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Acta Mathematica, 1987, Volume 160
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (8 articles)
Issue 1
[1] Homotopy classes in Sobolev spaces and the existence of energy minimizing maps
Brian White Stanford University, Stanford, CA, USA
TBD mathscidoc:1701.331700
Acta Mathematica, 160, (1), 1-17, 1986.11
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Robert Hardt · F H Lin. Mappings minimizing the L p norm of the gradient. 1987.
2
Romanovskiĭ N N. SOBOLEV SPACES ON AN ARBITRARY METRIC MEASURE SPACE: COMPACTNESS OF EMBEDDINGS[J]. Siberian Mathematical Journal, 2013, 54(2): 353-367.
3
Bethuel F. The approximation problem for Sobolev maps between two manifolds[J]. Acta Mathematica, 1991, 167(1): 153-206.
4
Hardt R, Lin F. Mappings minimizing the Lp norm of the gradient[J]. Communications on Pure and Applied Mathematics, 1987, 40(5): 555-588.
5
Hang F, Lin F. Topology of sobolev mappings, II[J]. Acta Mathematica, 2003, 191(1): 55-107.
6
Brezis H, Li Y. Topology and Sobolev Spaces[J]. Journal of Functional Analysis, 2001, 183(2): 321-369.
7
Rubinstein J, Sternberg P. Homotopy classification of minimizers of the Ginzburg-Landau energy and the existence of permanent currents[J]. Communications in Mathematical Physics, 1996, 179(1): 257-263.
8
Almgren F J, Browder W, Lieb E H, et al. Co-Area, Liquid Crystals, and Minimal Surfaces[C]., 1988: 1-22.
9
Haim Brezis. The interplay between analysis and topology in some nonlinear PDE problems. 2003.
10
Berlyand L, Mironescu P. Ginzburg–Landau minimizers with prescribed degrees. Capacity of the domain and emergence of vortices[J]. Journal of Functional Analysis, 2006, 239(1): 76-99.
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[2] The existence of surfaces of constant mean curvature with free boundaries
Michael Struwe ETH-Zentrum, Zürich, Switzerland
TBD mathscidoc:1701.331701
Acta Mathematica, 160, (1), 19-64, 1985.12
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[3] On the classification of$G$-spheres I: equivariant transversality
I. Madsen University of Århus, Århus, Denmark M. Rothenberg University of Chicago, Chicago, IL, USA
TBD mathscidoc:1701.331702
Acta Mathematica, 160, (1), 65-104, 1985.12
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[4] Entropie geometrique des feuilletages
E. Ghys Université des Sciences et Techniques de Lille I, Villeneuve d’Ascq, France R. Langevin Université des Sciences et Techniques de Lille I, Villeneuve d’Ascq, France P. Walczak Université des Sciences et Techniques de Lille I, Villeneuve d’Ascq, France
TBD mathscidoc:1701.331703
Acta Mathematica, 160, (1), 105-142, 1986.5
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Yu S Ilyashenko. Centennial History of Hilbert’s 16th Problem. 2002.
2
Deroin B, Kleptsyn V A, Navas A, et al. Sur la dynamique unidimensionnelle en r\\\u0027egularit\\\u0027e interm\\\u0027ediaire[J]. Acta Mathematica, 2005, 199(2): 199-262.
3
Candel A. The harmonic measures of Lucy Garnett[J]. Advances in Mathematics, 2003, 176(2): 187-247.
4
Hurley M. On topological entropy of maps[J]. Ergodic Theory and Dynamical Systems, 1995, 15(03): 557-568.
5
Nitecki Z, Przytycki F. PREIMAGE ENTROPY FOR MAPPINGS[J]. International Journal of Bifurcation and Chaos, 1999, 09(09): 1815-1843.
6
Loray F, Rebelo J C. Minimal, rigid foliations by curves on CP n[J]. Journal of the European Mathematical Society, 2003, 5(2): 147-201.
7
Attie O, Hurder S. Manifolds which cannot be leaves of foliations[J]. Topology, 1996, 35(2): 335-353.
8
Steven Hurder. COARSE GEOMETRY OF FOLIATIONS. 2002.
9
Francois Ledrappier. Ergodic properties of the stable foliations. 1992.
10
Langevin R, Walczak P. Entropy, transverse entropy and partitions of unity[J]. Ergodic Theory and Dynamical Systems, 1994, 14(03): 551-563.
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[5] The iteration of cubic polynomials Part I: The global topology of parameter space
Bodil Branner The Technical University of Denmark, Denmark John H. Hubbard Cornell University, Ithaca, NY, USA
TBD mathscidoc:1701.331704
Acta Mathematica, 160, (1), 143-206, 1986.7
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Bodil Branner · John H Hubbard. The iteration of cubic polynomials Part II: patterns and parapatterns. 1992.
2
Kiwi J. Real laminations and the topological dynamics of complex polynomials[J]. Advances in Mathematics, 2004, 184(2): 207-267.
3
Qiu W, Yin Y. Proof of the Branner-Hubbard conjecture on Cantor Julia sets[J]. Science China-mathematics, 2008, 52(1): 45-65.
4
Dujardin R, Favre C. Distribution of rational maps with a preperiodic critical point[J]. American Journal of Mathematics, 2008, 130(4): 979-1032.
