We prove that a rigid set in R(n) remains rigid if we remove a countable subset of its interior. This gives us a method of obtaining (n - 1)-dimensional rigid sets in R(n).
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Univ St Kliment Ohridski Bitola, Fac Tech Sci, Makedonska Falanga 37, Bitola 7000, North MacedoniaUniv St Kliment Ohridski Bitola, Fac Tech Sci, Makedonska Falanga 37, Bitola 7000, North Macedonia
Chalamani, Sonja B.
Seweryn-Kuzmanovska, Marzanna J.
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Univ St Kliment Ohridski Bitola, Pedag Fac, Gen Vasko Karangelevski BB, Bitola 7000, North MacedoniaUniv St Kliment Ohridski Bitola, Fac Tech Sci, Makedonska Falanga 37, Bitola 7000, North Macedonia
Seweryn-Kuzmanovska, Marzanna J.
Kotevska, Elena T.
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Univ St Kliment Ohridski Bitola, Fac Tech Sci, Makedonska Falanga 37, Bitola 7000, North MacedoniaUniv St Kliment Ohridski Bitola, Fac Tech Sci, Makedonska Falanga 37, Bitola 7000, North Macedonia
Kotevska, Elena T.
2023 58TH INTERNATIONAL SCIENTIFIC CONFERENCE ON INFORMATION, COMMUNICATION AND ENERGY SYSTEMS AND TECHNOLOGIES, ICEST,
2023,
: 345
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