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Acta Mathematica, 1991, Volume 170
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (9 articles)
Issue 1
[1] Distribution of simple zeros of polynomials
Vilmos Totik Bolyai Institute, Aradi vertanuk tere 1, Szeged, Hungary
TBD mathscidoc:1701.331768
Acta Mathematica, 170, (1), 1-28, 1991.8
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[2] Quasiregular mappings in even dimensions
Tadeusz Iwaniec Institut Mittag-Leffler, Djursholm, Sweden Gaven Martin Institut Mittag-Leffler, Djursholm, Sweden
TBD mathscidoc:1701.331769
Acta Mathematica, 170, (1), 29-81, 1990.4
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[3] Calibrations and spinors
Jiri Dadok Department of Mathematics, Indiana University F. Reese Harvey Department of Mathematics, Rice University
TBD mathscidoc:1701.331770
Acta Mathematica, 170, (1), 83-120, 1990.7
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1
Hohenegger S, Kirsch I. A note on the holography of Chern-Simons matter theories with flavour[J]. Journal of High Energy Physics, 2009, 2009(04): 129-129.
2
Gauntlett J P, Martelli D, Sparks J, et al. Supersymmetric AdS Backgrounds in String and M-theory[C]., 2004: 217-252.
3
Jerome P Gauntlett. Branes, Calibrations and Supergravity. 2003.
4
Harvey F R, Lawson H B. An introduction to potential theory in calibrated geometry[J]. American Journal of Mathematics, 2009, 131(4): 893-944.
5
Farrill J M. Intersecting brane geometries[J]. Journal of Geometry and Physics, 2000, 35(2): 99-125.
6
Farrill J M. Intersecting brane geometries[J]. Journal of Geometry and Physics, 2000, 35(2): 99-125.
7
Katz M G, Shnider S. Cayley 4-form, comass, and triality isomorphisms[J]. Israel Journal of Mathematics, 2008, 178(1): 187-208.
8
Dikin D A, Stankovich S, Zimney E J, et al. Preparation and characterization of graphene oxide paper.[J]. Nature, 2007, 448(7152): 457-460.
9
Lazaroiu C I, Shahbazi C S. Real pinor bundles and real Lipschitz structures[C]., 2016.
10
Simon J. Brane Effective Actions, Kappa-Symmetry and Applications[J]. Living Reviews in Relativity, 2012.
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[4] Representation theoretic rigidity in PSL (2,R)
Christopher Bishop University of California, Los Angeles, CA, USA Tim Steger University of Chicago, Chicago, IL, USA
TBD mathscidoc:1701.331771
Acta Mathematica, 170, (1), 121-149, 1990.4
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Issue 2
[1] Multiplicities of algebraic linear recurrences
Hans Peter Schlickewei Abteilung Mathematik Oberer Eselsberg, Universität Ulm
TBD mathscidoc:1701.331772
Acta Mathematica, 170, (2), 151-180, 1990.3
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Schmidt W M. THE ZERO MULTIPLICITY OF LINEAR RECURRENCE SEQUENCES[J]. Acta Mathematica, 1999, 182(2): 243-282.
2
Schlickewei H P, Schmidt W M. On polynomial-exponential equations[J]. Mathematische Annalen, 1993, 296(1): 339-361.
3
Hans Peter Schlickewei. Multiplicities of recurrence sequences. 1996.
4
Schlickewei H P, Schmidt W M. The intersection of recurrence sequences[J]. Acta Arithmetica, 1995, 72(1): 1-44.
5
Schlickewei H P, Schmidt W M. On polynomial-exponential equations[J]. Mathematische Annalen, 1993, 296(1): 339-361.
6
E Bavencoffe · Jeanpaul Bezivin. Une famille remarquable de suites recurrentes lineaires. 1995.
7
Schlickewei H P, Schmidt W M. Equations ^{}_{}=^{}_{} satisfied by members of recurrence sequences[J]. Proceedings of the American Mathematical Society, 1993, 118(4): 1043-1051.
8
Schlickewei H P, Schmidt W M. On polynomial-exponential equations[J]. Mathematische Annalen, 1993, 296(1): 339-361.
9
E Bavencoffe · Jeanpaul Bzivin. Une famille remarquable de suites recurrentes lineaires@@@A remarquable family of recurrent sequences. 1995.
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[2] An explicit formula for the fourth power mean of the Riemann zeta-function
Yoichi Motohashi Department of Mathematics College of Science and Technology, Nihon University
TBD mathscidoc:1701.331773
Acta Mathematica, 170, (2), 181-220, 1990.9
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Diaconu A, Goldfeld D, Hoffstein J, et al. Multiple Dirichlet series and moments of zeta and L-functions[J]. Compositio Mathematica, 2001, 139(3): 297-360.
2
Jutila M, Motohashi Y. Uniform Bound for Hecke L-Functions[J]. Acta Mathematica, 2005, 195(1): 61-115.
3
Ivic A, Jutila M, Motohashi Y, et al. The Mellin transform of powers of the zeta-function[J]. Acta Arithmetica, 2000, 95(4): 305-342.
4
Matsumoto K. Recent Developments in the Mean Square Theory of the Riemann Zeta and Other Zeta-Functions[C]., 2000: 241-286.
5
Katsurada M. An application of Mellin-Barnes\u0027 type integrals to the mean square of Lerch zeta-functions[J]. Collectanea Mathematica, 1997, 48(1): 137-154.
6
Diaconu A, Garrett P. Integral Moments of Automorphic L-functions[J]. Journal of The Institute of Mathematics of Jussieu, 2006, 8(02): 335-382.
7
Zhang Q. Integral mean values of modular L-functions[J]. Journal of Number Theory, 2005, 115(1): 100-122.
8
Ivic A. On some reasons for doubting the Riemann hypothesis[C]., 2003.
9
Bruggeman R W, Motohashi Y. Sum formula for Kloosterman sums and fourth moment of the Dedekind zeta-function over the Gaussian number field[C]., 2002.
10
Aleksandar Ivic · Tom Meurman. Sums of coefficients of Hecke series. 1994.
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[3] A nonlinear elliptic system for maps from Hermitian to Riemannian manifolds and rigidity theorems in Hermitian geometry
Jürgen Jost Institut für Mathematik Ruhr-Universität Bochum, Ruhr..Universität Bochum Shing-Tung Yau Department of Mathematics, Harvard University
TBD mathscidoc:1701.331774
Acta Mathematica, 170, (2), 221-254, 1990.3
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[4] Integers, without large prime factors, in arithmetic progressions, I
Andrew Granville Institute for Advanced Study, Princeton, NJ, USA
TBD mathscidoc:1701.331775
Acta Mathematica, 170, (2), 255-273, 1990.2
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[5] Precise damping conditions for global asymptotic stability for nonlinear second order systems
Patrizia Pucci Dipartimento di Matematica, Università di Perugia James Serrin Department of Mathematics, University of Minnesota
TBD mathscidoc:1701.331776
Acta Mathematica, 170, (2), 275-307, 1991.2
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167