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International conference
Arithmetic Geometry
St. Petersburg, Russia
June 20-26, 2004
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Euler
International Mathematical Institute, 10 Pesochnaya nab.
June 20, Sunday
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9:00-9:30 |
REGISTRATION
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9.30-10.30 |
N. Kurokawa: Multiple Euler products |
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Coffee
break
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10.50-11.50 |
L. Merel : Predicting the values of L-functions
attached to modular forms |
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12.00-13.00 |
S.V. Vostokov: Explicit classification of formal
groups in local fields and applications |
June 21, Monday
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14.30-15.30 |
G. Wuestholz : Equivariant compactifications of
algebraic groups and Riemann-Roch |
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Coffee
break
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16.00-17.00 |
I. Fesenko : Holography principle for the zeta
integral of elliptic curves |
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17.15-18.15 |
A. Besser: The
Frobenius invariant path |
June 22, Tuesday
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excursion to Peterhof palace complex
and conference dinner |
June 23, Wednesday
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14.30-15.30 |
K. Conrad : Elevated ranks of elliptic curves and
root numbers |
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Coffee
break
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16.00-17.00 |
M. Taylor : Euler characteristics and cubic
structure I |
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17.15-18.15 |
T. Chinburg : Cubic structures II: Applications to
modular curves |
June 24, Thursday
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9.00-10.00 |
Yu. Bilu : Class numbers and Hilbert's
irreducibility theorem |
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Coffee
break
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10.30-11.20 |
K. Kato : Log Hodge structures |
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11.30-12.20 |
K. Kato : Log abelian varieties and log mixed Hodge
structures |
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12.30-13.30 |
J. Cuntz : Algebraic K-theory for locally convex
algebras |
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16.00 |
excursion on city canals network |
June 25, Friday
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9.00-09.40 |
M. Bondarko : Cartier modules
for local group schemes: application to good reduction of abelian varieties |
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09.50-10.50 |
A.N. Andrianov : On zeta-function of
orthogonal groups |
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Coffee
break
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11:20-12.20 |
T.
Katsura :
On a stratification of the moduli of K3 surfaces in positive characteristic |
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12.30-13.30 |
J.-P. Wintenberger : On the p-adic geometric
representations of the absolute Galois group of rationals of conductor 1 and
dimension 2 |
June 26, Saturday
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9.30-10.30 |
F. Lorenz : Group algebras which are direct
products of division rings |
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Coffee
break
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10.50-11.50 |
Yu.G. Zarhin :
Jacobians and doubly transitive permutation groups |
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12.00-13.00 |
V. Popov : Cayley groups |