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On the mappings of conservative distances

Authors
Jung, SM
Issue Date
2003
Publisher
NOVA SCIENCE PUBLISHERS, INC
Keywords
Aleksandrov problem; isometry; distance preserving mapping; conservative; contractive; extensive
Citation
INEQUALITY THEORY AND APPLICATIONS, VOL 2, pp.127 - 131
Journal Title
INEQUALITY THEORY AND APPLICATIONS, VOL 2
Start Page
127
End Page
131
URI
https://scholarworks.bwise.kr/hongik/handle/2020.sw.hongik/30075
Abstract
In this paper, we prove theorems concerning the Aleksandrov problem which also generalize the theorem of Mazur and Ulam.
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