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B. Park, J.Y. Lee, and S.-R. Kim, The m-step competition graphs of doubly partial orders, Applied Mathematics Letters, 24 (2011), no. 6, 811-816.
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W. Park, B. Park, and S.-R. Kim, A matrix sequence { (Am)} m= 1 might converge even if the matrix a is not primitive, Linear Algebra and its Applications, 438 (2013), no. 5, 2306-2319.
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Y. Zhao and G.J Chang, Note on the m-step competition numbers of paths and cycles, Discrete Applied Mathematics, 157 (2009), no. 8, 1953-1958.
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E. Belmont, A complete characterization of paths that are m-step competition graphs, Discrete Applied Mathematics, 159 (2011), no. 14, 1381-1390.
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H.H. Cho and H.K. Kim, Competition indices of strongly connected digraphs, Bull. Korean Math. Soc., 48 (2011), no. 3, 637-646.
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Han Hyuk Cho and S.-R. Kim, A class of acyclic digraphs with interval competition graphs, Discrete Applied Mathematics, 148 (2005), no. 2, 171-180.
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H.H. Cho, S.-R. Kim, and Y. Nam, The m-step competition graph of a digraph, Discrete Applied Mathematics, 105 (2000), no. 1, 115-127.
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J. Choi, A study on the competition graphs of d-partial orders, PhD thesis, Seoul National University, 2018.
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J. Choi, K.S. Kim, S.-R. Kim, J.Y. Lee, and Y. Sano, On the competition graphs of d-partial orders, Discrete Applied Mathematics, 204 (2016), 29-37.
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J. Choi and S.-R. Kim, On the matrix sequence for a boolean matrix a whose digraph is linearly connected, Linear Algebra and its Applications, 450 (2014), 56-75.
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G.T Helleloid, Connected triangle-free m-step competition graphs, Discrete Applied Mathematics, 145 (2005), no. 3, 376-383.
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W. Ho, The m-step, same-step, and any-step competition graphs, Discrete Applied Mathematics, 152 (2005), no. 1, 159-175.
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H.K. Kim, Competition indices of tournaments, Bull. Korean Math. Soc, 45 (2008), no. 2, 385-396.
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