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H El Ene Esnault List Of Publications.
42 algebraic di erential characters. in regulators in analysis geometry and number theory progress in mathematics birkh auser verlag 171 2000 89 117. 43 a remark on an algebraic riemann roch formula for at bundles. k theory 13 1998 61 68. 44 with v. srinivas e. viehweg the universal regular quotient of the chow group of 0
H El Ene Esnault List Of Publications.
42. algebraic di erential characters. in regulators in analysis geometry and number theory progress in mathematics birkh auser verlag 171 2000 89 117. 43. a remark on an algebraic riemann roch formula for at bundles. k theory 13 1998 61 68. 44. with v. srinivas e. viehweg the universal regular quotient of the chow group of
Publications John Lott Ucb Mathematics
secondary analytic indices in regulators in analysis geometry and number theory birkh auser progress in mathematics series vol. 171 eds. a. reznikov and n. schappacher birkh auser boston p. 231 293 2000
Curriculum Vitae 1. Name Position Academic Department
curriculum vitae 1. name position academic department alexander goncharov professor dept. of mathematics yale university. 2. education m.s. mathematics moscow
Publications List Of Alexander Goncharov
goncharov a. b. methods of integral geometry and determination of mutual orientations of identical particles located in the plane from their projections onto a line dokl. acad. sci. ussr 293 n. 2
Mr2098481 2005m11088 11f50 11g16 11r27 33e05
reznikov n. schappacher eds. regulators in analysis geometry and number theory progress in mathematics vol. 171 birkhauser boston 1999 pp. 295 324. mr1724895 2001f11097 note this list reects references listed in the original paper as accurately as possible with no attempt to correct errors.
Publications Of Alexander Goncharov
59. goncharov a. euler complexes and geometry of modular varieties. geomet ric analysis and functional analysis. geometry and functional analysis. vol 12 2007 1873 1914. arxiv math.nt0510310. 4
Antrag Fur Ein Graduiertenkolleg
matical research in arithmetic and analysis. on the one hand a lot of progress has been concepts as chern characters or regulators from k theory to various cohomology groups have enriched our understanding of central plement the classical backgrounds from number theory and algebraic geometry on the one