Encapsulation theory: the transformation equations of absolute information hiding
Edmund Kirwan

TL;DR
This paper develops mathematical equations to describe how the maximum number of edges in an encapsulated graph changes during transformations involving node creation and modification, providing insights into information hiding.
Contribution
It introduces the transformation equations governing maximum edges in encapsulated graphs, advancing understanding of information hiding mechanisms.
Findings
Derived equations for maximum edges during graph transformations
Analyzed how node creation and modification affect graph structure
Provided a framework for studying information hiding in graphs
Abstract
This paper describes how the maximum potential number of edges of an encapsulated graph varies as the graph is transformed, that is, as nodes are created and modified. The equations governing these changes of maximum potential number of edges caused by the transformations are derived and briefly analysed.
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Taxonomy
TopicsAdvanced Steganography and Watermarking Techniques · Chaos-based Image/Signal Encryption
