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Acta Mathematica, 1987, Volume 159
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (9 articles)
Issue 1
[1] Irregularities of distribution. I
József Beck Eötvös Lorànd University, Budapest, Hungary
TBD mathscidoc:1701.331691
Acta Mathematica, 159, (1), 1-49, 1985.1
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1
S Torquato · Frank H Stillinger. New Conjectural Lower Bounds on the Optimal Density of Sphere Packings. 2006.
2
Torquato S. Inverse Optimization Techniques for Targeted Self-Assembly[J]. Soft Matter, 2008, 5(6): 1157-1173.
3
Brandolini L, Colzani L, Travaglini G, et al. Average decay of Fourier transforms and integer points in polyhedra[J]. Arkiv för Matematik, 1997, 35(2): 253-257.
4
Jozsef Beck · W W L Chen. NOTE ON IRREGULARITIE S OF DISTRIBUTION II. 1990.
5
J Ralph Alexander · Jozsef Beck · William W L Chen. Geometric discrepancy theory and uniform distribution. 1997.
6
Torquato S, Scardicchio A, Zachary C E, et al. Point processes in arbitrary dimension from fermionic gases, random matrix theory, and number theory[J]. Journal of Statistical Mechanics: Theory and Experiment, 2008, 2008(11).
7
Jeff M Phillips. Algorithms for ε-Approximations of Terrains. 2008.
8
Chase E Zachary · Salvatore Torquato. Hyperuniformity in point patterns and two-phase random heterogeneous media. 2009.
9
Beck J, Chen W W. IRREGULARITIES OF POINT DISTRIBUTION RELATIVE TO CONVEX POLYGONS III[J]. Journal of The London Mathematical Society-second Series, 1997, 56(2): 222-230.
10
Chen W W, Travaglini G. Deterministic and probabilistic discrepancies[J]. Arkiv för Matematik, 2009, 47(2): 273-293.
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[2] Polynomial growth estimates for multilinear singular integral operators
Michael Christ Princeton University, Princeton, NJ, USA Jean-Lin Journé Princeton University, Princeton, NJ, USA
TBD mathscidoc:1701.331692
Acta Mathematica, 159, (1), 51-80, 1986.4
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[3] A Banach space without a basis which has the bounded approximation property
Stanislaw J. Szarek Case Western Reverse University, Cleveland, Ohio, USA
TBD mathscidoc:1701.331693
Acta Mathematica, 159, (1), 81-98, 1986.6
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Pisier G. Probabilistic methods in the geometry of Banach spaces[C]., 1986: 167-241.
2
Lusky W. On the Structure of Hv0(D) and hv0(D)[J]. Mathematische Nachrichten, 1992, 159(1): 279-289.
3
Timur Oikhberg · Eric Ricard. Operator spaces with few completely bounded maps. 2003.
4
Randrianantoanina B. NORM-ONE PROJECTIONS IN BANACH SPACES[J]. Taiwanese Journal of Mathematics, 2001, 5(1): 35-95.
5
Casazza P G. Chapter 7 Approximation properties[C]., 2001: 271-316.
6
Piotr Mankiewicz · Nicole Tomczakjaegermann. Quotients of Finite-Dimensional Banach Spaces; Random Phenomena. 2003.
7
Pisier G. Probabilistic methods in the geometry of Banach spaces[C]., 1986: 167-241.
8
Casazza P G, Garcia C L, Johnson W B, et al. An example of an asymptotically Hilbertian space which fails the approximation property[J]. Proceedings of the American Mathematical Society, 2000, 129(10): 3017-3023.
9
Terenzi P. Every separable Banach space has a bounded strong norming biorthogonal sequence which is also a Steinitz basis[J]. Studia Mathematica, 1994, 111(3): 207-222.
10
Giannopoulos A, Milman V D. Asymptotic Convex Geometry Short Overview[C]., 2004: 87-162.
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[4] Regularity of gaussian processes
Michel Talagrand Université Paris VI, Paris, France
TBD mathscidoc:1701.331694
Acta Mathematica, 159, (1), 99-149, 1986.4
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Adler R J, Taylor J. Random fields and geometry[C]., 2007.
2
Massart P, Picard J, De Saintflour E D, et al. Concentration inequalities and model selection[C]., 2007.
3
Talagrand M. Sharper Bounds for Gaussian and Empirical Processes[J]. Annals of Probability, 1994, 22(1): 28-76.
4
Talagrand M. A new look at independence[J]. Annals of Probability, 1996, 24(1): 1-34.
5
Michel Ledoux. Isoperimetry and Gaussian analysis. 1996.
6
Barlow M T. Diffusions on fractals[C]., 1998: 1-121.
7
Adler R J. On excursion sets, tube formulas and maxima of random fields[J]. Annals of Applied Probability, 2000, 10(1): 1-74.
8
Tindel S, Tudor C A, Viens F, et al. Stochastic evolution equations with fractional Brownian motion[J]. Probability Theory and Related Fields, 2003, 127(2): 186-204.
