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P. Bruce Berra


Click on the titles below to find US government-authored or -collected reports written by P. Bruce Berra

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A Data Base Management Modeling Technique and Special Function Hardware Architecture, JAN 1979
Authors:  Gerard T. Capraro; P. Bruce Berra; ROME AIR DEVELOPMENT CENTER GRIFFISS AFB N Y
The full text of this report is not available and therefore is not for sale. This information is provided for reference purposes only.This research is concerned with the development of a mathematical base that can be utilized to model data base management systems from the user level down to the bit level and to develop and evaluate proposed hardware that could be utilized to implement a data dictionary and part of a data directory. The mathematical modeling development is accomplished through set theory and the addition of order to sets. This mathematical ...


Matrix Inversion Using the RADC STARAN Associative Array Processor. DEC 1977
Authors:  P. Bruce Berra; Ellen Oliver; SYRACUSE UNIV N Y DEPT OF INDUSTRIAL ENGINEERING AND OPERATIONS RESEARCH
The full text of this report is not available and therefore is not for sale. This information is provided for reference purposes only.The algorithm reported here is implemented on the RADC STARAN and then used to invert test matrices. Matrices of dimensions 30 x 30, 45 x 45, 60 x 60 and 80 x 80 are inverted and these results are timed. The same matrices were inverted using APL Plus. In the cases of the 30 x 30 and 45 x 45 matrices, a direct comparison was made; this comparison indicates a ...


Timing Figures for Inverting Large Matrices Containing Complex Numbers Using the STARAN Associative Processor. NOV 1976
Authors:  P. Bruce Berra; Ashok K. Singhania; SYRACUSE UNIV N Y DEPT OF INDUSTRIAL ENGINEERING AND OPERATIONS RESEARCH
The full text of this report is not available and therefore is not for sale. This information is provided for reference purposes only.This report is a follow on to AD-A009 643, 'Timing Figures for Inverting Large Matrices Using the STARAN Associative Processor.' In that report timing equations were developed for matrices consisting of real numbers whereas this report deals with complex numbers. Algorithms and timing equations are developed for matrices of rank up to 511 and matrices with 512 < rank < 1023. Results indicate that it takes 2 1/2 to 4 ...


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