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Acta Mathematica, 1982, Volume 149
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (10 articles)
Issue 1
[1] Rolf Nevanlinna in memoriam
Lars V. Ahlfors
TBD mathscidoc:1701.331610
Acta Mathematica, 149, (1), I-IV, 1982.12
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George Malaty · George Malatyjoensuu Fi Finland. Mathematics and Mathematics Education Development in Finland: the impact of curriculum changes on IEA, IMO and PISA results. 2009.
2
George Malaty. Mathematics and Mathematics Education Development in Finland: the impact of curriculum changes on IEA, IMO and PISA results. 2011.
3
George Malaty · George Malatyjoensuu Fi Finland. Mathematics and Mathematics Education Development in Finland: the impact of curriculum changes on IEA, IMO and PISA results George Malaty, University of J…. 2009.
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[2] A new capacity for plurisubharmonic functions
Eric Bedford Princeton University, Princeton, NJ, USA B. A. Taylor University of Michigan, Ann Arbor, MI, USA
TBD mathscidoc:1701.331611
Acta Mathematica, 149, (1), 1-40, 1981.5
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Kolodziej S. THE COMPLEX MONGE-AMPERE EQUATION[J]. Acta Mathematica, 1998, 180(1): 69-117.
2
Demailly J. A numerical criterion for very ample line bundles[J]. Journal of Differential Geometry, 1993, 37(2): 323-374.
3
Trudinger N S, Wang X. Hessian measures II[J]. Annals of Mathematics, 1999, 150(2): 579-604.
4
Alekseevsky D V, Cortes V. Geometric construction of the r-map: from affine special real to special K\\\
5
Trudinger N S, Wang X. ON THE WEAK CONTINUITY OF ELLIPTIC OPERATORS AND APPLICATIONS TO POTENTIAL THEORY[J]. American Journal of Mathematics, 2002, 124(2): 369-410.
6
Alexander Russakovskii · Bernard Shiffman. Value distribution for sequences of rational mappings and complex dynamics. 1996.
7
Philippe Eyssidieux · Vincent Guedj · Ahmed Zeriahi. Singular Kähler-Einstein metrics. 2009.
8
Labutin D A. Potential estimates for a class of fully nonlinear elliptic equations[J]. Duke Mathematical Journal, 2002, 111(1): 1-49.
9
Dinh T, Sibony N. Dynamique des applications d\u0027allure polynomiale[J]. Journal de Mathématiques Pures et Appliquées, 2003, 82(4): 367-423.
10
Demailly J. Mesures de Monge-Ampre et mesures pluriharmoniques[J]. Mathematische Zeitschrift, 1987, 194(4): 519-564.
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[3] Isometry groups of simply connected manifolds of nonpositive curvature II
Patrick Eberlein University of North Carolina, Chapel Hill, N.C., USA
TBD mathscidoc:1701.331612
Acta Mathematica, 149, (1), 41-69, 1981.2
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Ballmann W, Brin M. Lectures on spaces of nonpositive curvature[C]., 1995.
2
Eberlein P. Structure of manifolds of nonpositive curvature[J]. Annals of Mathematics, 1985, 122(2): 86-153.
3
Burns K, Spatzier R. Manifolds of nonpositive curvature and their buildings[J]. Publications Mathématiques de l\u0027IHÉS, 1987, 65(1): 35-59.
4
Ballmann W. Nonpositively curved manifolds of higher rank[J]. Annals of Mathematics, 1985, 122(3).
5
Monod N. Superrigidity for irreducible lattices and geometric splitting[J]. Journal of the American Mathematical Society, 2006, 19(4): 781-814.
6
Ballmann W, Brin M. Polygonal Complexes and Combinatorial Group Theory[J]. Geometriae Dedicata, 1994, 50(2): 165-191.
7
Eberlein P, Heber J. A differential geometric characterization of symmetric spaces of higher rank[J]. Publications Mathématiques de l\u0027IHÉS, 1990, 71(1): 33-44.
8
Michael Kapovich · Bruce Kleiner · Bernhard Leeb. Quasi-isometries and the de Rham decomposition. 1998.
9
Benson Farb · Shmuel Weinberger. Isometries, rigidity, and universal covers. 2005.
10
Eberlein P. Rigidity of lattices of non-positive curvature[J]. Ergodic Theory and Dynamical Systems, 1983, 3(01).
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[4] Embedding$l$_{$p$}^{$m$}into$l$_{1}^{$n$}
William B. Johnson Ohio State University, Columbus, OH, USA Gideon Schechtman Weizmann Institute of Science, Rehovot, Israel
TBD mathscidoc:1701.331613
Acta Mathematica, 149, (1), 71-85, 1981.12
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[5] Upper semi-continuous set-valued functions
J. E. Jayne University College London, England C. A. Rogers University College London, England
TBD mathscidoc:1701.331614
Acta Mathematica, 149, (1), 87-125, 1981.7
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Jayne J E, Rogers C A. Borel selectors for upper semi-continuous set-valued maps[J]. Acta Mathematica, 1985, 155(1): 41-79.
2
Srivatsa V V. Baire class 1 selectors for upper semicontinuous set-valued maps[J]. Transactions of the American Mathematical Society, 1993, 337(2): 609-624.
