EWEric Wityk
Eric Wityk
*This is an algorithmically generated author record based on publicly available information.
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Research Interests
Eric Wityk has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- Tanay Wakhare
GWU and LMI MIT GWU MIT
3 shared publications - Charles Royal Johnson
Coll William & Mary, Dept Math, Williamsburg, VA 23187 USA
2 shared publications Charles R. Johnson
1 shared publication
Latest Publications
- 19 January 2021
- Published by Elsevier in Discrete Mathematics
- Vol. 344 (4) , 112284
Corrigendum to “The proportion of trees that are linear” [Discrete Math. 343 (10) (2020) 112008]
- 19 January 2021
- Published by Elsevier in Discrete Mathematics
- Vol. 344 (4) , 112284
Corrigendum to “The proportion of trees that are linear” [Discrete Math. 343 (10) (2020) 112008]
- 1 October 2020
- Published by Elsevier in Discrete Mathematics
- Vol. 343 (10)
The proportion of trees that are linear
- 1 October 2020
- Published by Elsevier in Discrete Mathematics
- Vol. 343 (10)
The proportion of trees that are linear
- Open Access
The Proportion of Trees that are Linear
We study several enumeration problems connected to linear trees, a broad class which includes stars, paths, generalized stars, and caterpillars. We provide generating functions for counting the number of linear trees on $n$ vertices, characterize the asymptotic growth rate of the number of nonisomorphic linear trees, and show that the distribution of $k$-linear trees on $n$ vertices follows a central limit theorem.Open AccessThe Proportion of Trees that are Linear
We study several enumeration problems connected to linear trees, a broad class which includes stars, paths, generalized stars, and caterpillars. We provide generating functions for counting the number of linear trees on $n$ vertices, characterize the asymptotic growth rate of the number of nonisomorphic linear trees, and show that the distribution of $k$-linear trees on $n$ vertices follows a central limit theorem.