-
Timothy Trudgian is an
Australian mathematician specializing in
number theory and
related fields. He is
known for his work on
Riemann zeta function, analytic...
-
decreases monotonically between zeros with
derivative close to −log t.
Trudgian (2014)
proved that, if T > e, then | N ( T ) − T 2 π log T 2 π e | ≤...
- < Im ( s ) < T {\displaystyle 0<\operatorname {Im} (s)<T} .
Timothy Trudgian proved that, if T > e {\displaystyle T>e} , then | N ( T ) − T 2 π log...
- 2019. This
bound was
further slightly improved in
April 2020 by
Platt and
Trudgian to Λ ≤ 0.2 {\displaystyle \Lambda \leq 0.2} . "The De Bruijn-Newman constant...
- Ryan
Trudgian (born 15
September 1983) is an
English footballer who
plays as a striker. He
joined Plymouth Argyle as a trainee, and
progressed through...
- 2098(\log x)^{3/5}(\log \log x)^{-1/5}\right)\right).}
Mossinghoff and
Trudgian proved an
explicit upper bound for the
difference between π(x) and li(x):...
- 10^{10}} , by
Kotnik (2008) to 10 14 {\displaystyle 10^{14}} , by
Platt &
Trudgian (2014) to 1.39 × 10 17 {\displaystyle 1.39\times 10^{17}} , and by Büthe...
- {1}{5}}}}\right)\right)}
where A = 0.2098 {\displaystyle A=0.2098} . In 2016,
Timothy Trudgian proved an
explicit upper bound for the
difference between π ( x ) {\displaystyle...
- Vol. 34. pp. 1–12.
Archived from the
original (PDF) on 17
January 2011.
Trudgian, Tim. "Just how
representative are the
houses of
parliament of how Australians...
- 20
August 2010 (Subscription or UK
public library membership required.)
Trudgian,
Raymond Francis (2008) [2004], "Mayne,
Cuthbert [St
Cuthbert Mayne] (bap...
