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Barry Gergel

Researcher at University of Lethbridge

Publications -  8
Citations -  101

Barry Gergel is an academic researcher from University of Lethbridge. The author has contributed to research in topics: Minimum spanning tree & Lossy compression. The author has an hindex of 6, co-authored 8 publications receiving 92 citations. Previous affiliations of Barry Gergel include University of Alberta.

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Proceedings ArticleDOI

Code convention adherence in evolving software

TL;DR: This work identifies a set of coding conventions that most relate to maintainability, and devise a “convention adherence” metric, based on the number and severity of violations of a defined coding convention, to better understand how consistent different teams are with respect to adopting and conforming to code conventions.

A Unified Framework for Image Set Compression.

TL;DR: A unified graph-theoretic framework that includes all previous schemes to compress image sets and shows that the new minimum spanning tree method performs better than the previous schemes, especially when the image sets are not well suited for any of the previously proposed schemes.

Maintainability and Source Code Conventions: An Analysis of Open Source Projects

TL;DR: This work examines the code repositories of four open-source Java projects to measure their adherence to coding conventions over the life of the project, based on both their self-identified conventions and those of the convention-adherence metric.
Journal ArticleDOI

Space-efficient evaluation of hypergeometric series

TL;DR: Standard computer algebra techniques are applied including modular computation and rational reconstruction to overcome the shortcomings of the binary splitting method and it is shown that when the algorithm is applied to compute ζ(3), the memory requirement is significantly reduced compared to thebinary splitting approach.
Proceedings ArticleDOI

A unified framework for lossless image set compression

TL;DR: The framework provides the best lossless compression for all schemes that consider interimage redundancy between two images in a set and shows that the new MST method always produces the best result regardless of the properties of the image sets.