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Determining the components of the complement of a digital (n-1)-manifold in Zn., , , and . DGCI, volume 1176 of Lecture Notes in Computer Science, page 163-176. Springer, (1996)Digital Lighting Functions., , , and . DGCI, volume 1347 of Lecture Notes in Computer Science, page 139-150. Springer, (1997)A Maximum Set of (26, 6)-Connected Digital Surfaces., , , , and . IWCIA, volume 3322 of Lecture Notes in Computer Science, page 291-306. Springer, (2004)Digital homotopy with obstacles., , , and . IWCIA, volume 46 of Electronic Notes in Theoretical Computer Science, page 93-112. Elsevier, (2001)Digital homotopy with obstacles., , , and . Discret. Appl. Math., 139 (1-3): 5-30 (2004)Homotopy in digital spaces., , , and . Discret. Appl. Math., 125 (1): 3-24 (2003)Generalized Simple Surface Points., , , and . DGCI, volume 7749 of Lecture Notes in Computer Science, page 59-70. Springer, (2013)A Digital Lighting Function for Strong 26-Surfaces., , , and . DGCI, volume 1568 of Lecture Notes in Computer Science, page 91-103. Springer, (1999)Local Characterization of a Maximum Set of Digital (26, 6)-Surfaces., , , , and . DGCI, volume 3429 of Lecture Notes in Computer Science, page 161-171. Springer, (2005)Local characterization of a maximum set of digital (26, 6)-surfaces., , , , and . Image Vis. Comput., 25 (10): 1685-1697 (2007)