Mathematical retroreflectors
| Main Author: | |
|---|---|
| Publication Date: | 2011 |
| Format: | Article |
| Language: | eng |
| Source: | Repositórios Científicos de Acesso Aberto de Portugal (RCAAP) |
| Download full: | http://hdl.handle.net/10773/6313 |
Summary: | Retroreflectors are optical devices that reverse the direction of incident beams of light. Here we present a collection of billiard type retroreflectors consisting of four objects; three of them are asymptotically perfect retroreflectors, and the fourth one is a retroreflector which is very close to perfect. Three objects of the collection have recently been discovered and published or submitted for publication. The fourth object — notched angle — is a new one; a proof of its retroreflectivity is given.Retroreflectors are optical devices that reverse the direction of incident beams of light. Here we present a collection of billiard type retroreflectors consisting of four objects; three of them are asymptotically perfect retroreflectors, and the fourth one is a retroreflector which is very close to perfect. Three objects of the collection have recently been discovered and published or submitted for publication. The fourth object — notched angle — is a new one; a proof of its retroreflectivity is given. |
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Mathematical retroreflectorsBilliardsretroreflectorsshape optimizationproblems of maximum resistanceRetroreflectors are optical devices that reverse the direction of incident beams of light. Here we present a collection of billiard type retroreflectors consisting of four objects; three of them are asymptotically perfect retroreflectors, and the fourth one is a retroreflector which is very close to perfect. Three objects of the collection have recently been discovered and published or submitted for publication. The fourth object — notched angle — is a new one; a proof of its retroreflectivity is given.Retroreflectors are optical devices that reverse the direction of incident beams of light. Here we present a collection of billiard type retroreflectors consisting of four objects; three of them are asymptotically perfect retroreflectors, and the fourth one is a retroreflector which is very close to perfect. Three objects of the collection have recently been discovered and published or submitted for publication. The fourth object — notched angle — is a new one; a proof of its retroreflectivity is given.2012-02-14T10:48:10Z2011-01-01T00:00:00Z2011info:eu-repo/semantics/publishedVersioninfo:eu-repo/semantics/articleapplication/pdfhttp://hdl.handle.net/10773/6313eng1078-094710.3934/dcds.2011.30.1211Plakhov, Alexanderinfo:eu-repo/semantics/openAccessreponame:Repositórios Científicos de Acesso Aberto de Portugal (RCAAP)instname:FCCN, serviços digitais da FCT – Fundação para a Ciência e a Tecnologiainstacron:RCAAP2024-05-06T03:38:08Zoai:ria.ua.pt:10773/6313Portal AgregadorONGhttps://www.rcaap.pt/oai/openaireinfo@rcaap.ptopendoar:https://opendoar.ac.uk/repository/71602025-05-28T13:41:26.986518Repositórios Científicos de Acesso Aberto de Portugal (RCAAP) - FCCN, serviços digitais da FCT – Fundação para a Ciência e a Tecnologiafalse |
| dc.title.none.fl_str_mv |
Mathematical retroreflectors |
| title |
Mathematical retroreflectors |
| spellingShingle |
Mathematical retroreflectors Plakhov, Alexander Billiards retroreflectors shape optimization problems of maximum resistance |
| title_short |
Mathematical retroreflectors |
| title_full |
Mathematical retroreflectors |
| title_fullStr |
Mathematical retroreflectors |
| title_full_unstemmed |
Mathematical retroreflectors |
| title_sort |
Mathematical retroreflectors |
| author |
Plakhov, Alexander |
| author_facet |
Plakhov, Alexander |
| author_role |
author |
| dc.contributor.author.fl_str_mv |
Plakhov, Alexander |
| dc.subject.por.fl_str_mv |
Billiards retroreflectors shape optimization problems of maximum resistance |
| topic |
Billiards retroreflectors shape optimization problems of maximum resistance |
| description |
Retroreflectors are optical devices that reverse the direction of incident beams of light. Here we present a collection of billiard type retroreflectors consisting of four objects; three of them are asymptotically perfect retroreflectors, and the fourth one is a retroreflector which is very close to perfect. Three objects of the collection have recently been discovered and published or submitted for publication. The fourth object — notched angle — is a new one; a proof of its retroreflectivity is given.Retroreflectors are optical devices that reverse the direction of incident beams of light. Here we present a collection of billiard type retroreflectors consisting of four objects; three of them are asymptotically perfect retroreflectors, and the fourth one is a retroreflector which is very close to perfect. Three objects of the collection have recently been discovered and published or submitted for publication. The fourth object — notched angle — is a new one; a proof of its retroreflectivity is given. |
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2011 |
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2011-01-01T00:00:00Z 2011 2012-02-14T10:48:10Z |
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info:eu-repo/semantics/publishedVersion |
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info:eu-repo/semantics/article |
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http://hdl.handle.net/10773/6313 |
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eng |
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eng |
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1078-0947 10.3934/dcds.2011.30.1211 |
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