hui june zhu
Publication and Papers
  1. Supersingular abelian varieties over finite fields.
    Berkeley thesis (advisor: Hendrik W. Lenstra, Jr). See the two papers below.

  2. [pdf]Group structures of supersingular abelian varieties over finite fields.
    J. Number Theory, 81 (2000), 292--309.

  3. [pdf]Supersingular abelian varieties over finite fields.
    J. Number Theory, 86 (2001), 61--77.

  4. On the existence of absolutely simple abelian varieties of a given dimension over an arbitrary field (joint with Everett W. Howe ). arXiv:math/0002205
    J. Number Theory, 92 (2002), 139--163.

  5. Hyperelliptic curves in characteristic 2 (joint with Jasper Scholten). arXiv:math/0012178
    Inter. Math. Research Notices, 17 (2002), 905--917.

  6. [pdf]First slope case of Wan's conjecture (joint with Jasper Scholten).
    Finite Fields and their Appl. 8 (2002), 414--419.

  7. Families of supersingular curves in characteristic 2 (joint with Jasper Scholten). arXiv:math/0112086
    Mathematical Research Letters 9 (2002), no. 5-6, 639--650.

  8. [pdf]p-adic variation of L functions of one variable exponential sums, I. arXiv:math/0111194
    American Journal of Mathematics 125 (2003), 669-690.

  9. Slope estimates on Artin-Schreier curves (joint with Jasper Scholten). arXiv:math/0105005
    Compositio Math. 137 (2003), 275--292. (misprints for the paper in print.)

  10. [pdf]The abc conjecture and correctly rounded reciprocal square roots. (joint with Ernie Croot and Ren-Cang Li). 
    Theoretical Computer Science
    315 (2004), Issues 2-3, 405--417.
    (Special issue on Algebraic and Numerical Algorithms, edited by I.Emiris, B.Mourrain and V.Pan.)

  11. Asymptotic variation of L functions of one-variable exponential sums. arXiv:math/0206284
    J. Reine Angew. Math., 572 (2004), 219--233.

  12. [pdf]Construction of some families of 2-dimensional crystalline representations. (joint with Laurent Berger and Hanfeng Li).
     Mathematische Annalen 329 (2004), no.2, 365--377.

  13. [pdf] L-functions of exponential sums over one-dimensional affinoids : Newton over Hodge. arXiv:math/0302085
    Inter. Math. Research Notices. 2004, no 30, (2004), 1529--1550.

  14. Zeta functions of totally ramified p-covers of the projective line (joint with Hanfeng Li).  arXiv:math/0312423
    Rend. Sem. Mat. Univ. Padova
    113 (2005), 203--225.

  15. Hyperelliptic curves over F_2 of every 2-rank without extra automorphisms. arXiv:math/0608156
     Proc. Amer. Math. Soc. 134  (2006), 323--331 .

  16. Hodge-Stickelberger polygons for L-functions of exponential sums of P(x^s) (joint with Regis Blache and Eric Ferard). arXiv:0706.2340
    Mathematical Research Letters.
    Vol 15, issue 5, September 2008, 1053--1071.

  17. p-rank stratification of Artin-Schreier curves (joint with Rachel Pries).
    arXiv:math.NT/0609657. Annales de L'Institut Fourier 62 (2012), no.2, 707-726.

  18. Crystalline representations of G_{Q_{p^f}} with coefficients.
    arXiv:0807.1078.[math.NT]

  19. Some families of supersingular Artin-Schreier curves in characteristic >2. 
    arXiv:0809.0104.[math.NT]

  20. Newton polygons for a variant of the Kloosterman family.
    Joint with R. Bellovin, S.A. Garthwaite, E. Ozman, R. Pries, C. Wiliams.
    arXiv: 1210.2614. Contemporary Mathematics, vol 606 (2013), 47--63.

  21. Asymptotic variations of L functions of exponential sums.
    arXiv:1211.5875.[math.NT]

  22. Generic A-family of exponential sums. 
    J. Number Theory 143 (2014), 82--101.
    arXiv:1308.0783
    .[math.NT]

  23. On a Theorem of Ax and Katz.
    Journal de Theorie des Nombres de Bordeaux, (Electronically published online in 2016).
    Vol 29 (2017),  137--150.
    arXiv:1408.3224.[math.NT]

  24. Generic Newton slopes for Artin-Schreier-Witt tower in two variables.
    arXiv:1612.07158. [math.NT], 2016.

  25. On slopes of L-functions of Zp-covers over the projective line.
    Joint with Michiel Kosters.
    arXiv:1701.08733. [math.NT], 2017.

MathReviews of my papers at AMS:

My Erdos number is 3. (Proof: Erdos-Granville-Croot-Zhu).