DC Field | Value | Language |
---|---|---|
dc.contributor.author | Cabello, Sergio | ko |
dc.contributor.author | Cheong, Otfried | ko |
dc.contributor.author | Dobbins, Michael Gene | ko |
dc.date.accessioned | 2022-02-25T06:41:52Z | - |
dc.date.available | 2022-02-25T06:41:52Z | - |
dc.date.created | 2021-07-13 | - |
dc.date.created | 2021-07-13 | - |
dc.date.created | 2021-07-13 | - |
dc.date.created | 2021-07-13 | - |
dc.date.issued | 2022-03 | - |
dc.identifier.citation | PERIODICA MATHEMATICA HUNGARICA, v.84, no.1, pp.70 - 75 | - |
dc.identifier.issn | 0031-5303 | - |
dc.identifier.uri | http://hdl.handle.net/10203/292399 | - |
dc.description.abstract | We prove that the largest convex shape that can be placed inside a given convex shape Q subset of R-d in any desired orientation is the largest inscribed ball of Q. The statement is true both when "largest" means "largest volume" and when it means "largest surface area". The ball is the unique solution, except when maximizing the perimeter in the two-dimensional case. | - |
dc.language | English | - |
dc.publisher | SPRINGER | - |
dc.title | The inverse Kakeya problem | - |
dc.type | Article | - |
dc.identifier.wosid | 000666938100001 | - |
dc.identifier.scopusid | 2-s2.0-85108780267 | - |
dc.type.rims | ART | - |
dc.citation.volume | 84 | - |
dc.citation.issue | 1 | - |
dc.citation.beginningpage | 70 | - |
dc.citation.endingpage | 75 | - |
dc.citation.publicationname | PERIODICA MATHEMATICA HUNGARICA | - |
dc.identifier.doi | 10.1007/s10998-021-00392-z | - |
dc.contributor.localauthor | Cheong, Otfried | - |
dc.contributor.nonIdAuthor | Cabello, Sergio | - |
dc.contributor.nonIdAuthor | Dobbins, Michael Gene | - |
dc.description.isOpenAccess | N | - |
dc.type.journalArticle | Article | - |
dc.subject.keywordAuthor | Kakeya problem | - |
dc.subject.keywordAuthor | Convexity | - |
dc.subject.keywordAuthor | Turning | - |
dc.subject.keywordAuthor | Brunn-Minkowski | - |
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