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Dive into the research topics where Jephian C. H. Lin is active.

Publication


Featured researches published by Jephian C. H. Lin.


Electronic Journal of Linear Algebra | 2015

MINIMUM RANK OF GRAPHS WITH LOOPS

Chassidy Bozeman; AnnaVictoria Ellsworth; Leslie Hogben; Jephian C. H. Lin; Gabi Maurer; Kathleen Nowak; Aaron Rodriguez; James Strickland

A loop graph


Discrete Applied Mathematics | 2017

Zero Forcing Propagation Time on Oriented Graphs

Adam Berliner; Chassidy Bozeman; Steve Butler; Minerva Catral; Leslie Hogben; Brenda Kroschel; Jephian C. H. Lin; Nathan Warnberg; Michael Young

\mf G


Electronic Journal of Linear Algebra | 2016

Odd Cycle Zero Forcing Parameters and the Minimum Rank of Graph Blowups

Jephian C. H. Lin

is a finite undirected graph that allows loops but does not allow multiple edges. The set


Linear Algebra and its Applications | 2017

Note on von Neumann and Rényi entropies of a graph

Michael Dairyko; Leslie Hogben; Jephian C. H. Lin; Joshua Lockhart; David E. Roberson; Simone Severini; Michael Young

\sym(\lG)


Linear Algebra and its Applications | 2016

On the Distance Spectra of Graphs

Ghodratollah Aalipour; Aida Abiad; Zhanar Berikkyzy; Jay Cummings; Jessica De Silva; Wei Gao; Kristin Heysse; Leslie Hogben; Franklin Kenter; Jephian C. H. Lin; Michael J. Tait

of real symmetric matrices associated with a loop graph


Electronic Journal of Combinatorics | 2017

Generalizations of the Strong Arnold Property and the Minimum Number of Distinct Eigenvalues of a Graph

Wayne Barrett; Shaun M. Fallat; H. Tracy Hall; Leslie Hogben; Jephian C. H. Lin; Bryan L. Shader

\lG


The Journal of Combinatorics | 2016

Rainbow arithmetic progressions

Steve Butler; Craig Erickson; Leslie Hogben; Kirsten Hogenson; Lucas Kramer; Richard L. Kramer; Jephian C. H. Lin; Ryan R. Martin; Derrick Stolee; Nathan Warnberg; Michael Young

of order


arXiv: Combinatorics | 2017

Critical ideals, minimum rank and zero forcing number

Carlos A. Alfaro; Jephian C. H. Lin

n


arXiv: Combinatorics | 2017

Zero forcing number, Grundy domination number, and their variants

Jephian C. H. Lin

is the set of symmetric matrices


Linear Algebra and its Applications | 2016

Using a new zero forcing process to guarantee the Strong Arnold Property

Jephian C. H. Lin

A=[a_{ij}]\in\Rnn

Collaboration


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Leslie Hogben

American Institute of Mathematics

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H. Tracy Hall

Brigham Young University

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Steve Butler

University of California

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Wayne Barrett

Brigham Young University

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