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dc.contributor.authorLangthjem, Mikael A.en
dc.date.accessioned2019-03-07T05:44:17Z-
dc.date.available2019-03-07T05:44:17Z-
dc.date.issued2017-07-
dc.identifier.issn1880-2818-
dc.identifier.urihttp://hdl.handle.net/2433/236805-
dc.description.abstractThis work is concerned with flag-like structures in a fluid flow. If a waving (fluttering, i.e. linearly unstable) flag is covered with piezoelectric elements it can be used to harvest energy from the flow. This problem has been considered by many researchers and it is known that the power generation efficiency is not high. The purpose of the present work is to consider a large number of interacting flags and determine the optimum pattern (positions) of these flags under the assumption that they can utilize the vortex wake from the other flags to increase the efficiency of the power generation, just as individual fish in a large school of similar fish can utilize the surrounding wakes with benefit. The present paper first gives a review of the classical, fundamental flapping flag problem. It then goes on to develop a simple model for the main problem, as just described.en
dc.format.mimetypeapplication/pdf-
dc.language.isoeng-
dc.publisher京都大学数理解析研究所ja
dc.publisher.alternativeResearch Institute for Mathematical Sciences, Kyoto Universityen
dc.subject.ndc410-
dc.titleEnergy harvesting based on bio-inspired fluid-structure interaction (Mathematical Aspects and Applications of Nonlinear Wave Phenomena)en
dc.typedepartmental bulletin paper-
dc.type.niitypeDepartmental Bulletin Paper-
dc.identifier.ncidAN00061013-
dc.identifier.jtitle数理解析研究所講究録ja
dc.identifier.volume2034-
dc.identifier.spage209-
dc.identifier.epage215-
dc.textversionpublisher-
dc.sortkey21-
dc.addressFaculty of Engineering, Yamagata Universityen
dc.address.alternative山形大学工学部ja
dcterms.accessRightsopen access-
datacite.awardNumberJP16K06172-
dc.identifier.jtitle-alternativeRIMS Kokyurokuen
jpcoar.funderName日本学術振興会ja
jpcoar.funderName.alternativeJapan Society for the Promotion of Science (JSPS)en
出現コレクション:2034 非線形波動現象の数理とその応用

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