By Ari Laptev
The eu Congress of arithmetic, held each 4 years, has tested itself as a massive foreign mathematical occasion. Following these in Paris, 1992, Budapest, 1996, and Barcelona, 2000, the Fourth eu Congress of arithmetic happened in Stockholm, Sweden, June 27 to July 2, 2004, with 913 contributors from sixty five nations. except seven plenary and thirty 3 invited lectures, there have been six "Science Lectures" protecting the main correct features of arithmetic in technology and know-how. furthermore, twelve initiatives of the ecu study education Networks in arithmetic and knowledge Sciences, in addition to Programmes from the eu technological know-how starting place in actual and Engineering Sciences, have been provided. Ten EMS Prizes have been offered to younger eu mathematicians who've made a specific contribution to the growth of arithmetic. 5 of the prizewinners have been independently selected by means of the 4ECM medical Committee as plenary or invited audio system. the opposite 5 prizewinners gave their lectures in parallel periods. every one of these contributions at the moment are accumulated during this quantity, offering an everlasting list of a lot that's top in arithmetic this day. A ebook of the ecu Mathematical Society (EMS). disbursed in the Americas by way of the yankee Mathematical Society
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Additional info for European Congress of Mathematics, Stockholm, June 27 - July 2, 2004
6] T. de Pauw, P. Huovinen: Points of ε-diﬀerentiability of Lipschitz functions from Rn to Rn−1 . Bull. London Math. , 34 (2002), 539–550. P. Dilworth: A decomposition theorem for partially ordered sets. Ann. of Math. (2), 51 (1950), 161–166.  P. Erd˝ os, G. Szekeres: A combinatorial problem in geometry. , 2 (1935), 463–470.  H. Federer: Geometric measure theory. Grundlehren der mathematischen Wissenschaften, 153. Springer, New York, 1969. Reprinted in the series Classics in Mathematics.
The most important one is: does every null set E in Rd belong to N ? 5 were given a positive answer. In fact, we do not even know if a set which is C-null for one cone belongs to N . (vi) If the set E is C-null, then H 1 (E ∩ S) = 0 for every curve S such that τS ⊂ C in every point. The converse is true if E is compact, but we do not know if the same holds when E is a Gδ set (countable intersection of open sets); if so, the deﬁnition of N would become signiﬁcantly simpler. The notion of non-diﬀerentiability of a map f at a point x ∈ Rd can be strengthened by requiring more than one direction of non-diﬀerentiability.
Given an integral compact symplectic 4-manifold (X 4 , ω) and an integer k 0, there exists a symplectic branched covering fk : X → CP2 , canonical up to isotopy if k is suﬃciently large. The maps fk are built from suitably chosen triples of sections of L⊗k , where L → X is a complex line bundle such that c1 (L) = [ω]. In the complex case, L is an ample line bundle, and a generic triple of holomorphic sections of L⊗k determines a CP2 -valued map fk : p → [s0 (p) : s1 (p) : s2 (p)]. In the symplectic case the idea is similar, but requires more analysis; the proof relies on asymptotically holomorphic methods .