{W} for some particular cases. These results are quite simple, involving rapidly converging infinite series, and apply for the practically important case where Υ\boldsymbol{\Upsilon} has rank one. We also derive analogous results for a certain class of gamma-Wishart random matrices, for which ΥHΥ\boldsymbol{\Upsilon}^H\boldsymbol{\Upsilon} follows a matrix-variate gamma distribution. The eigenvalue distributions in this paper have various applications to wireless communication systems, and arise in other fields such as econometrics, statistical physics, and multivariate statistics.Comment: Accepted for publication in Journal of Multivariate Analysi
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