Index | By year | Hook formula | Trees | Hankel | Interdiscipline | Divers |

[94] G.-N. Han, **Hankel continued fraction and its applications**, *Adv. in Math.*, **303**, 2016, pp. 295-321.
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[93] H. Fu, G.-N.Han, **Computer assisted proof for Apwenian sequences**, *Proceedings of the ACM on International Symposium on Symbolic and Algebraic Computation*, **ISSAC2016**, 2016, pp. 231-238.
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[91] G.-N. Han, **Jacobi continued fraction and Hankel determinants of the Thue-Morse sequence**, *Quaestiones Mathematicae*, **39(7)**, 2016, pp. 895-909.
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[87] Y. Bugeaud, G.-N. Han, Z.-Y. Wen, J.-Y. Yao, **Hankel Determinants, Padé Approximations, and Irrationality Exponents**, *International Mathematics Research Notices (IMRN)*, **5**, 2016, pp. 1467-1496.
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[86] G.-N. Han, W. Wu, **Evaluations of the Hankel determinants of a Thue-Morse-like sequence**, *International J Number Theory*, **11**, 2015, pp. 1887-1904.
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[85] H. Fu, G.-N. Han, **On t-extensions of the Hankel determinants of certain automatic sequences**, *Theoretical Computer Science*, **562**, 2015, pp. 46-56.
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[84] G.-N. Han, **Hankel Determinant Calculus for the Thue-Morse and related sequences**, *J. Number Theory*, **147**, 2015, pp. 374-395.
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[82] Y. Bugeaud, G.-N. Han, **A combinatorial proof of the non-vanishing of Hankel determinants of the Thue-Morse sequence**, *Electronic J. Combinatorics*, **21(3)**, #P3.26, 2014, 16 pages.
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