E. Carneiro

activity

20082026

most citedDerivative bounds for fractional maximal functions

83 citations · 1k across the 45 of their papers we have counts for

collaborators

Showing 2013Show all

4 papers · 1 filter

math.CA2013★ 51 cited

On the endpoint regularity of discrete maximal operators

Emanuel Carneiro, Kevin Hughes

Given a discrete function $f : Z^{d} \to R$ we consider the maximal operator $M f (n) = r \geq 0 sup \frac{1}{N ( r )} m \in Ω ˉ_{r} \sum f (n + m),$ …

math.AP2013★ 66 cited

On the variation of maximal operators of convolution type

Emanuel Carneiro, Benar F. Svaiter

In this paper we study the regularity properties of two maximal operators of convolution type: the heat flow maximal operator (associated to the Gauss kernel) and the Poisson maxim…

math.CA2013★ 8 cited

Entire approximations for a class of truncated and odd functions

Emanuel Carneiro, Friedrich Littmann

We solve the problem of finding optimal entire approximations of prescribed exponential type (unrestricted, majorant and minorant) for a class of truncated and odd functions with a…

math.NT2013★ 38 cited

Bounding $S (t)$ and $S_{1} (t)$ on the Riemann hypothesis

Emanuel Carneiro, Vorrapan Chandee, Micah B. Milinovich

Let $π S (t)$ denote the argument of the Riemann zeta-function, $ζ (s)$ , at the point $s = \frac{1}{2} + i t$ . Assuming the Riemann hypothesis, we present two proofs of the bound $$ |S(t)|…

On the endpoint regularity of discrete maximal operators

On the variation of maximal operators of convolution type

Entire approximations for a class of truncated and odd functions

Bounding S(t) and S1​(t) on the Riemann hypothesis

Bounding $S (t)$ and $S_{1} (t)$ on the Riemann hypothesis