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In this paper several continuities and homeomorphisms in computer topology are studied and their applications are investigated in relation to the classification of subspaces of Khalimsky n-dimensional space (Zn, Tn). Precisely, the notions of K-(k0, k1)-,(k0, k1)-,KD-(k0, k1)- continuities, and Khalimsky continuity as well as those of K-(k0, k1)-, (k0, k1)-, KD-(k0, k1)-homeomorphisms, and Khalimsky homeomorphism are studied and further, their applications are investigated.
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참고문헌 (22)
참고문헌 신청
A. Rosenfeld / 1973 / Arcs and curves in digital pictures / Journal of the Association for Computing Machinery 20 : 81 ~ 87
E. Khalimsky / 1990 / Computer graphics and connected topologies on finite ordered sets / Topology and its Applications 36 (1) : 1 ~ 17
E. Melin / 2005 / Extension of continuous functions in digital spaces with the Khalimsky topology / Topology and its Applications 153 (1) : 52 ~ 65
G. Gierz / 1980 / A Compendium of Continuous Lattices / Springer-Verlag
J. Dontchev / 1999 / Groups of μ-generalized homeomorphisms and the digital line / Topology and its Applications 95 (2) : 113 ~ 128
E. Khalimsky / 1990 / Computer graphics and connected topologies on finite ordered sets / Topology and its Applications 36 (1) : 1 ~ 17
E. Melin / 2005 / Extension of continuous functions in digital spaces with the Khalimsky topology / Topology and its Applications 153 (1) : 52 ~ 65
G. Gierz / 1980 / A Compendium of Continuous Lattices / Springer-Verlag
J. Dontchev / 1999 / Groups of μ-generalized homeomorphisms and the digital line / Topology and its Applications 95 (2) : 113 ~ 128
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