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Acta Mathematica, 1989, Volume 163
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (7 articles)
Issue 1
[1] Renewal theorems in symbolic dynamics, with applications to geodesic flows, noneuclidean tessellations and their fractal limits
Steven P. Lalley Purdue University, West Lafayette, IN, USA
TBD mathscidoc:1701.331723
Acta Mathematica, 163, (1), 1-55, 1987.11
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[2] A pointwise regularity theory for the two-obstacle problem
G. Dal Maso Sissa, Triste, Italy U. Mosco Università di Roma “La Sapienza”, Rome, Italy M. A. Vivaldi Università dell'Aquila, L'Aquila, Italy
TBD mathscidoc:1701.331724
Acta Mathematica, 163, (1), 57-107, 1988.5
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[3] Complex geometry of convex domains that cover varieties
Sidney Frankel Columbia University, New York, NY, USA
TBD mathscidoc:1701.331725
Acta Mathematica, 163, (1), 109-149, 1988.2
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1
Alexander Isaev · S G Krantz. DOMAINS WITH NON-COMPACT AUTOMORPHISM GROUP: A SURVEY. 1999.
2
Eric Bedford · S D Pinchuk. Domains in $\cx {n+1}$ with Noncompact Automorphism Group. II. 1992.
3
Kangtae Kim. Domains in C n with a piecewise Levi flat boundary which possess a noncompact automorphism group. 1992.
4
John Erik Fornaess · Nessim Sibony. Some open problems in higher dimensional complex analysis and complex dynamics. 2001.
5
Benson Farb · Shmuel Weinberger. Isometries, rigidity, and universal covers. 2005.
6
Kim K, Krantz S G. Characterization of the Hilbert ball by its automorphism group[J]. Transactions of the American Mathematical Society, 2002, 354(7): 2797-2818.
7
Bedford E, Pinchuk S. CONVEX DOMAINS WITH NONCOMPACT AUTOMORPHISM GROUPS[J]. Sbornik Mathematics, 1995, 82(1): 1-20.
8
Eric Bedford · S I Pinchuk. Domains in Cn+1 with noncompact automorphism group. 1991.
9
Yau S. Perspectives on geometric analysis[C]., 2006, 10(1): 275-379.
10
Byun J, Cho H R. Explicit description for the automorphism group of the Kohn-Nirenberg domain[J]. Mathematische Zeitschrift, 2008, 263(2): 295-305.
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[4] Solving the quintic by iteration
Peter Doyle Princeton University, Princeton, NJ, USA Curt McMullen Princeton University, Princeton, NJ, USA
TBD mathscidoc:1701.331726
Acta Mathematica, 163, (1), 151-180, 1988.1
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Milnor J, Milnor, Lei T, et al. Geometry and Dynamics of Quadratic Rational Maps[J]. Experimental Mathematics, 1993, 2(1): 37-83.
2
Mcmullen C T. Frontiers in Complex Dynamics[J]. Bulletin of the American Mathematical Society, 1994, 31(2): 155-172.
3
Crass S. Solving the Sextic by Iteration: A Study in Complex Geometry and Dynamics[J]. Experimental Mathematics, 1999, 8(3): 209-240.
4
Gilbert W J. GENERALIZATIONS OF NEWTON\u0027S METHOD[J]. Fractals, 2011, 09(03): 251-262.
5
Sebbar A, Sebbar A. Equivariant functions and integrals of elliptic functions[J]. Geometriae Dedicata, 2011, 160(1): 373-414.
6
Buhler J, Reichstein Z. On Tschirnhaus Transformations[C]., 1999: 127-142.
7
Izumi M, Kajiwara T, Watatani Y, et al. KMS states and branched points[J]. Ergodic Theory and Dynamical Systems, 2007, 27(06): 1887-1918.
8
Shepler A V. Semi-invariants of Finite Reflection Groups[J]. Journal of Algebra, 1999, 220(1): 314-326.
9
Mcmullen C T. Braiding of the Attractor and the Failure of Iterative Algorithms[J]. Inventiones Mathematicae, 1988, 91(2): 259-272.
10
Crass S, Doyle P. Solving the sextic by iteration: A complex dynamical approach[J]. International Mathematics Research Notices, 1999, 1997(2): 83-99.
