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S.E. Han, Remark on a generalized universal covering space, Honam Mathematical Jour 31(3)(2009) 267-278.
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S.E. Han, Existence problem of a generalized universal covering space, Acta Applicandae Mathematicae 109(3)(2010) 805-827.
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G. T. Herman, Oriented surfaces in digital spaces, CVGIP: Graphical Models and Image Processing 55 (1993) 381-396.
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In-Soo Kim, S.E. Han, Digital covering theory and its application, Honam Math. Jour. 30 (4)(2008) 589-602.
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In-Soo Kim, S.E. Han, C.J. Yoo, The pasting property of digital continuity, Acta Applicandae Mathematicae (2009), doi 10.1007/s10440-008-9422-0, On line first publication .
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R. Klette, A. Rosenfeld, Digital Geometry, Morgan Kaufmann, San Francisco, 2004
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T.Y. Kong, A. Rosenfeld, Topological Algorithms for the Digital Image Processing, Elsevier Science, Amsterdam, 1996.
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D.G. Morgenthaler, A. Rosenfeld, Surfaces in three dimensional digital images, Information and Control, 51 (1981) 227-247.
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A. Rosenfeld, Digital topology, Am. Math. Mon. 86 (1979) 76-87.
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S.E. Han, Connected sum of digital closed surfaces, Information Sciences 116 (3)(2006) 332-348.
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S.E. Han, Discrete Homotopy of a Closed k-Surface, IWCIA 2006 LNCS 4040, Springer-Verlag Berlin, pp.214-225, 2006.
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S.E. Han, Minimal digital pseudotorus with k-adjacency, Honam Mathematical Journal 26(2) (2004) 237-246.
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S.E. Han, Non-product property of the digital fundamental group, Information Sciences 171 (1-3) (2005) 73-91.
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S.E. Han, On the simplicial complex stemmed from a digital graph, Honam Mathematical Journal 27 (1) (2005) 115-129.
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S.E. Han, Minimal simple closed 18-surfeces and a topological preservation of 3D surfaces, Information Sciences 176(2)(2006) 120-134.
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S.E. Han, Equivalent (, )-covering and generalized digital lifting, Information Sciences 178 (2) (2008) 550-561.
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S.E. Han, Digital fundamental group and Euler characteristic of a connected sum of digital dosed surfaces, Information Sciences 177(16)(2007) 3314-3326.
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S.E. Han, Strong k-deformation retract and its applications, Journal of the Korean Mathematical Society 44(6)(2007) 1479-1503.
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S.E. Han, Comparison among digital fundamental groups and its applications, Information Sciences 178(2008) 2091-2104 .
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S.E. Han, The k-homotopic thinning and a torus-like digital image in Z", Journal of Mathematical Imaging and Vision 31 (1) (2008) 1-16.
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G. Bertrand and M. Malgouyres, Some topological properties of discrete surfaces, Jour. of Mathematical Imaging and Vision, 11 (1999) 207-221.
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L. Boxer, Digitally continuous functions Pattern Recognition Letters 15 (1994) 833-839.
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L. Chen, Discrete Surfaces and Manifolds, Scientific and Practical Computing, 2004.
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L. Boxer, A classical construction for the digital fundamental group, Jour. of Mathematical Imaging and Vision. 10 (1999) 51-62.
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L. Boxer, Properties of digital homotopy, Jour. of Mathematical Imaging and Vision 22 (2005) 19-26.
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A.I. Bykov, L.G. Zerkalov, M.A. Rodriguez Pineda, Index of a point of 3-D digital binary image and algorithm of computing its Euler characteristic, Pattern Recognition 32 (1999) 845-850.
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A,V. Evako, Topological properties of closed digital spaces: One method of constructing digital models of closed continuous surfaces by using covers, Computer Vision and Image Understanding, 102 (2006) 134-144.
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S.E. Han, Computer topology and its applications, Honam Math. Jour., 25(1) (2003) 153-162.
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