37 citations · 50 across the 6 of their papers we have counts for
6 papers
Some aspects of (r,k)-parking functions
Richard Stanley, Yinghui Wang
An \emph{-parking function} of length may be defined as a sequence of positive integers whose increasing rearrangement satisfie…
The Smith Normal Form Distribution of a Random Integer Matrix
Yinghui Wang, Richard P. Stanley
We show that the density of the Smith normal form (SNF) of a random integer matrix exists and equals a product of densities of SNF over wit…
Gaussian Behavior in Generalized Zeckendorf Decompositions
Steven J. Miller, Yinghui Wang
A beautiful theorem of Zeckendorf states that every integer can be written uniquely as a sum of non-consecutive Fibonacci numbers ; Lekkerkerker proved that…
On the number of summands in Zeckendorf decompositions
Murat Kologlu, Gene Kopp, Steven J. Miller +1
Zeckendorf proved that every positive integer has a unique representation as a sum of non-consecutive Fibonacci numbers. Once this has been shown, it's natural to ask how many summ…
From Fibonacci Numbers to Central Limit Type Theorems
Steven J. Miller, Yinghui Wang
A beautiful theorem of Zeckendorf states that every integer can be written uniquely as a sum of non-consecutive Fibonacci numbers . Lekkerkerker proved that…
A Variant of the Stanley Depth for Multisets
Yinghui Wang
We define and study a variant of the \emph{Stanley depth} which we call \emph{total depth} for partially ordered sets (posets). This total depth is the most natural variant of Stan…