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Requirements Composition Table explained
Found in: 2012 IEEE 20th International Requirements Engineering Conference (RE)
By Yuri Chernak
Issue Date:September 2012
pp. 273-278
Aspect-oriented requirements engineering (AORE) introduced an artifact called Requirements Composition Table (RCT). RCT presents a holistic view of an application's functionality structured by core features and crosscutting concerns. This artifact can effe...
Requirements Reuse: The State of the Practice
Found in: Software Science, Technology and Engineering, IEEE International Conference on
By Yuri Chernak
Issue Date:June 2012
pp. 46-53
For several decades, software reuse has been a recognized solution to improving efficiency of software development. However, implementing reuse in practice remains challenging, and the IT community has little visibility into the state of the practice speci...
Validating and Improving Test-Case Effectiveness
Found in: IEEE Software
By Yuri Chernak
Issue Date:January 2001
pp. 81-86
Effective software testing before release is crucial for product success. Based on a new metric and an associated methodology for in-process validation of test-case effectiveness, the author presents an approach to improving the software testing process.
A Statistical Approach to the Inspection Checklist Formal Synthesis and Improvement
Found in: IEEE Transactions on Software Engineering
By Yuri Chernak
Issue Date:December 1996
pp. 866-874
<p><b>Abstract</b>—This paper proposes a statistical approach to the inspection checklist formal synthesis and improvement. The approach is based on a defect casual analysis and defect modeling. The defect model is developed using IBM's O...
Data Flow Modeling with Crosscutting Concerns and a Concept Lattice
Found in: IEEE Software
By Yuri Chernak
Issue Date:February 2014
pp. 1
Applying the concept of crosscutting concerns to data flow modeling can help software practitioners better deal with the complexity of business applications and produce more complete and compact data flow diagrams in the form of a concept lattice.