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A Combinatorial Identity Concerning Plane Colored Trees and its Applications

机译:平面彩色树的组合身份及其应用

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In this note, we obtain a combinatorial identity by counting some colored plane trees. This identity has a plethora of implications. In particular, it solves a bijective problem in Stanley's collection "Bijective Proof Problems", and gives a formula for the Narayana polynomials, as well as an equivalent expression for the Harer-Zagier formula enumerating unicellular maps.
机译:在本说明中,我们通过对一些彩色平面树进行计数来获得组合标识。这种身份具有很多含义。特别地,它解决了斯坦利(Stanley)的集合“双射证明问题”中的双射问题,并给出了Narayana多项式的公式以及枚举单细胞图的Harer-Zagier公式的等效表达式。

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