5
Fritz Von Haeseler · Heinzotto Peitgen. Newton’s Method and Complex Dynamical Systems. 1988.
6
Mcmullen C T. Frontiers in Complex Dynamics[J]. Bulletin of the American Mathematical Society, 1994, 31(2): 155-172.
7
Blanchard P, Devaney R L, Keen L, et al. The dynamics of complex polynomials and automorphisms of the shift[J]. Inventiones Mathematicae, 1991, 104(1): 545-580.
8
Nakane S, Schleicher D. ON MULTICORNS AND UNICORNS I: ANTIHOLOMORPHIC DYNAMICS, HYPERBOLIC COMPONENTS AND REAL CUBIC POLYNOMIALS[J]. International Journal of Bifurcation and Chaos, 2003, 13(10): 2825-2844.
9
Kiwi J. Rational rays and critical portraits of complex polynomials[C]., 1997.
10
Demarco L, Mcmullen C T. Trees and the dynamics of polynomials[J]. Annales Scientifiques De L Ecole Normale Superieure, 2006, 41(3): 337-382.
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[6] Thue’s equation and a conjecture of Siegel
J. Mueller Institute for Advanced Study, Princeton, NJ, USA W. M. Schmidt Institute for Advanced Study, Princeton, NJ, USA
TBD mathscidoc:1701.331705
Acta Mathematica, 160, (1), 207-247, 1987.2
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[7] On the bass note of a Schottky group
Peter G. Doyle AT & T Bell Labs, Murray Hill, NJ, USA
TBD mathscidoc:1701.331706
Acta Mathematica, 160, (1), 249-284, 1986.3
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C L Epstein · Richard B Melrose · G A Mendoza. Resolvent of the Laplacian on strictly pseudoconvex domains. 1991.
2
Mcmullen C T. Hausdorff dimension and conformal dynamics, III: Computation of dimension[J]. American Journal of Mathematics, 1998, 120(4): 691-721.
3
Oliver Jenkinson · Mark Pollicott. Calculating Hausdorff dimension of Julia sets and Kleinian limit sets. 2002.
4
El Maati Ouhabaz. The spectral bound and principal eigenvalues of Schrödinger operators on Riemannian manifolds. 2001.
5
Enrico Leuzinger. Kazhdan's property (T), $L^2$-spectrum and isoperimetric inequalities for locally symmetric spaces. 2003.
6
Ji L, Kunstmann P C, Weber A, et al. Riesz Transform on Locally Symmetric Spaces and Riemannian Manifolds with a Spectral Gap[J]. Bulletin Des Sciences Mathematiques, 2010, 134(1): 37-43.
7
Pollicott M. Kleinian groups, Laplacian on forms and currents at infinity[J]. Proceedings of the American Mathematical Society, 1990, 110(1): 269-279.
8
Martine Babillot · Marc Peigne. Homologie des géodésiques fermées sur des variétés hyperboliques avec bouts cuspidaux. 2000.
9
Bonferttaylor P, Matsuzaki K, Taylor E C, et al. Large and Small Covers of a Hyperbolic Manifold[J]. Journal of Geometric Analysis, 2010, 22(2): 455-470.
10
Gilman J. The Structure of Two-parabolic Space: Parabolic Dust and Iteration[J]. Geometriae Dedicata, 2007, 131(1): 27-48.
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[8] Cyclic cohomology for one-parameter smooth crossed products
G. A. Elliott University of Copenhagen, Copenhagen, Denmark T. Natsume University of Copenhagen, Copenhagen, Denmark R. Nest University of Copenhagen, Copenhagen, Denmark
TBD mathscidoc:1701.331707
Acta Mathematica, 160, (1), 285-305, 1987.6
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1
Mathai V, Rosenberg J. T-Duality for Torus Bundles with H-Fluxes via Noncommutative Topology[J]. Communications in Mathematical Physics, 2004, 253(3): 705-721.
2
Mathai V, Rosenberg J. T-duality for torus bundles via noncommutative topology[C]., 2004.
3
Kellendonk J, Richter T, Schulzbaldes H, et al. EDGE CURRENT CHANNELS AND CHERN NUMBERS IN THE INTEGER QUANTUM HALL EFFECT[J]. Reviews in Mathematical Physics, 2011, 14(01): 87-119.
4
Johannes Kellendonk · Hermann Schulzbaldes. Quantization of edge currents for continuous magnetic operators. 2004.
5
Elliott G A, Natsume T, Nest R, et al. The Heisenberg group andK-theory[J]. K-theory, 1993, 7(5): 409-428.
6
Victor Nistor. Cyclic cohomology of crossed products by algebraic groups. 1993.
7
Xia J. Geometric Invariants of the Quantum Hall Effect[J]. Communications in Mathematical Physics, 1988, 119(1): 29-50.
8
Schweitzer L B. Dense m-convex Frechet Subalgebras of Operator Algebra Crossed Products by Lie Groups[J]. International Journal of Mathematics, 1992, 04(04): 601-673.
9
Kellendonk J, Schulzbaldes H. Boundary Maps for C ∗ -Crossed Products with R with an Application to the Quantum Hall Effect[J]. Communications in Mathematical Physics, 2004, 249(3): 611-637.
10
Voigt C. Bornological quantum groups[J]. Pacific Journal of Mathematics, 2005, 235(1): 93-135.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167