9
Bourgain J. On the distribution of polynomials on high dimensional convex sets[C]., 1991: 127-137.
10
Mendelson S, Pajor A, Tomczakjaegermann N, et al. Reconstruction and Subgaussian Operators in Asymptotic Geometric Analysis[J]. Geometric and Functional Analysis, 2007, 17(4): 1248-1282.
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[5] Erratum to: On the diophantine equation 1^{$k$}+2^{$k$}+...+$x$^{$k$}+$R(x)=y$^{$z$}
M. Voorhoeve Technische Universiteit, Eindhoven, Netherlands K. Györy University of Debrecen, Debrecen, Hungary R. Tijdeman Rijksuniversiteit Leiden, Leiden, Netherlands
TBD mathscidoc:1701.331695
Acta Mathematica, 159, (1), 151-152, 1987.2
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[6] Nombres de Lelong généralisés, théorèmes d'intégralité et d'analyticité
Jean-Pierre Demailly Université de Grenoble 1, Saint Martin d'Hères, France
TBD mathscidoc:1701.331696
Acta Mathematica, 159, (1), 153-169, 1986.7
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[7] On Dirichlet forms for plurisubharmonic functions
M. Fukushima Osaka University, Osaka, Japan M. Okada Tôhoku University, Sendai, Japan
TBD mathscidoc:1701.331697
Acta Mathematica, 159, (1), 171-213, 1986.4
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Kaneko H. Recurrence and Transience Criteria for Symmetric Hunt Processes[J]. Potential Analysis, 2000.
2
Chen Z, Durrett R, Ma G L, et al. HOLOMORPHIC DIFFUSIONS AND BOUNDARY BEHAVIOR OF HARMONIC FUNCTIONS[J]. Annals of Probability, 1997, 25(3): 1103-1134.
3
Atsuji A. PARABOLICITY, THE DIVERGENCE THEOREM FOR $\\\\delta$-SUBHARMONIC FUNCTIONS AND APPLICATIONS TO THE LIOUVILLE THEOREMS FOR HARMONIC MAPS[J]. Tohoku Mathematical Journal, 2005, 57(3): 353-373.
4
Gabriel V. Dirichlet-like space and capacity in complex analysis in several variables[J]. Journal of Functional Analysis, 2007, 252(1): 247-277.
5
Kaneko H. A stochastic approach to a Liouville property for plurisubharmonic functions[J]. Journal of The Mathematical Society of Japan, 1989, 41(2): 291-299.
6
Hiroshi Kaneko · Setsuo Taniguchi. A stochastic approach to the Šilov boundary. 1987.
7
厚地 淳. ブラウン運動と調和写像・正則写像の値分布論. 2002.
8
金子 宏. 多重劣調和関数と複素多様体上の正則拡散過程. 1989.
9
Makoto Suzuki. The singular Dirichlet problem for the complex Monge-Ampère operator on complex manifolds. 1989.
10
Hideo Nagai. Extremal holomorphic diffusion processes. 1993.
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[8] Prescribing Gaussian curvature on S^{2}
Sun-yung Alice Chang University of California, Los Angeles, CA, USA Paul C. Yang University of Southern California, Los Angeles, CA, USA
TBD mathscidoc:1701.331698
Acta Mathematica, 159, (1), 215-259, 1986.9
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Haim Brezis · Frank Merle. Uniform estimates and blow–up behavior for solutions of −δ(u)=v(x)eu in two dimensions. 2009.
2
Tian G. Kähler-Einstein metrics on algebraic manifolds[C]., 1996: 143-185.
3
Caffarelli L A, Yang Y S. Vortex condensation in the Chern-Simons Higgs model: an existence theorem[J]. Communications in Mathematical Physics, 1995, 168(2): 321-336.
4
Chiunchuan Chen · Changshou Lin. Topological degree for a mean field equation on Riemann surfaces. 2003.
5
Chiunchuan Chen · Changshou Lin. Sharp estimates for solutions of multi-bubbles in compact Riemann surfaces. 2002.
6
Wang G, Zhu X. Extremal Hermitian metrics on Riemann surfaces with singularities[J]. Duke Mathematical Journal, 2000, 104(2): 181-210.
7
Chen W, Li C. Moving planes, moving spheres, and a priori estimates[J]. Journal of Differential Equations, 2003, 195(1): 1-13.
8
Margherita Nolasco · Gabriella Tarantello. Double vortex condensates in the Chern-Simons-Higgs theory. 1999.
9
Bartolucci D, Tarantello G. Liouville Type Equations with Singular Data¶and Their Applications to Periodic Multivortices¶for the Electroweak Theory[J]. Communications in Mathematical Physics, 2014, 229(1): 3-47.
10
Chen W, Li C. A priori estimates for prescribing scalar curvature equations[J]. Annals of Mathematics, 2016, 145(3): 547-564.
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[9] Partitioning pairs of countable ordinals
Stevo Todorcevic University of California, Berkeley, CA, USA
TBD mathscidoc:1701.331699
Acta Mathematica, 159, (1), 261-294, 1986.6
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167