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Self-dual codes with an automorphism of order 7 and s-extremal codes of length 68., , and . Finite Fields Their Appl., (2018)Classification of binary self-dual 48, 24, 10 codes with an automorphism of odd prime order., , and . Finite Fields Their Appl., 18 (6): 1104-1113 (2012)On binary self-dual codes of lengths 60, 62, 64 and 66 having an automorphism of order 9., and . Des. Codes Cryptogr., 45 (3): 335-346 (2007)New extremal singly even self-dual codes of lengths 64 and 66., , and . CoRR, (2017)Classification of Binary Self-Dual 76, 38, 14 Codes With an Automorphism of Order 9., , and . IEEE Trans. Information Theory, 65 (2): 1101-1105 (2019)Binary Self-Dual Codes of Lengths 52 to 60 With an Automorphism of Order 7 or 13., and . IEEE Trans. Information Theory, 57 (11): 7498-7506 (2011)Self-dual 62, 31, 12 and 64, 32, 12 codes with an automorphism of order 7.. Adv. in Math. of Comm., 8 (1): 73-81 (2014)Self-Dual Codes With an Automorphism of Order 11., , , and . IEEE Trans. Information Theory, 61 (3): 1188-1193 (2015)On the classification of binary self-dual 44,22,8 codes with an automorphism of order 3 or 7, , and . CoRR, (2011)Classification of the binary self-dual 42, 21, 8 codes having an automorphism of order 3., , and . Finite Fields Their Appl., 13 (3): 605-615 (2007)