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Neighbourhood-based vision systems
(Taylor and Francis, 2011)
The problem presented in this paper is how to find similarities between digital images useful in design cybernetic vision systems. The solution to this problem stems from a neighbourhood based vision system. A neighbourhood ...
Attainable lengths for circular binary words avoiding k-powers
(The Belgian Mathematical Society, 2005)
We show that binary circular words of length n avoiding 7/3+ powers exist
for every sufficiently large n. This is not the case for binary circular words
avoiding k+ powers with k < 7/3
Effect of the tether length upon Truce‐Smiles rearrangement reactions
(John Wiley & Sons, Ltd., 2017-07-07)
This report examines the effect of substrate design upon the Truce‐Smiles rearrangement, an intramolecular nucleophilic aromatic substitution reaction. The length of the molecular spacer that tethers the carbanion nucleophile ...
Exploring Conservation Authority Operations in Sudbury, Northern Ontario: Constraints and opportunities
(Environments: a journal of interdisciplinary studies/revue d’études interdisciplinaires, 2006)
This research explores how the Nickel District Conservation Authority (NDCA), in Sudbury, northern Ontario was affected by provincial restructuring through a survey of budget
data and programs from the period of existing ...
Mathematical Concepts and Proofs from Nicole Oresme: Using the History of Calculus to Teach Mathematics
(2005)
This paper examines the mathematical work of the French bishop, Nicole Oresme (c. 1323–1382), and his contributions towards the development of the concept of graphing functions and approaches to investigating infinite ...
Destabilizing Haemon: Radically Reading Gender and Authority in Sophocles' Antigone
(Helios (Texas Tech University Press), 2014)
YA Narratives: Reading One’s Age
(Jeunesse: Young People, Texts, Cultures, 2015)
Multi-dimensional sets recognizable in all abstract numeration systems
(EDP Sciences, 2011)
We prove that the subsets of Nd that are S-recognizable for all abstract numeration systems S are exactly the 1-recognizable sets. This generalizes a result of Lecomte and Rigo in the one-dimensional setting.