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Overview

Leslie Hogben is affiliated with Iowa State University in the United States and conducts research primarily within the fields of Computer Science and Mathematics. The main areas of study focus on graph theory and its applications, matrix theory, and computational mathematical concepts.

The scientist's research spans several specific subfields, including:

  • Computational Theory and Mathematics
  • Geometry and Topology
  • Computer Networks and Communications
  • Electrical and Electronic Engineering
  • Control and Systems Engineering

Leslie Hogben has contributed extensively to topics such as:

  • Graph theory and applications
  • Advanced Graph Theory Research
  • Matrix Theory and Algorithms
  • Graph Labeling and Dimension Problems
  • Interconnection Networks and Systems
  • Graph theory and CDMA systems
  • Complexity and Algorithms in Graphs

Some of the recent papers authored include:

  • Spectra of Variants of Distance Matrices of Graphs and Digraphs: A Survey, 2022, La Matematica
  • Using Markov Chains to Determine Expected Propagation Time for Probabilistic Zero Forcing, 2020, Electronic Journal of Linear Algebra
  • Optimizing the trade-off between number of cops and capture time in Cops and Robbers, 2022, Journal of Combinatorics
  • The Inverse Eigenvalue Problem of a Graph, Zero Forcing, and Related Parameters, 2020, Notices of the American Mathematical Society
  • Positive and negative square energies of graphs, 2023, Electronic Journal of Linear Algebra

Frequent collaborators include:

  • Bryan L. Shader
  • Jephian Lin
  • Bryan Curtis
  • Carolyn Reinhart
  • Daniela Ferrero

Leslie Hogben has published in various venues, with notable recurrent contributions to:

  • arXiv (Cornell University)
  • Electronic Journal of Linear Algebra
  • La Matematica
  • Notices of the American Mathematical Society
  • Journal of Combinatorics

In book publications, Leslie Hogben has authored:

  • Inverse Problems and Zero Forcing for Graphs, 2022, Mathematical surveys and monographs
  • Research Trends in Graph Theory and Applications, 2021, Springer International Publishing

Best Publications

  • Handbook Of Linear Algebra

    Leslie Hogben

  • Zero forcing sets and the minimum rank of graphs

    Francesco Barioli;Wayne Barrett;Steve Butler;Sebastian M. Cioabă

  • The minimum rank of symmetric matrices described by a graph: A survey☆

    Shaun M. Fallat;Leslie Hogben

  • Zero forcing parameters and minimum rank problems

    Francesco Barioli;Wayne Barrett;Shaun M. Fallat;H. Tracy Hall

  • Parameters Related to Tree-Width, Zero Forcing, and Maximum Nullity of a Graph

    Francesco Barioli;Wayne Barrett;Shaun M. Fallat;H. Tracy Hall

  • Recursive Robust PCA or Recursive Sparse Recovery in Large but Structured Noise

    Chenlu Qiu;Namrata Vaswani;Brian Lois;Leslie Hogben

  • SPECTRAL GRAPH THEORY AND THE INVERSE EIGENVALUE PROBLEM OF A GRAPH

    Leslie Hogben

  • Vertex and edge spread of zero forcing number, maximum nullity, and minimum rank of a graph

    Christina J. Edholm;Leslie Hogben;Leslie Hogben;My Huynh;Joshua LaGrange

  • Computation of minimal rank and path cover number for certain graphs

    Francesco Barioli;Shaun Fallat;Leslie Hogben

  • Minimum Rank Problems

    Leslie Hogben;Leslie Hogben

  • Handbook of Linear Algebra : Handbook of Linear Algebra

    Leslie Hogben

  • Propagation time for zero forcing on a graph

    Leslie Hogben;My Huynh;Nicole Kingsley;Sarah Meyer

  • Maximal modular inner ideals and the Jacobson radical of a Jordan algebra

    Leslie Hogben;Kevin McCrimmon

  • An upper bound for the minimum rank of a graph

    Avi Berman;Shmuel Friedland;Leslie Hogben;Leslie Hogben;Uriel G. Rothblum

  • Zero Forcing, Linear and Quantum Controllability for Systems Evolving on Networks

    Daniel Burgarth;Domenico D'Alessandro;Leslie Hogben;Simone Severini

  • On the minimum rank of not necessarily symmetric matrices : a preliminary study

    Francesco Barioli;Shaun M. Fallat;H. Tracy Hall;Daniel Hershkowitz

  • Minimum Rank, Maximum Nullity, and Zero Forcing Number of Graphs

    Shaun M. Fallat;Leslie Hogben

  • Graph theoretic methods for matrix completion problems

    Leslie Hogben

  • Positive semidefinite zero forcing

    Jason Ekstrand;Craig Erickson;H. Tracy Hall;Diana Hay

  • Combinatorial Matrix Theory

    Leslie Hogben

Frequent Co-Authors

Shaun M. Fallat
Shaun M. Fallat University of Regina
Simone Severini
Simone Severini University College London
P. van den Driessche
P. van den Driessche University of Victoria
Namrata Vaswani
Namrata Vaswani Iowa State University
Michael Tait
Michael Tait McMaster University
Shmuel Friedland
Shmuel Friedland University of Illinois at Chicago
Charles R. Johnson
Charles R. Johnson William & Mary
Vittorio Giovannetti
Vittorio Giovannetti Scuola Normale Superiore di Pisa
Dragoš Cvetković
Dragoš Cvetković University of Belgrade
Chris Godsil
Chris Godsil University of Waterloo

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