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Gregory Clark

Postdoctoral Research Fellow

Oxford University Centre for Corporate Reputation
Saïd Business School
University of Oxford
Park End Street
Oxford
OX1 1HP

Gregory Clark

Gregory Clark has joined the Centre for Corporate Reputation and the department of Marketing as a Postdoctoral Research Fellow. He is working with Felipe Thomaz, Associate Professor of Marketing at Oxford Saïd.

Greg’s research is in Discrete Mathematics, but more specifically Spectral Hypergraph Theory. The goal of Spectral Hypergraph Theory is to relate the structure of a hypergraph to its spectrum; that is to say, how one can relate the structure of a multi-dimensional network to a (relatively) short list of numbers. He is excited for the opportunity to apply this work to problems concerning reputation and the future of marketing. As an example, he wants to provide measurable recommendations on how to improve the position of an individual in a complex network.

Greg holds a bachelor’s degree in Mathematics from Westminster College, New Wilmington PA, and received his PhD in Mathematics from the University of South Carolina in May 2019. During graduate school, Greg worked extensively with undergraduate and secondary school students on research in mathematics. In particular, Greg developed a summer research program for local secondary and undergraduate students with support from the University of South Carolina Summer Program for Research Interns and the Support for Minority Advancement in Research Training.

Read Greg's CV.

Publications

Comparing the eigenvector and degree dispersion with the principal ratio of a graph

  • Journal article
  • Linear and Multilinear Algebra
  • Gregory Clark
Marketing

Applications of the Harary-Sachs theorem for hypergraphs

  • Journal article
  • Linear Algebra and Its Applications
  • Gregory Clark,
  • Joshua N Cooper
Marketing

A Harary-Sachs theorem for hypergraphs

  • Journal article
  • Journal of Combinatorial Theory, Series B
  • Gregory Clark,
  • Joshua Cooper
Marketing

Stably computing the multiplicity of known roots given leading coefficients

  • Journal article
  • Numerical Linear Algebra with Applications
  • Gregory Clark,
  • JN Cooper
Marketing

Using block designs in crossing number bounds

  • Journal article
  • Journal of Combinatorial Designs
  • J Asplund,
  • Gregory Clark,
  • G Cochran,
  • É Czabarka,
  • A Hamm,
  • G Spencer,
  • L Székely,
  • L Taylor,
  • Z Wang
Marketing
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