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Author | Gielis, J.; Tavkhelidze, I. | ||||
Title | A note on Generalized Möbius-Listing Bodies | Type | P1 Proceeding | ||
Year | 2023 | Publication | Abbreviated Journal | ||
Volume | Issue | Pages | 31-39 T2 - Proceedings of the 1st International Sy | ||
Keywords | P1 Proceeding; Sustainable Energy, Air and Water Technology (DuEL) | ||||
Abstract | Generalized Möbius-Listing surfaces and bodies generalize Möbius bands, and this research was motivated originally by solutions of boundary value problems. Analogous to cutting of the original Möbius band, for this class of surfaces and bodies, results have been obtained when cutting such bodies or surfaces. In general, cutting leads to interlinked and intertwined different surfaces or bodies, resulting in very complex systems. However, under certain conditions, the result of cutting can be a single surface or body, which reduces complexity considerably. These conditions are based on congruence and rotational symmetry of the resulting cross sections after cutting, and on the knife cutting the origin | ||||
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Corporate Author | Thesis | ||||
Publisher | Place of Publication | Editor ![]() |
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Language | Wos | Publication Date | 2023-11-29 | ||
Series Editor | Series Title | Abbreviated Series Title | |||
Series Volume | Series Issue | Edition | |||
ISSN | 978-90-833839-0-3 | ISBN | Additional Links | UA library record | |
Impact Factor | Times cited | Open Access | |||
Notes | Approved | Most recent IF: NA | |||
Call Number | UA @ admin @ c:irua:201047 | Serial | 9063 | ||
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