Pages that link to "Item:Q4889742"

The following pages link to The numbers of ascending segments in a random permutation and in the inverse to it are asymptotically independent (Q4889742):

Displaying 12 items.

• Asymptotic independence in large random permutations with fixed descent set (Q894162) (← links)
• Generalized descents and normality (Q1010677) (← links)
• Some stochastic processes in a random permutation (Q1105267) (← links)
• A central limit theorem for a new statistic on permutations (Q1745671) (← links)
• Central limit theorem for descents in conjugacy classes of \(S_n\) (Q2010620) (← links)
• A central limit theorem for the two-sided descent statistic on Coxeter groups (Q2073289) (← links)
• On a theorem of Baxter and Zeilberger via a result of Roselle (Q2128836) (← links)
• A central limit theorem for descents of a Mallows permutation and its inverse (Q2155509) (← links)
• On the central limit theorem for the two-sided descent statistics in Coxeter groups (Q2183130) (← links)
• A central limit theorem for descents and major indices in fixed conjugacy classes of \(S_n\) (Q2221791) (← links)
• Distribution of descents in matchings (Q2421312) (← links)
• Normal approximations for descents and inversions of permutations of multisets (Q2641429) (← links)