Contents
Publications with available DVI- PS- and/or PDF-file
Professor at the University of Leuven (K.U.Leuven),
Department of Mathematics, Section of Algebra
Algebraic Geometry, Singularity Theory, applications in Number Theory
Exceptional divisor of an embedded resolution, Zeta Functions
(Igusa,
topological, motivic), Monodromy, Configurations of curves on surfaces,
Surface singularities,
Stringy invariants, Principal value integrals
Dr. Bart Rodrigues : Geometric determination of the poles of motivic and topological zeta functions, May 2002
Dr. Dirk Segers : Smallest poles of zeta functions and solutions of polynomial congruences, April 2004
Dr. Jan Schepers : Stringy invariants of singular algebraic varieties, May 2006
Dr. Ann Lemahieu (other adviser : Antonio Campillo, Univ.
Valladolid)
: Poincaré series and zeta functions, March
2007
Dr. Filip Cools (other adviser : Marc Coppens)
: Grassmann secant varieties
and plane
curves with total inflection points, May 2007
Dr. Lise Van Proeyen : Local
zeta functions for ideals and the monodromy conjecture, July
2008
Tim Wouters (other adviser : Philippe Gille, Parijs)
: Cohomological
approach of obstructions for the existence of rational points
Address :
University of Leuven, Department of Mathematics, Celestijnenlaan 200 B,
B-3001 Leuven (Heverlee), Belgium.
Electronic mail address : wim.veys@wis.kuleuven.be
Web address : http://www.wis.kuleuven.be/algebra/veys.htm
Office phone : (+32)16-327092
Office fax : (+32)16-327998
Publications
with
available PDF-, DVI- and/or PS-file (starting from 1992)
E. Daems, A. Kuijlaars and W. Veys, Asymptotics of non-intersecting Brownian
motions and a 4x4 Riemann-Hilbert problem, J. Approximation
Theory 153
(2008), 225-256. pdf
A. Lemahieu and W.
Veys, On monodromy for a class
of surfaces, C. R. Acac. Sci. Paris, Ser. I 345
(2007), 633-638. pdf
D. Segers, L. Van Proeyen and W. Veys, The motivic zeta function and its smallest poles, J. Algebra 317 (2007), 851-866. dvi, pdf
J. Schepers and W. Veys, Stringy
E-functions of hypersurfaces and
of Brieskorn singularities, Adv. Geom. 9
(2009), 199-217.
pdf
(new and extended version of our
previous preprint Stringy
E-functions of hypersurfaces)
L. Van Proeyen and W. Veys, Poles of the topological
zeta function associated to an ideal in dimension two, Math. Z. 260
(2008), 615-627. dvi,
pdf
W. Veys, Monodromy
eigenvalues and zeta functions with differential
forms,
Adv. Math. 213 (2007), 341-357. dvi,
ps,
pdf
W. Veys and W. Zuniga-Galindo, Zeta functions
for
analytic mappings, log-principalization of ideals, and Newton polyhedra,
Trans. Amer. Math. Soc. 360
(2008), 2205-2227. pdf
J. Schepers and W. Veys, Stringy Hodge
numbers for a
class of isolated singularities and for
threefolds, Intern. Math. Res. Notices, ID rnm016 (2007), 14p.
pdf
W. Veys, On motivic principal value integrals, Math. Proc. Cambridge Philos. Soc. 143 (2007), 543-555. ps, pdf
W. Veys,
Vanishing of principal value
integrals on surfaces, J.
Reine Angew. Math. 598 (2006), 139-158. dvi,
ps,
pdf
A. Lemahieu, D. Segers and W. Veys, On
the poles of topological zeta
functions, Proc. Amer. Math. Soc. 134 (2006), 3429-3436. dvi,
ps,
pdf
W. Veys, Stringy zeta functions for Q-Gorenstein varieties, Duke Math. J. 120 (2003), 469-514. dvi, ps
B. Rodrigues
and W. Veys, Poles of zeta functions on normal surfaces,
Proc. London
Math. Soc. 87 (2003), 164-196. dvi, ps
B. Rodrigues and W. Veys, Holomorphy of Igusa's and topological zeta functions for homogeneous polynomials, Pacific J. Math. 201 (2001), 429-441. dvi, ps
W. Veys, Zeta functions and 'Kontsevich invariants' on singular varieties, Canad. J. Math. 53 (2001), 834-865. dvi, ps
W.
Veys, Embedded resolution of singularities and Igusa's local zeta
function,
Academiae Analecta, 2001 (survey paper, 56p). dvi
A. Laeremans and W. Veys, On the poles of maximal order of the topological zeta function, Bull. London Math. Soc. 31 (1999), 441-449. dvi, ps
W. Veys, The topological zeta function associated to a function on a normal surface germ, Topology 38 (1999), 439-456. dvi, ps
W.
Veys, Structure of rational open surfaces with non-positive Euler
characteristic,
Math. Annalen 312 (1998), 527-548. dvi,
ps
W. Veys, More congruences for numerical data of an embedded resolution, Compositio Math. 112 (1998), 313-331. dvi, ps
W. Veys, Zeta functions for curves and log canonical models, Proc. London Math. Soc. 74 (1997), 360-378. dvi, ps
W. Veys, Determination of the poles of the topological zeta function for curves, Manuscripta Math. 87 (1995), 435-448. dvi, ps
J. Denef and W. Veys, On the holomorphy conjecture for Igusa's local zeta function, Proc. Amer. Math. Soc., 123 (1995), 2981-2988. dvi, ps
W. Veys, On Euler characteristics associated to exceptional divisors, Trans. Amer. Math. Soc. 347 (1995), 3287-3300. dvi, ps
W. Veys, Poles of Igusa's local zeta function and monodromy, Bull. Soc. Math. France 121 (1993), 545-598. ps
W. Veys,
Reduction modulo p^n of p-adic subanalytic sets, Math. Proc.
Cambridge
Philos. Soc. 112 (1992), 483--486. dvi, ps
W. Veys, On the poles of local zeta functions for curves, Proc. first Belgian-Spanish week on Algebra and Geometry, Antwerpen 1988, 173-181.
W. Veys, On the poles of Igusa's local zeta function for curves, J. London Math. Soc. 41 (1990), 27-32.
W. Veys, Relations between numerical data of an embedded resolution, Amer. J. Math. 113 (1991), 573-592.
W. Veys, Congruences for numerical data of an embedded resolution, Compositio Math. 80 (1991), 151-169.
W. Veys, Relations between numerical data of an embedded resolution, Astérisque 198/200 (1991), 397-403.
Other homepages of our research group :
previous members : Philippe Jacobs, Kathleen Hoornaert
Last Revised: November 2009