Research output per year
Research output per year
Personal profile
Research interests
James McKee’s research interests lie at the interface of number theory and combinatorics, with computational leanings. His recent work has mostly been connected with Pisot numbers, Salem numbers, other algebraic numbers whose Galois conjugates are geometrically constrained, and associating algebraic numbers to certain combinatorial objects.
Network
Recent external collaboration on country/territory level. Dive into details by clicking on the dots or
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The Cassels heights of cyclotomic integers
McKee, J., Oh, B-K. & Smyth, C., 2 Sept 2022, In: Mathematische Zeitschrift. 302, p. 1785-1796 12 p.Research output: Contribution to journal › Article › peer-review
Open Access -
Small Mahler measures coming from digraphs
Coyston, J. & McKee, J., 16 Oct 2021, (E-pub ahead of print) In: EXPERIMENTAL MATHEMATICS.Research output: Contribution to journal › Article › peer-review
Open AccessFile19 Downloads (Pure) -
Symmetrizable integer matrices having all their eigenvalues in the interval [-2,2]
McKee, J. & Smyth, C., 2 Jun 2020, (E-pub ahead of print) In: Algebraic Combinatorics. 3, 3, p. 775-789 15 p.Research output: Contribution to journal › Article › peer-review
Open Access5 Downloads (Pure) -
Symmetrizable matrices, quotients, and the trace problem
McKee, J. & Smyth, C., 1 Sept 2020, In: Linear Algebra and Its Applications. 600, p. 60-81 22 p.Research output: Contribution to journal › Article › peer-review
Open AccessFile42 Downloads (Pure) -
A contraction theorem for the largest eigenvalue of a multigraph
McKee, J., 15 Nov 2018, In: Linear Algebra and Its Applications. 557, p. 339-349 11 p.Research output: Contribution to journal › Article › peer-review
Open AccessFile137 Downloads (Pure)
Projects
- 1 Finished
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Salem, numbers, pisot numbers, graphs and matrices
Heilbronn Institute for Mathematical Research
1/10/08 → 30/09/11
Project: Research