Higher regulators and values of L-functions

S. Yu. Arakelov, “Theory of intersections of divisors on an arithmetic surface,” Izv. Akad. Nauk SSSR, Ser. Mat.,38, No. 6, 1179–1192 (1974).Google Scholar

M. F. Atiyah, K-Theory, W. A. Benjamin (1967).Google Scholar

A. A. Beilinson, “Higher regulators and values of the L-functions of curves,” Funkts. Anal. Prilozhen.,14, No. 2, 46–47 (1980).Google Scholar

A. Weil, Elliptic Functions According to Eisenstein and Kronecker, Springer-Verlag (1976).Google Scholar

H. Jacquet and R. P. Langlands, Automorphic Forms on GL(2), Springer-Verlag (1970).Google Scholar

Yu. I. Manin, “Correspondences, motifs, and monoidal transformations,” Mat. Sb.,77, No. 4, 475–507 (1968).Google Scholar

A. A. Suslin, “Algebraic K-theory,” Itogi Nauki i Tekh. VINITI. Algebra. Topologiya. Geometriya, Vol. 20 (1982), pp. 71–152.Google Scholar

S. Bloch, “Applications of the dilogarithm function in algebraic K-theory and algebraic geometry,” Proc. Int. Symp. on Alg. Geometry, Kyoto (1977), pp. 103–114.Google Scholar

S. Bloch, “Higher regulators, algebraic K-theory, and zeta-functions of elliptic curves,” Irvine Univ. Preprint (1978).Google Scholar

S. Bloch, “Lectures on algebraic cycles,” Duke Univ. Math. Series, No. 4 (1980).Google Scholar

S. Bloch, “The dilogarithm and extensions of Lie algebras,” Lect. Notes Math.,B54, 1–23 (1981).Google Scholar

A. Borel, “Stable and real cohomology of arithmetic groups,” Ann. Sci. ENS,7, 235–272 (1974).Google Scholar

A. Borel, “Cohomologie de SL_n et valeurs de fonctions zeta aux points entiers,” Ann. Scu. Norm. Super. Pisa Cl. Sci.,4, No. 4, 613–636 (1977).Google Scholar

A. K. Bousfield and D. M. Kan, “Homotopy limits, completions and localizations,” Lect. Notes Math.,304 (1972).Google Scholar

P. Deligne, “Theorie de Hodge. II,” Publ. Math. Inst. Hautes Etudes Scient.,40, 5–58 (1971).Google Scholar

P. Deligne, “Theorie de Hodge. III,” Publ. Math. Inst. Hautes Etudes Scient.,44, 5–77 (1974).Google Scholar

P. Deligne, “Les constantes des equations fonctionelles des fonctions L,” Lect. Notes Math.,349, 501–597 (1973).Google Scholar

P. Deligne, “Valeurs de fonctions L et periodes d'integrales,” Automorphic Forms, Representations, and L-Functions, Proc. Symp. Pure Math. Am. Math. Soc., Corvallis, Ore. (1977), Part 2, Providence, R.I. (1979), pp. 313–346.Google Scholar

P. Deligne, “Le symbole modere,” Manuscript (1979).Google Scholar

P. Deligne and M. Rapoport, “Les schemas de modules de courbes elliptiques,” Lect. Notes Math.,349, 143–316 (1973).Google Scholar

J. Dupont, “Simplicial de Rham cohomology and characteristic classes of flat bundles,” Topology,15, No. 3, 233–245 (1976).CrossRefGoogle Scholar

H. Gillet, “Riemann-Roch theorems for higher algebraic K-theory,” Adv. Math.,40, 203–289 (1981).CrossRefGoogle Scholar

H. Gillet, “Comparison of K-theory spectral sequences with applications,” Lect. Notes Math., No. 854, 141–167 (1981).Google Scholar

B. Gross, “Higher regulators and values of Artin's L-functions,” Preprint (1979).Google Scholar

H. Jacquet, “Automorphic forms on GL(2),” Lect. Notes Math., No. 78 (1971).Google Scholar

Ch. Kratzer, “λ-structure en K-theorie algebrique,” Comment. Math. Helv.,55, No. 2, 233–254 (1980).Google Scholar

J.-L. Loday, “Symboles en K-theorie algebrique superiore,” C. R. Acad. Sci.,292, 863–867 (1981).Google Scholar

D. Quillen, “Higher algebraic K-theory. I,” Lect. Notes Math., No. 341 (1973).Google Scholar

B. Saint-Donat, “Technique de descent cohomologique,” Lect. Notes Math.,270, 83–162 (1972).Google Scholar

Ch. Soulé, “Operations en K-theorie algebrique,” Preprint (1980).Google Scholar

A. Suslin, “Homology of GL_n, characteristic classes, and Milnor's K-theory,” Preprint, LOMI (1982).Google Scholar

J. Tate, “Algebraic cycles and poles of zeta functions,” Arithmetical Algebraic Geometry, New York (1965), pp. 93–100.Google Scholar