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G. Taylor

4 papers hereh-index 426 citations7 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author3
  • first author1

Across the 4 of 4 papers where every author was matched, so the position is known.

fields
  • math.NT4
same name
  • G. Taylor — 123 papers, h 0
  • G. Taylor — 101 papers, h 48
  • G. Taylor — 36 papers, h 35
  • G. Taylor — 33 papers, h 22
  • G. Taylor — 32 papers, h 79
  • G. Taylor — 27 papers, h 17

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20102012
most citedCyclotomic Matrices and Graphs over the ring of integers of some imaginary quadratic fields

9 citations · 9 across the 4 of their papers we have counts for

collaborators
Showing math.NTShow all

4 papers · 1 filter

math.NT2012

Lehmer's conjecture for Hermitian matrices over the Eisenstein and Gaussian integers

Gary Greaves, Graeme Taylor

We solve Lehmer's problem for a class of polynomials arising from Hermitian matrices over the Eisenstein and Gaussian integers, that is, we show that all such polynomials have Mahl…

math.NT2011

Nontorsion Points of Low Height on Elliptic Curves over Quadratic Fields

Graeme Taylor

We give examples of points with particularly low height on elliptic curves over quadratic fields, recovered by a search over elliptic divisibility sequences. The smallest example i…

math.NT2011

Lehmer's conjecture for matrices over the ring of integers of some imaginary quadratic fields

G. Taylor

Let $R=\mathcal{O}_{\Q(\sqrt{d})}$ for d<0, squarefree, d=−1,−3. We prove Lehmer's conjecture for associated reciprocal polynomials of R-matrices; that is, any noncycloto…

math.NT2010★ 9 cited

Cyclotomic Matrices and Graphs over the ring of integers of some imaginary quadratic fields

Graeme Taylor

We determine all Hermitian $\mathcal{O}_{\Q(\sqrt{d})}$-matrices for which every eigenvalue is in the interval [-2,2], for each d in {-2,-7,-11,-15\}. To do so, we generalise charg…

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