Timothy S. Trudgian

Publication Activity (10 Years)

Years Active: 2011-2021
Publications (10 Years): 13

Top Topics

Top Venues

LMS J. Comput. Math.

Finite Fields Their Appl.

Publications

Michael J. Mossinghoff, Tomás Oliveira e Silva, Timothy S. Trudgian
The distribution of k-free numbers. Math. Comput. 90 (328) (2021)
Richard P. Brent, David J. Platt, Timothy S. Trudgian
Accurate estimation of sums over zeros of the Riemann zeta-function. Math. Comput. 90 (332) (2021)
David J. Platt, Timothy S. Trudgian
The error term in the prime number theorem. Math. Comput. 90 (328) (2021)
Geoff Bailey, Stephen D. Cohen, Nicole Sutherland, Timothy S. Trudgian
Existence results for primitive elements in cubic and quartic extensions of a finite field. Math. Comput. 88 (316) (2019)
Stephen D. Cohen, Tomás Oliveira e Silva, Nicole Sutherland, Timothy S. Trudgian
Linear combinations of primitive elements of a finite field. Finite Fields Their Appl. 51 (2018)
David J. Platt, Timothy S. Trudgian
On the Sum of Two Squares and At Most Two Powers of 2. Am. Math. Mon. 124 (8) (2017)
David J. Platt, Timothy S. Trudgian
Diophantine quintuples containing triples of the first kind. Period. Math. Hung. 72 (2) (2016)
David J. Platt, Timothy S. Trudgian
On the first sign change of θ(x) - x. Math. Comput. 85 (299) (2016)
David J. Platt, Timothy S. Trudgian
Zeroes of partial sums of the zeta-function. LMS J. Comput. Math. 19 (1) (2016)
D. G. Best, Timothy S. Trudgian
Linear relations of zeroes of the zeta-function. Math. Comput. 84 (294) (2015)
Timothy S. Trudgian
An improved upper bound for the error in the zero-counting formulae for Dirichlet L-functions and Dedekind zeta-functions. Math. Comput. 84 (293) (2015)
Stephen D. Cohen, Tomás Oliveira e Silva, Timothy S. Trudgian
A proof of the conjecture of Cohen and Mullen on sums of primitive roots. Math. Comput. 84 (296) (2015)
Yannick Saouter, Timothy S. Trudgian, Patrick Demichel
A still sharper region where π(x)-li(x) is positive. Math. Comput. 84 (295) (2015)
Timothy S. Trudgian
An improved upper bound for the argument of the Riemann zeta-function on the critical line. Math. Comput. 81 (278) (2012)
Timothy S. Trudgian
Improvements to Turing's method. Math. Comput. 80 (276) (2011)