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Researcher · Princeton University · United States

Paul D. Seymour

Paul D. Seymour publishes mostly in Computational Theory and Mathematics, Discrete Mathematics and Combinatorics and Geometry and Topology, on topics such as Advanced Graph Theory Research, Limits and Structures in Graph Theory and Graph Labeling and Dimension Problems.

ORCID 0000-0003-0067-4534 OpenAlex
World rank
#48,853
of 7,710,434 ranked researchers
Rank in United States
#18,851
of 1,627,098
Works
437
Citations
25k
Citations per work
58.0
h-index
69
i10-index 218Top 0.2% in Computational Theory and Mathematics
Paul D. Seymour

What does Paul D. Seymour research?

Paul D. Seymour's work is mostly in Computer Science (56%), Mathematics (26%), Engineering (7%).

Physical Sciences: 389 works · 89.1% of their workComputer Science: 243 works · 55.7% of their workComputational Theory and Mathematics: 206 works · 47.2% of their workComputer Graphics and Computer-Aided Design: 21 works · 4.7% of their workComputer Networks and Communications: 17 works · 3.8% of their workMathematics: 115 works · 26.4% of their workDiscrete Mathematics and Combinatorics: 76 works · 17.3% of their workGeometry and Topology: 40 works · 9.1% of their workEngineering: 31 works · 7.0% of their workElectrical and Electronic Engineering: 31 works · 7.0% of their workEverything else: 48 works · 10.9% of their workTHEIR WORKPaul D. Seymour437works
Physical Sciences89%

Their six largest subfields, inside their fields and domains; the grey slice is everything else they publish. The interactive view splits every one of their works down to single topics.

The fields and subfields, with their numbers
    1. Computer Science24355.7%
    2. Mathematics11526.4%
    3. Engineering317.0%
  2. Everything else4810.9%
  1. 1Computational Theory and Mathematics47% of their works
  2. 2Discrete Mathematics and Combinatorics17% of their works
  3. 3Geometry and Topology9% of their works
  4. 4Electrical and Electronic Engineering7% of their works
  5. 5Computer Graphics and Computer-Aided Design5% of their works
  6. 6Computer Networks and Communications4% of their works

Research topics

Which keywords describe Paul D. Seymour's research?

The keywords of their largest research topics: Approximation Algorithms, Algorithmic Applications, Graph Theory, Parameterized Complexity, Graph Limits, Szemerédi's Theorem, Graph Labeling and Metric Dimension.

Size is their works in the topics tagged with each word, from their 8 largest topics. Each links to the topic it comes from most. The words come from the keyword list OpenAlex gives each topic, not from the text of the papers, so a word can appear that none of the papers uses.

All 18 words, with their numbers
  1. Approximation Algorithms4613 topics
  2. Algorithmic Applications4052 topics
  3. Graph Theory3361 topic
  4. Parameterized Complexity3361 topic
  5. Graph Limits1911 topic
  6. Szemerédi's Theorem1911 topic
  7. Graph Labeling1101 topic
  8. Metric Dimension1101 topic
  9. Fiber Bragg Grating751 topic
  10. Spectral Amplitude Coding751 topic
  11. Combinatorial Optimization691 topic
  12. Complexity Theory691 topic
  13. Graph Spectra691 topic
  14. Topological Indices691 topic
  15. Delaunay Triangulations561 topic
  16. Mesh Generation561 topic
  17. Model Theory291 topic
  18. Topological Dynamics291 topic

Where does Paul D. Seymour work?

Paul D. Seymour's main affiliation in the publication record is Princeton University, United States.

How many publications and citations does Paul D. Seymour have?

OpenAlex counts 437 works and 25,344 citations for Paul D. Seymour, an h-index of 69, ranking #48,853 of 7,710,434 researchers worldwide on the quality score.

Ranked on field-normalised citation excellence (50%), output (30%) and citations (20%). Counts come from OpenAlex author records, which occasionally merge different people who share a name or split one person into several.

Papers, co-authors, who cited this work and researchers on the nearest topics have tabs of their own, above. Is this your page? Claim it with your ORCID iD, or request a correction or removal.

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