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David Eppstein

· Distinguished Professor

University of California, Irvine · Computer Science

Active 1985–2025

h-index66
Citations17.4k
Papers78087 last 5y
Funding$1.2M

Academic metrics are sourced from OpenAlex and public funding records; values may differ from Google Scholar.

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About

David Eppstein is a Distinguished Professor of Computer Science at UC Irvine's Donald Bren School of Information & Computer Sciences. He earned his Ph.D. in Computer Science from Columbia University in 1989 and his B.S. in Mathematics from Stanford University in 1984. His research interests include graph algorithms, graph theory, discrete and computational geometry, graph drawing and information visualization, and data structures. Eppstein has been recognized as a Fellow of the ACM in 2012, a Fellow of the AAAS in 2017, and was named a Distinguished Professor in 2020. His work has earned him several awards, including the SIAM Best Paper Award in 2022. He is known for his contributions to algorithm design and computational complexity theory, and he has been involved in collaborative research projects, including a $1.2 million NSF grant studying geometric graphs.

Research topics

  • Computer Science
  • Mathematics
  • Humanities
  • Artificial Intelligence
  • Combinatorics
  • Theoretical computer science
  • Discrete mathematics
  • Algorithm

Selected publications

  • Minor-Closed Graph Classes with Bounded Layered Pathwidth

    SIAM Journal on Discrete Mathematics · 2020 · 13 citations

    We prove that a minor-closed class of graphs has bounded layered pathwidth if and only if some apex-forest is not in the class. This generalises a theorem of Robertson and Seymour, which says that a minor-closed class of graphs has bounded pathwidth if and only if some forest is not in the class.

  • Parameterized Leaf Power Recognition via Embedding into Graph Products

    Algorithmica · 2020 · 10 citations

    1st authorCorresponding
  • Product Structure Extension of the Alon–Seymour–Thomas Theorem

    SIAM Journal on Discrete Mathematics · 2024-07-09 · 4 citations

    articleOpen access

    Alon, Seymour, and Thomas [J. Amer. Math. Soc., 3 (1990), pp. 801-808] proved that every n-vertex graph excluding Kt as a minor has treewidth less than t3/2 \\surdn. Illingworth, Scott, and Wood [Product Structure of Graphs with an Excluded Minor, preprint, arXiv:2104.06627, 2022] recently refined this result by showing that every such graph is a subgraph of some graph with treewidth t - 2, where each vertex is blown up by a complete graph of order \\scrO(\\surdtn). Solving an open problem of Il…

  • What is... Treewidth?

    Notices of the American Mathematical Society · 2025-01-10 · 1 citations

    articleOpen access1st authorCorresponding

    The treewidth of a graph, a positive integer defined using a tree of sets of vertices, is central to graph structure theory and the parametrized complexity of algorithms.

  • Non-crossing Hamiltonian Paths and Cycles in Output-Polynomial Time

    Algorithmica · 2024-07-18 · 1 citations

    articleOpen access1st authorCorresponding

    Abstract We show that, for planar point sets, the number of non-crossing Hamiltonian paths is polynomially bounded in the number of non-crossing paths, and the number of non-crossing Hamiltonian cycles (polygonalizations) is polynomially bounded in the number of surrounding cycles. As a consequence, we can list the non-crossing Hamiltonian paths or the polygonalizations, in time polynomial in the output size, by filtering the output of simple backtracking algorithms for non-crossing paths or sur…

Recent grants

Frequent coauthors

Education

  • Ph.D., Computer Science

    University of California, Irvine

    1989
  • M.S., Computer Science

    University of California, Irvine

    1984
  • B.S., Computer Science

    University of California, Irvine

    1982

Awards & honors

  • Fellow of the ACM (2012)
  • Fellow of the AAAS (2017)
  • Distinguished Professor (2020)
  • Best Paper Award for 'On the Biplanarity of Blowups' (2023)
  • SIAM Best Paper Award (2022)

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