 For further information:
Faculty of Mathematics
Address: Gran Vía, 585
Barcelona, 08007
Mail: regulators10@imub.ub.es
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In the past three decades,
the subject of Regulators has evolved considerably
on the mathematics scene. In its current incarnation, a regulator can
be thought of as a realization from the algebraic K-theory of an
algebraic variety to a suitable cohomology theory such as étale or
Deligne cohomology.
In the 1980's Beilinson constructed a regulator with values in real
Deligne cohomology, generalizing the Borel regulator over number
fields.
In the course of his work he
formulated a number of "motivic" conjectures.
As a result of his larger
picture, regulators have recently thrived amidst interaction with a
diversity of fields in pure mathematics and theoretical physics.
This conference brings together researchers from various
backgrounds, to present the
latest developments in the field. |
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