Pages that link to "Item:Q1894658"

The following pages link to Bijective proofs of the hook formulas for the number of standard Young tableaux, ordinary and shifted (Q1894658):

Displaying 27 items.

• On the relationship between pipe dreams and permutation words (Q396875) (← links)
• The weighted hook length formula (Q543902) (← links)
• On an identity of Glass and Ng concerning the hook length formula (Q708402) (← links)
• A short Hook-lengths bijection inspired by the Greene-Nijenhuis-Wilf proof (Q801062) (← links)
• Bijective proofs of shifted tableau and alternating sign matrix identities (Q884814) (← links)
• An elementary proof of the hook formula (Q1010756) (← links)
• Similar constructions for Young tableaux and involutions, and their application to shiftable tableaux (Q1105601) (← links)
• A bijection between Proctor's and Sundaram's odd orthogonal tableaux (Q1356415) (← links)
• A combinatorial bijection between standard Young tableaux and reduced words of Grassmannian permutations (Q1380705) (← links)
• Hook formulas for skew shapes. I: \(q\)-analogues and bijections (Q1679334) (← links)
• Another involution principle-free bijective proof of Stanley's hook-content formula (Q1806214) (← links)
• A bijective proof of the hook-content formula for super Schur functions and a modified jeu de taquin (Q1918889) (← links)
• Hook, line and sinker: a bijective proof of the skew shifted hook-length formula (Q1987073) (← links)
• Polynomiality of certain average weights for oscillating tableaux (Q1991413) (← links)
• Corners of self-conjugate \((s,s + 1)\)-cores and \(( \overline{s}, \overline{s + 1})\)-cores (Q2144497) (← links)
• A bijective proof of Loehr-Warrington's formulas for the statistics \({\mathrm{ctot}_\frac{q}{p}}\) and \({\mathrm{mid}_\frac{q}{p}}\) (Q2256979) (← links)
• On standard Young tableaux of bounded height (Q2417465) (← links)
• A relationship between the major index for tableaux and the charge statistic for permutations (Q2571288) (← links)
• A bijective proof of the hook-length formula for standard immaculate tableaux (Q2790175) (← links)
• Enumeration of Standard Young Tableaux (Q2949158) (← links)
• (Q3836512) (← links)
• (Q5139705) (← links)
• Hook Formulas for Skew Shapes II. Combinatorial Proofs and Enumerative Applications (Q5357958) (← links)
• A bijective proof of the hook-length formula for skew shapes (Q5915826) (← links)
• An affine generalization of evacuation (Q5918698) (← links)
• An affine generalization of evacuation (Q5919520) (← links)
• On hooks of skew Young diagrams and bars in shifted diagrams (Q5939207) (← links)