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Acta Mathematica, 1999
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (9 articles)
Volume 182, Issue 1
[1] Blowup of small data solutions for a class of quasilinear wave equations in two space dimensions, II
Serge Alinhac Département de Mathématiques Université Paris-Sud, Université Paris-Sud
TBD mathscidoc:1701.331862
Acta Mathematica, 182, (1), 1-23, 1997.10
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[2] Fourier inversion on a reductive symmetric space
Erik P. Van Den Ban Mathematisch Instituut Universiteit Utrecht, University of Utrecht Henrik Schlichtkrull Matematisk Institut Københavns Universitet, University of Convenhagen
TBD mathscidoc:1701.331863
Acta Mathematica, 182, (1), 25-85, 1998.2
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[3] On the dirichlet problem for degenerate Monge-Ampère equations
Pengfei Guan Department of Mathematics, McMaster University Neil S. Trudinger Centre for Mathematics and its Applications, Australian National University Xu-Jia Wang Centre for Mathematics and its Applications, Australian National University
TBD mathscidoc:1701.331864
Acta Mathematica, 182, (1), 87-104, 1997.9
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Wang X. The k-hessian equation[J]. Lecture Notes in Mathematics, 2009: 177-252.
2
Neil S Trudinger · Xujia Wang. Boundary regularity for the Monge-Ampère and affine maximal surface equations. 2008.
3
Guan B, Spruck J. The Existence of Hypersurfaces of Constant Gauss Curvature with Prescribed Boundary[J]. Journal of Differential Geometry, 2002, 62(2): 259-287.
4
Umanskiy V. On solvability of two-dimensional L p -Minkowski problem[J]. Advances in Mathematics, 2003, 180(1): 176-186.
5
Ivochkina N M, Trudinger N S, Wang X, et al. The Dirichlet Problem for degenerate Hessian Equations[J]. Communications in Partial Differential Equations, 2004: 219-235.
6
Umanskiy V. On solvability of two-dimensional L p -Minkowski problem[J]. Advances in Mathematics, 2003, 180(1): 176-186.
7
Blocki Z. A gradient estimate in the Calabi-Yau theorem[J]. Mathematische Annalen, 2009, 344(2): 317-327.
8
Sawyer E T, Wheeden R L. Regularity of Degenerate Monge–Ampère and Prescribed Gaussian Curvature Equations in Two Dimensions[J]. Potential Analysis, 2006, 24(3): 267-301.
9
Jiaxing Hong · Genggeng Huang · Weiye Wang. Existence of Global Smooth Solutions to Dirichlet Problem for Degenerate Elliptic Monge–Ampere Equations. 2011.
10
Guan P. The extremal function associated to intrinsic norms[J]. Annals of Mathematics, 2002, 156(1): 197-211.
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[4] Clique is hard to approximate within$n$^{1−ε}
Johan Håstad Department of Mathematics, Royal Institute of Technology
TBD mathscidoc:1701.331865
Acta Mathematica, 182, (1), 105-142, 1997.8
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Volume 182, Issue 2
[1] Exposants de Liapounoff et distribution des points périodiques d'un endomorphisme de$CP$^{$k$}
Jean-Yves Briend Laboratoire Analyse, topologie, Probabilités UMR 6632 Centre de Mathématiques et d'Informatique, Université de Provence Julien Duval Laboratoire Émile Picard UMR 5580, Université Paul Sabatier
TBD mathscidoc:1701.331866
Acta Mathematica, 182, (2), 143-157, 1999.8
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[2] Hypercontractivity over complex manifolds
Leonard Gross Department of Mathematics, Cornell University
TBD mathscidoc:1701.331867
Acta Mathematica, 182, (2), 159-206, 1998.3
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[3] On the structure of the Selberg class, I: 0≤$d$≤1
Jerzy Kaczorowski Faclty of Mathematics and Computer science, A. Mickiewicz University Alberto Perelli Department of Mathematics, University of Genova
TBD mathscidoc:1701.331868
Acta Mathematica, 182, (2), 207-241, 1997.12
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[4] The zero multiplicity of linear recurrence sequences
Wolfgang M. Schmidt Department of Mathematics, University of Colorado at Boulder
TBD mathscidoc:1701.331869
Acta Mathematica, 182, (2), 243-282, 1998.3
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Hans Peter Schlickewei · Wolfgang M Schmidt · Michel Waldschmidt. Zeros of linear recurrence sequences. 1999.
2
Schmidt W M. Linear Recurrence Sequences[C]., 2003: 171-247.
3
Bell J P, Lagarias J C. A Skolem-Mahler-Lech theorem for iterated automorphisms of $K$-algebras[J]. Canadian Journal of Mathematics, 2013, 67(2): 286-314.
4
Ruohonen K. Explicit test sets for iterated morphisms in free monoids and metabelian groups[J]. Theoretical Computer Science, 2005, 330(1): 171-191.
5
Evertse J, Ferretti R. A further improvement of the Quantitative Subspace Theorem[J]. Annals of Mathematics, 2010, 177(2): 513-590.
6
Patrick B Allen. On the multiplicity of linear recurrence sequences. 2007.
7
Zannier U. Diophantine equations with linear recurrences. An overview of some recent progress[J]. Journal de Theorie des Nombres de Bordeaux, 2005, 17(1): 423-435.
8
Fuchs C. POLYNOMIAL{EXPONENTIAL EQUATIONS AND LINEAR RECURRENCES[J]. Glasnik Matematicki, 2003, 38(2): 233-252.
9
Keijo Ruohonen. D0L sequence equivalence is in P for fixed alphabets. 2008.
10
李冰茹, 王红芳, 杜高翔, et al. 白云石的湿法超细粉碎工艺研究[C]., 2010.
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[5] Fundamental solutions of real homogeneous cubic operators of principal type in three dimensions
Peter Wagner Institut für Mathematik und Geometrie, Universität Innsbruck
TBD mathscidoc:1701.331870
Acta Mathematica, 182, (2), 283-300, 1998.8
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167