HZ
Hui June Zhu
math.NTmath.AG
On Valency
published · living versionsW_n222xvsh·v1 · currentpublished
A Global Generic Locus for Elementary Abelian p-covers of P^1 with two Ramification Points
with Robert Moore
1 version
Preprints & journals
12 papers in the corpus · 2001–2024Asymptotic Variation of Elementary Abelian p-Extensions over 2403.05453v3 · Hui June Zhu2024 · 0 citationsarXiv
On slopes of -functions of -covers over the projective line1701.08733v3 · Michiel Kosters, Hui June Zhu2017 · 0 citationsarXiv
Generic Newton Slopes for Artin-Schreier-Witt Tower in two variables1612.07158v1 · Hui June Zhu2016 · 1 citationarXiv
On a theorem of Ax and Katz1408.3224v2 · Hui June Zhu2014 · 0 citationsarXiv
Generic A-family of exponential sums1308.0783v1 · Hui June Zhu2013 · 7 citationsJ. Number Theory 143 (2014), 82--101
Asymptotic variation of L-functions of exponential sums1211.5875v2 · Hui June Zhu2012 · 5 citationsarXiv
Newton polygons for a variant of the Kloosterman family1210.2614v2 · Rebecca Bellovin, Sharon Anne Garthwaite, Ekin Ozman et al.2012 · 6 citationsContemp. Math., 606, 2013, pp. 47-63
Some families of supersingular Artin-Schreier curves in characteristic > 20809.0104v1 · Hui June Zhu2008 · 0 citationsarXiv
Crystalline representations of G_Qp^a with coefficients0807.1078v3 · Hui June Zhu2008 · 3 citationsarXiv
Hodge-Stickelberger polygons for L-functions of exponential sums of P(x^s)0706.2340v3 · Regis Blache, Eric Ferard, Hui June Zhu2007 · 20 citationsarXiv
The p-rank stratification of Artin-Schreier curvesmath/0609657v3 · Rachel Pries, Hui June Zhu2006 · 28 citationsAnn. Inst. Fourier (Grenoble) 62 (2012), no. 2, 707-726
p-adic variation of L-functions of exponential sums, Imath/0111194v2 · Hui June Zhu2001 · 3 citationsAmerican Journal of Mathematics 125 (2003), 669-690
Career total: 40 works. 12 are in this corpus.
Profile built from the corpus for this byline.
Author records are still filling in while the Hub is in alpha. If this is your page, you'll be able to claim it soon. Spot a mistake? Tell us.