Search Results - "Rikos, A"

Improved Barrett's neoplasia detection using computer-assisted multiframe analysis of volumetric laser endomicroscopy by Struyvenberg, M R, van der Sommen, F, Swager, A F, de Groof, A J, Rikos, A, Schoon, E J, Bergman, J J, de With, P H N, Curvers, W L

“…SUMMARY Volumetric laser endomicroscopy (VLE) is a balloon-based technique, which provides a circumferential near-microscopic scan of the esophageal wall…”
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Fatigue failure of steel links operating as chain components in a heavy duty draw bench by Pantazopoulos, G., Vazdirvanidis, A., Toulfatzis, A., Rikos, A.

“…Steel links used as chain elements in draw benches are subjected to repetitive tensile stressing due to successive loading and un-loading conditions. In…”
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Corrosion investigation of stainless steel water pump components by Vazdirvanidis, A., Pantazopoulos, G., Rikos, A.

“…Two components of a water pump installed in a casting shop for recirculation of cooling water experienced severe and accelerated corrosion after two months in…”
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Tu1962 - Improved Barrett's Neoplasia Detection Using Computer Assisted Multi-Frame Analysis of Volumetric Laser Endomicroscopy Images by Struyvenberg, Maarten R., Rikos, A., van der Sommen, Fons, de With, P.H.N., Zinger, S., Curvers, Wouter, Bergman, Jacques

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Distributed Weight Balancing Over Digraphs by Rikos, Apostolos I., Charalambous, Themistoklis, Hadjicostis, Christoforos N.

“…A weighted digraph is balanced if, for each node, the sum of the weights of the edges outgoing from that node is equal to the sum of the weights of the edges…”
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Improved Barrett's Cancer Detection in Volumetric Laser Endomicroscopy Scans Using Multiple-Frame Voting by Rikos, A., van der Sommen, F., Zinger, S., de With, P. H. N., Curvers, W.L., Schoon, E.J., Swager, A., Bergman, J.J.

“…This paper explores the feasibility of using multiframe analysis to increase the classification performance of machine learning methods for cancer detection in…”
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Distributed strategies for balancing a weighted digraph by Hadjicostis, C. N., Rikos, A.

“…A weighted digraph is balanced if, for each node, the sum of the weights of the edges outgoing from that node is equal to the sum of the weights of the edges…”
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