| 2013 | ||
|---|---|---|
| j37 | James D. Currie: Infinite ternary square-free words concatenated from permutations of a single word. Theor. Comput. Sci. 482: 1-8 (2013) | |
| i7 | James D. Currie, Narad Rampersad, Kalle Saari: Extremal words in the shift orbit closure of a morphic sequence. CoRR abs/1301.4972 (2013) | |
| 2012 | ||
| j36 | Bastian Bischoff, James D. Currie, Dirk Nowotka: Unary Patterns with involution. Int. J. Found. Comput. Sci. 23(8): 1641-1652 (2012) | |
| j35 | James D. Currie, Narad Rampersad: Fixed points avoiding Abelian k-powers. J. Comb. Theory, Ser. A 119(5): 942-948 (2012) | |
| i6 | James D. Currie: Infinite ternary square-free words concatenated from permutations of a single word. CoRR abs/1207.3445 (2012) | |
| 2011 | ||
| j34 | James D. Currie, Narad Rampersad: A proof of Dejean's conjecture. Math. Comput. 80(274): 1063-1070 (2011) | |
| j33 | James D. Currie: Lexicographically least words in the orbit closure of the Rudin-Shapiro word. Theor. Comput. Sci. 412(35): 4742-4746 (2011) | |
| i5 | ||
| i4 | James D. Currie, Narad Rampersad: Fixed points avoiding Abelian $k$-powers. CoRR abs/1106.1842 (2011) | |
| i3 | Julien Cassaigne, James D. Currie, Luke Schaeffer, Jeffrey Shallit: Avoiding Three Consecutive Blocks of the Same Size and Same Sum. CoRR abs/1106.5204 (2011) | |
| 2010 | ||
| j32 | James D. Currie, Narad Rampersad: Cubefree words with many squares. Discrete Mathematics & Theoretical Computer Science 12(3): 29-34 (2010) | |
| j31 | James D. Currie, Narad Rampersad: Infinite words containing squares at every position. RAIRO - Theor. Inf. and Applic. 44(1): 113-124 (2010) | |
| 2009 | ||
| j30 | James D. Currie, Narad Rampersad: There are k-uniform cubefree binary morphisms for all k>=0. Discrete Applied Mathematics 157(11): 2548-2551 (2009) | |
| j29 | ||
| j28 | James D. Currie, Narad Rampersad: Dejean's conjecture holds for $\sf {N\ge 27}$. ITA 43(4): 775-778 (2009) | |
| j27 | James D. Currie, Ali Aberkane: A cyclic binary morphism avoiding Abelian fourth powers. Theor. Comput. Sci. 410(1): 44-52 (2009) | |
| j26 | James D. Currie, Narad Rampersad: Dejean's conjecture holds for n>=30. Theor. Comput. Sci. 410(30-32): 2885-2888 (2009) | |
| i2 | ||
| i1 | James D. Currie: The lexicographically least word in the orbit closure of the Rudin-Shapiro word. CoRR abs/0905.4923 (2009) | |
| 2008 | ||
| j25 | James D. Currie, Narad Rampersad: For each α > 2 there is an Infinite Binary Word with Critical Exponent α. Electr. J. Comb. 15(1) (2008) | |
| j24 | James D. Currie: Palindrome positions in ternary square-free words. Theor. Comput. Sci. 396(1-3): 254-257 (2008) | |
| j23 | James D. Currie, Terry I. Visentin: Long binary patterns are Abelian 2-avoidable. Theor. Comput. Sci. 409(3): 432-437 (2008) | |
| 2007 | ||
| j22 | James D. Currie, Terry I. Visentin: On Abelian 2-avoidable binary patterns. Acta Inf. 43(8): 521-533 (2007) | |
| j21 | M. Mohammad-Noori, James D. Currie: Dejean's conjecture and Sturmian words. Eur. J. Comb. 28(3): 876-890 (2007) | |
| 2006 | ||
| j20 | James D. Currie, Narad Rampersad, Jeffrey Shallit: Binary Words Containing Infinitely Many Overlaps. Electr. J. Comb. 13(1) (2006) | |
| 2005 | ||
| j19 | Ali Aberkane, James D. Currie: The Thue-Morse word contains circular 5/2+ power free words of every length. Theor. Comput. Sci. 332(1-3): 573-581 (2005) | |
| j18 | ||
| 2004 | ||
| j17 | Ali Aberkane, James D. Currie: There Exist Binary Circular 5/2+ Power Free Words of Every Length. Electr. J. Comb. 11(1) (2004) | |
| j16 | James D. Currie: The number of binary words avoiding abelian fourth powers grows exponentially. Theor. Comput. Sci. 319(1-3): 441-446 (2004) | |
| 2003 | ||
| j15 | James D. Currie, Erica Moodie: A word on 7 letters which is non-repetitive up to mod 5. Acta Inf. 39(6-7): 451-468 (2003) | |
| j14 | James D. Currie, Cameron W. Pierce: The Fixing Block Method in Combinatorics on Words. Combinatorica 23(4): 571-584 (2003) | |
| j13 | James D. Currie, Robert O. Shelton: The set of k-power free words over sigma is empty or perfect, . Eur. J. Comb. 24(5): 573-580 (2003) | |
| c3 | James D. Currie: What Is the Abelian Analogue of Dejean's Conjecture? Grammars and Automata for String Processing 2003: 237-242 | |
| 2002 | ||
| j12 | James D. Currie: There Are Ternary Circular Square-Free Words of Length n for n >= 18. Electr. J. Comb. 9(1) (2002) | |
| j11 | ||
| j10 | James D. Currie: No iterated morphism generates any Arshon sequence of odd order. Discrete Mathematics 259(1-3): 277-283 (2002) | |
| j9 | James D. Currie, Terry I. Visentin: Counting Endomorphisms of Crown-like Orders. Order 19(4): 305-317 (2002) | |
| c2 | James D. Currie, D. Sean Fitzpatrick: Circular Words Avoiding Patterns. Developments in Language Theory 2002: 319-325 | |
| 1999 | ||
| j8 | Julien Cassaigne, James D. Currie: Words Strongly Avoiding Fractional Powers. Eur. J. Comb. 20(8): 725-737 (1999) | |
| j7 | James D. Currie, Holger Petersen, John Michael Robson, Jeffrey Shallit: Separating Words with Small Grammars. Journal of Automata, Languages and Combinatorics 4(2): 101-110 (1999) | |
| 1998 | ||
| j6 | Jean-Paul Allouche, James D. Currie, Jeffrey Shallit: Extremal Infinite Overlap-Free Binary Words. Electr. J. Comb. 5 (1998) | |
| 1996 | ||
| j5 | ||
| j4 | James D. Currie, Robert O. Shelton: Cantor Sets and Dejean's Conjecture. Journal of Automata, Languages and Combinatorics 1(2): 113-128 (1996) | |
| 1995 | ||
| j3 | ||
| c1 | James D. Currie, Robert O. Shelton: Cantor Sets and Dejean's Conjecture. Developments in Language Theory 1995: 35-43 | |
| 1992 | ||
| j2 | ||
| 1991 | ||
| j1 | James D. Currie: Which graphs allow infinite nonrepetitive walks? Discrete Mathematics 87(3): 249-260 (1991) | |
Colors in the list of coauthors
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