3
Cascales B, Orihuela J. A sequential property of set-valued maps[J]. Journal of Mathematical Analysis and Applications, 1991, 156(1): 86-100.
4
J E Jayne · C A Rogers. Borel selectors for upper semi-continuous multi-valued functions. 1984.
5
Jayne J E, Rogers C A. Borel selectors for upper semi-continuous multi-valued functions[J]. Journal of Functional Analysis, 1984, 56(3): 279-299.
6
Raymond J S. Riemann-measurable selections[J]. Set-valued Analysis, 1994, 2(3): 481-485.
7
Gutev V, Nedev S, Pelant J, et al. Cantor set selectors[J]. Topology and its Applications, 1992: 163-166.
8
Hansell R W. First class selectors for upper semi-continuous multifunctions[J]. Journal of Functional Analysis, 1987, 75(2): 382-395.
9
Hansell R W. Sums, products and continuity of Borel maps in nonseparable metric spaces[J]. Proceedings of the American Mathematical Society, 1988, 104(2): 465-471.
10
Iwo Labuda. On a theorem of Choquet and Dolecki. 1987.
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[6] Analytic capacity and differentiability properties of finely harmonic functions
Alexander M. Davie University of Edinburgh, Scotland Bernt Øksendal Agder Distriktshøgskole, Kristiansand, Norway
TBD mathscidoc:1701.331615
Acta Mathematica, 149, (1), 127-152, 1981.4
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[7] Théorie de Mackey pour les groupes de Lie algébriques
Michel Duflo Université Paris 7, Paris, France
TBD mathscidoc:1701.331616
Acta Mathematica, 149, (1), 153-213, 1981.3
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[8] Disjoint spheres, approximation by imaginary quadratic numbers, and the logarithm law for geodesics
Dennis Sullivan I.H.E.S., Bures-sur-Yvette, France
TBD mathscidoc:1701.331617
Acta Mathematica, 149, (1), 215-237, 1981.5
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[9] The elementary theory of large$e$-fold ordered fields
Moshe Jarden Tel-Aviv University, Tel-Aviv, Israel
TBD mathscidoc:1701.331618
Acta Mathematica, 149, (1), 239-260, 1980.11
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Moshe Jarden. On the model companion of the theory ofe-fold ordered fields. 1983.
2
Efrat I. The elementary theory of free pseudo- p -adically closed fields of finite corank[J]. Journal of Symbolic Logic, 1991, 56(2): 484-496.
3
Jarden M. Infinite Galois Theory[C]., 1996: 269-319.
4
Ershov Y L. RRC-fields with small absolute Galois groups[J]. Annals of Pure and Applied Logic, 1989, 43(3): 197-208.
5
Jarden M. The algebraic nature of the elementary theory of PRC fields[J]. Manuscripta Mathematica, 1988, 60(4): 463-475.
6
Basarab Ş A. Transfer principles for pseudo real closed e -fold ordered fields[J]. Journal of Symbolic Logic, 1986, 51(04): 981-991.
7
Fried M D, Volklein H. The absolute Galois group of a Hilbertian PRC field[J]. Israel Journal of Mathematics, 1994: 85-101.
8
Haran D, Lauwers L. GALOIS STRATIFICATION OVER e-FOLD ORDERED FROBENIUS FIELDS[J]. Israel Journal of Mathematics, 1994: 169-197.
9
Samaria Montenegro. Pseudo real closed field, pseudo p-adically closed fields and NTP2. 2014.
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[10] On the existence of special metrics in complex geometry
M. L. Michelsohn State University of New York, Stony Brook, N.Y., USA
TBD mathscidoc:1701.331619
Acta Mathematica, 149, (1), 261-295, 1981.3
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Sergei V Ivanov · George Papadopoulos. Vanishing theorems and string backgrounds. 2000.
2
Jixiang Fu · Shingtung Yau. The theory of superstring with flux on non-Kähler manifolds and the complex Monge-Ampère equation. 2006.
3
Katrin Becker · Melanie Becker · Jixiang Fu · Lisheng Tseng · Shingtung Yau. Anomaly cancellation and smooth non-Kähler solutions in heterotic string theory. 2006.
4
Jan B Gutowski · Sergei V Ivanov · George Papadopoulos. Deformations of generalized calibrations and compact non-Kahler manifolds with vanishing first Chern class. 2002.
5
Fino A, Grantcharov G. Properties of manifolds with skew-symmetric torsion and special holonomy[J]. Advances in Mathematics, 2004, 189(2): 439-450.
6
Alexandrov B, Ivanov S. Vanishing theorems on Hermitian manifolds[J]. Differential Geometry and Its Applications, 1999, 14(3): 251-265.
7
Marisa Fernandez · Stefan Ivanov · Luis Ugarte · Raquel Villacampa. Non-Kaehler Heterotic String Compactifications with non-zero fluxes and constant dilaton. 2008.
8
Harvey R, Lawson H B. An intrinsic characterization of Khler manifolds[J]. Inventiones Mathematicae, 1983, 74(2): 169-198.
9
Harvey R, Lawson H B. An intrinsic characterization of Kähler manifolds[J]. Inventiones Mathematicae, 1983, 74(2): 169-198.
10
Becker K, Tseng L. Heterotic flux compactifications and their moduli[J]. Nuclear Physics, 2006, 741(1): 162-179.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167