For further information:

Faculty of Mathematics
Address: Gran Vía, 585
Barcelona, 08007
Mail: regulators10@imub.ub.es

* Wednesday 14 July at 19:30 Welcome reception at the garden of the University of Barcelona

Titles

• Masanori Asakura: Quintic surface over p-adic local fields with infinite p-primary torsion in the Chow group of 0-cycles.
• Alexander Beilinson: Remarks on Grothendieck's standard conjectures.
• Amnon Besser: The syntomic regulator for K₁ of surfaces.
• Spencer Bloch: Motives arising in physics.
• David Burns: Congruences between derivatives of Artin L-series.
• François Charles: On the zero locus of l-adic normal functions.
• Xi Chen: Real regulators on self-products of K3 surfaces.
• Jean-Louis Colliot-Thélène: Chow groups of codimension two cycles and unramified cohomology in degree 3.
• Frédéric Déglise: Relative rational mixed motives.
• Christopher Deninger: Regulators, entropy and infinite determinants.
• Hélène Esnault:Group actions on affine space and motivic integration.
• Herbert Gangl: Regulator maps beyond classical polylogarithms.
• Thomas Geisser: Motivic cohomology over finite fields: relating Bass's conjecture and Tate's conjecture.
• David Hébert: Weight structure on Beilinson motives.
• Matthew Kerr: Mumford-Tate groups of Hodge structures, and algebraic cycles.
• Francesco Lemma: A norm compatible system of Galois cohomology classes for GSp(4).
• Marc Levine: Motives arising from S¹ spectra.
• James Lewis: Hodge type conjectures and the Bloch-Kato theorem.
• Steve Lichtenbaum: Comparing special values of Dedekind zeta-functions at negative and positive integers.
• Paulo Lima-Filho: Explicit regulator maps for real varieties.
• Vincent Maillot: On a conjecture of H. Fang, Z. Lu and K.-I. Yoshikawa (joint work with D. Rössler).
• Kumar Murty: The Euler-Kronecker constant of a number field.
• Tejaswi Navilarekallu: L-values and étale cohomology groups.
• Noriyuki Otsubo: Regulators of Fermat motives.
• Wayne Raskind: p-adic Hodge theory and the Griffiths group.
• Damian Rössler: Arakelov geometry and the classical theory of elliptic units (joint work with V. Maillot).
• Shuji Saito: Equivariant weight homology and McKay correspondence (joint work with Moritz Kerz).
• Takeshi Saito: An l-adic Riemann-Roch formula (joint work with Kazuya Kato).
• Jakob Scholbach: Special L-values of motives.
• Tony Scholl: Hypersurfaces and purity.
• Christophe Soulé: Arithmetic surfaces and successive minima.
• Srinivas: Algebraic cycles on a generic complex Abelian 3-fold.
• Claire Voisin: Abel-Jacobi map, integral Hodge classes and decomposition of the diagonal.
• Chuck Weibel: cdh invariants for singularities.
• Jörg Wildeshaus: Boundary and weights.