$\lambda$-Euler's Difference Table for Colored Permutations
Motivated by the $\lambda$-Euler's difference table of Eriksen et al. and colored Euler's difference table of Faliharimalala and Zeng, we study the $\lambda$-analogue of colored Euler's difference table and generalize their results. We generalize the number of permutations with $k$-excedances studied by Liese and Remmel in colored permutations. We also extend Wang et al.'s recent results about $r$-derangements by relating with the sequences arising from the difference table.
1997 ◽
Vol 161
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pp. 491-504
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1994 ◽
Vol 144
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pp. 421-426
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1977 ◽
Vol 35
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pp. 466-467
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1978 ◽
Vol 36
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pp. 176-177
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1995 ◽
Vol 53
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pp. 616-617
1990 ◽
Vol 48
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pp. 540-541