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

[99] G.-N. Han, H. Xiong,

[98] G.-N. Han, H. Xiong, **Difference operators for partitions and some applications**, *Annals of Combin.*, 2017, 27 pages.
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[96] G.-N. Han, H. Xiong, **New hook-content formulas for strict partitions**, *Journal of Algebraic Combinatorics*, **45**, 2017, pp. 1001-1019.
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[92] P.-O. Dehaye, G.-N. Han, H. Xiong, **Difference operators for partitions under the Littlewood decomposition**, *The Ramanujan Journal*, **44**, 2017, pp. 197-225.
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[90] G.-N. Han, H. Xiong, **New hook-content formulas for strict partitions (extended abstract)**, *Disc. Math. and Theoretical Computer Science*, 2017, 11 pages.
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[76] Paul-Olivier Dehaye and Guo-Niu Han, **A multiset hook length formula and some applications**, *Discrete Mathematics*, **311**, 2011, pp. 2690-2702.
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[68] Ch. Bessenrodt, G.-N. Han, **Symmetry distribution between hook length and part length for partitions**, *Discrete Mathematics*, **309**, 2009, pp. 6070-6073.
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[67] G.-N. Han, Kathy Q. Ji, **Combining hook length formulas and BG-ranks for partitions via the Littlewood decomposition**, *Trans. Amer. Math. Soc.*, **363**, 2011, pp. 1041-1060.
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[63] G.-N. Han, **Hook lengths and shifted parts of partitions**, *The Ramanujan Journal*, **23**, 2010, pp. 127-135.
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[62] G.-N. Han, **The Nekrasov-Okounkov hook length formula: refinement, elementary proof, extension and applications**, *Annales de l'Institut Fourier*, **60**, 2010, pp. 1-29.
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[61] G.-N. Han and Ken Ono, **Hook lengths and 3-cores**, *Annals of Combin.*, **15**, 2011, pp. 305-312.
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[60] G.-N. Han, **Some conjectures and open problems on partition hook lengths**, *Experimental Mathematics*, **18**, 2009, pp. 97-106.
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[59] G.-N. Han, **Yet another generalization of Postnikov's hook length formula for binary trees**, *SIAM J. Discrete Math*, **23**, 2009, pp. 661-664.
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[58] G.-N. Han, **New hook length formulas for binary trees**, *Combinatorica*, **30**, 2010, pp. 253-256.
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[57] G.-N. Han, **Discovering hook length formulas by an expansion technique**, *Electronic J. Combinatorics*, **15(1)**, #R133, 2008, 41 pages.
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