C. Douglas Haessig

Assistant Professor of Mathematics
University of Rochester
Rochester
, NY 14627

chaessig (-at-) math.rochester.edu


P A P E R S

$L$-functions of symmetric powers of the generalized Airy family of exponential sums: ell-adic and p-adic methods

C. Douglas Haessig and Antonio Rojas-Leon

Submitted

 

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On the zeta function of divisors of projective varieties with large rank divisor class group

C. Douglas Haessig

Accepted: Journal of Number Theory (version: April 2008)

 

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$L$-functions of symmetric powers of cubic exponential sums

C. Douglas Haessig

Accepted for publication: J. Reine Angew. Math. (version: August 2007)

 

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On the $p$-adic meromorphy of the function field height zeta function
C. Douglas Haessig
J. Number Theory (2007) (version: April 2007)

 

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Equalities, congruences, and quotients of zeta functions in Arithmetic Mirror Symmetry
C. Douglas Haessig
Appears in appendix of D. Wan's paper: Mirror symmetry for zeta functions.
In Mirror Symmetry V, AMS/IP Studies in Advanced Mathematics, Vol.38, 2007, 159-184.

Postscript

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On the p-adic Riemann hypothesis for the zeta function of divisors.
Daqing Wan and C. Douglas Haessig
J. Number Theory, 104(2004), 335-352.

Postscript

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