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首页> 外文期刊>European journal of combinatorics >Hook, line and sinker: A bijective proof of the skew shifted hook-length formula
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Hook, line and sinker: A bijective proof of the skew shifted hook-length formula

机译:钩,线和沉降器:偏置圆钩长度公式的一个自由度证明

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摘要

A few years ago, Naruse presented a beautiful cancellation-free hook-length formula for skew shapes, both straight and shifted. The formula involves a sum over objects called excited diagrams, and the term corresponding to each excited diagram has hook lengths in the denominator, like the classical hook-length formula due to Frame, Robinson and Thrall.
机译:几年前,Naruse呈现出一个美丽的取消无钩长配方,可直接和移位。 该公式涉及一种称为激励图的对象的总和,并且对应于每个激励图对应的术语在分母中具有钩长度,如由于帧,罗宾逊和血管引起的经典钩长度公式。

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