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[5] Quasiconformal 4-manifolds
S. K. Donaldson Mathematical Institute, St Giles, Oxford, England D. P. Sullivan I.H.E.S., Bures-sur-Yvette, Bures, France
TBD mathscidoc:1701.331727
Acta Mathematica, 163, (1), 181-252, 1989.1
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Tadeusz Iwaniec · Gaven Martin. Quasiregular mappings in even dimensions. 1993.
2
Iwaniec T, Lutoborski A. Integral estimates for null Lagrangians[J]. Archive for Rational Mechanics and Analysis, 1993, 125(1): 25-79.
3
Tadeusz Iwaniec. p-Harmonic tensors and quasiregular mappings. 1992.
4
P B Kronheimer · T S Mrowka. Gauge theory for embedded surfaces, II. 1993.
5
Donaldson S K. The Seiberg-Witten equations and 4-manifold topology[J]. Bulletin of the American Mathematical Society, 1996, 33(1): 45-70.
6
Scott C. LP THEORY OF DIFFERENTIAL FORMS ON MANIFOLDS[J]. Transactions of the American Mathematical Society, 1995, 347(6): 2075-2096.
7
Stephen Semmes. Finding curves on general spaces through quantitative topology, with applications to Sobolev and Poincaré inequalities. 1996.
8
Manfredi J J, Villamor E. Mappings with integrable dilatation in higher dimensions[J]. Bulletin of the American Mathematical Society, 1995, 32(2): 235-240.
9
Iwaniec T, Scott C E, Stroffolini B, et al. Nonlinear Hodge theory on manifolds with boundary[J]. Annali di Matematica Pura ed Applicata, 1999, 177(1): 37-115.
10
Tadeusz Iwaniec · Pekka Koskela · Gaven Martin. Mappings ofBMO-distortion and beltrami-type operators. 2002.
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[6] On discrete Möbius groups in all dimensions: A generalization of Jørgensen's inequality
G. J. Martin Yale University, New Haven, Connecticut, USA
TBD mathscidoc:1701.331728
Acta Mathematica, 163, (1), 253-289, 1988.11
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[7] Rearrangements of functions, saddle points and uncountable families of steady configurations for a vortex
G. R. Burton University of Bath, Bath, England, UK
TBD mathscidoc:1701.331729
Acta Mathematica, 163, (1), 291-309, 1987.11
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Thuburn J, Lagneau V. Eulerian Mean, Contour Integral, and Finite-Amplitude Wave Activity Diagnostics Applied to a Single-Layer Model of the Winter Stratosphere[J]. Journal of the Atmospheric Sciences, 1999, 56(5): 689-710.
2
Elcrat A R, Miller K G. Rearrangements in steady multiple vortex flows[J]. Communications in Partial Differential Equations, 1995: 1481-1490.
3
Cao D, Liu Z, Wei J, et al. Regularization of point vortices for the Euler equation in dimension two[J]. Archive for Rational Mechanics and Analysis, 2012, 212(1): 179-217.
4
Nikolai N. On Stationary Solutions of Two-Dimensional Euler Equation[J]. Archive for Rational Mechanics and Analysis, 2012, 209(3): 729-745.
5
Buttazzo G, Rieger M O. Variational Problems for Functionals Involving the Value Distribution[C]., 2006: 25-41.
6
Albrecht T R, Elcrat A R, Miller K G, et al. Steady vortex dipoles with general profile functions[J]. Journal of Fluid Mechanics, 2011: 85-95.
7
Elcrat A R, Nicolio O. An iteration for steady vortices in rearrangement classes[J]. Nonlinear Analysis-theory Methods \u0026 Applications, 1995, 24(3): 419-432.
8
Elcrat A R, Miller K G. Rearrangements in steady multiple vortex flows[J]. Communications in Partial Differential Equations, 1995: 1481-1490.
9
Amiri N, Zivarirezapour M. MAXIMIZATION AND MINIMIZATION PROBLEMS RELATED TO A $p$-LAPLACIAN EQUATION ON A MULTIPLY CONNECTED DOMAIN[J]. Taiwanese Journal of Mathematics, 2015, 19(1): 243-252.
10
Daomin Cao · Shuangjie Peng · Shusen Yan. Planar vortex patch problem in incompressible steady flow. 2015.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167