Bibliography on Government procurement and contractual procedure and related material [prepared by the] Law Branch, the Army Library, Mar. 1953. Rev.

Cover title.

Rising oil prices, executive branch policy, and U.S. security implications : hearing before the Committee on Governmental Affairs, United States Senate, One Hundred Sixth Congress, second session, March 24, 2000.

Shipping list no.: 2000-0331-P (pt. [1]), 2001-0033-P (pt. 2).

Irrigation: its principles and practice as a branch of engineering,

New York, D. Van Nostrand co. stamped below imprint.

Report of a committee of the Board of Trade, Chicago, on the question of the advantages of that city as a location for a branch mint, for the refining and coinage of silver and gold. November, 1875.

Cover-title.

Branch, group and chain banking,

Bibliography: p.331-340.

Activities report - Basic and Applied Sciences Branch, Division of Water Supply and Pollution Control

Report covers fiscal year

Federal reserve banks : inaccurate reporting of currency at the Los Angeles Branch : report to the Ranking Minority Member, Committee on Banking and Financial Services, House of Representatives /

"B-274060"--P. 1.

Stem and Branch Diameter Response in Pruned Douglas-fir Plantations (Pseudotsuga menziesii var. menziesii): Implications for Volume and Clear Wood Production in the U.S. Pacific Northwest

Thesis (Master's)--University of Washington, 2016-06

Correlations, integration and Hansen-Jagannathan Bounds

Recent studies have documented the growing economic and financial integration between countries. Among other things, this has led to the argument that greater integration results in higher bilateral correlations between returns on national stock markets. This study endeavours to link the two issues by utilizing the assumption that if countries are integrated, they would have to display a minimum level of correlation. This is achieved by constructing a bound on the level of the bilateral correlation, as originally developed by Kasa (1995). In contrast to Kasa, the present studies demonstrate that the correlation bound may not be downward sloping in all cases and careful interpretation of the results is required.

Upper and lower bounds on the learning curve for Gaussian processes

In this paper we introduce and illustrate non-trivial upper and lower bounds on the learning curves for one-dimensional Gaussian Processes. The analysis is carried out emphasising the effects induced on the bounds by the smoothness of the random process described by the Modified Bessel and the Squared Exponential covariance functions. We present an explanation of the early, linearly-decreasing behavior of the learning curves and the bounds as well as a study of the asymptotic behavior of the curves. The effects of the noise level and the lengthscale on the tightness of the bounds are also discussed.