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A unification of two refinements of Euler's partition theorem,
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Cited by

  1. W.Y. C. Chen, Ae Ja Yee and A.J.W. Zhu, Euler's partition theorem with upper bounds on multiplicities, Electron. J. Combin. 19 (2012) Paper 41, 15 pp.

  2. S. Fu, D. Tang and Ae Ja Yee, A lecture hall theorem for m-falling partitions, Ann. Combin. 23(3-4) (2019) 749-764.

  3. B.L.S. Lin and X. Lin, Refinement for sequences in partitions, Ramanujan J. 2022.

  4. J. Murray, A bijection for Euler's partition theorem in the spirit of Bressoud, Ramanujan J. 51 (2020) 163-175.

  5. Se-jin Oh, The Andrews-Olsson identity and Bessenrodt insertion algorithm on Young walls, European J. Combin. 43 (2015) 8-31.

  6. X.H. Xiong, Euler's partition theorem for all moduli and new companions to Rogers-Ramanujan-Andrews-Gordon identities, arXiv:1607.07583.