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Acta Mathematica, 1996, Volume 179
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (9 articles)
Issue 1
[1] Hausdorff dimension and Kleinian groups
Christopher J. Bishop Department of Mathematics, SUNY at Stony Brook Peter W. Jones Department of Mathematics, Yale University
TBD mathscidoc:1701.331838
Acta Mathematica, 179, (1), 1-39, 1994.11
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[2] Troncature pour les espaces symétriques réductifs
Patrick Delorme Institut de Mathématiques de Luminy UPR 9016 du CNRS, Faculté des sciences de Luminy
TBD mathscidoc:1701.331839
Acta Mathematica, 179, (1), 41-77, 1996.4
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[3] Heat kernel asymptotics and the distance function in Lipschitz Riemannian manifolds
James R. Norris Statistical Laboratory, University of Cambridge
TBD mathscidoc:1701.331840
Acta Mathematica, 179, (1), 79-103, 1996.9
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[4] The Newton polyhedron and oscillatory integral operators
D. H. Phong Department of Mathematics, Columbia University E. M. Stein Department of Mathematics, Princeton University
TBD mathscidoc:1701.331841
Acta Mathematica, 179, (1), 105-152, 1996.6
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1
Anthony Carbery · Michael Christ · James Wright. Multidimensional van der Corput and sublevel set estimates. 1999.
2
Tao T, Wright J. L p IMPROVING BOUNDS FOR AVERAGES ALONG CURVES[J]. Journal of the American Mathematical Society, 2003, 16(3): 605-638.
3
D H Phong · Elias M Stein · Jacob Sturm. On the growth and stability of real-analytic functions. 1999.
4
Stolk C C. Microlocal analysis of a seismic linearized inverse problem[J]. Wave Motion, 2000, 32(3): 267-290.
5
Greenleaf A, Seeger A. Fourier integral operators with cusp singularities[J]. American Journal of Mathematics, 1998, 120(5): 1077-1119.
6
D H Phong · Elias M Stein · Jacob Sturm. Multilinear level set operators, oscillatory integral operators, and Newton polyhedra. 2001.
7
Stolk C. On the modeling and inversion of seismic data[C]., 2001.
8
Vyacheslav S Rychkov. Sharp L^2 bounds for oscillatory integral operators with C^\infty phases. 2001.
9
Ikromov I A, Muller D. On adapted coordinate systems[J]. Transactions of the American Mathematical Society, 2007, 363(6): 2821-2848.
10
Allan Greenleaf · Andreas Seeger. Oscillatory and Fourier integral operators with degenerate canonical relations. 2002.
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Issue 2
[1] Discrete one-dimensional quasi-periodic Schrödinger operators with pure point spectrum
L. H. Eliasson Department of Mathematics, Royal Institute of Technology
TBD mathscidoc:1701.331842
Acta Mathematica, 179, (2), 153-196, 1996.2
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[2] Relative algebraic K-theory and topological cyclic homology
Randy McCarthy Department of Mathematics, University of Illinois
TBD mathscidoc:1701.331843
Acta Mathematica, 179, (2), 197-222, 1996.7
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Thomas G Goodwillie. Calculus III: Taylor Series. 2003.
2
Dundas B I. Relative K-theory and topological cyclic homology[J]. Acta Mathematica, 1997, 179(2): 223-242.
3
Hesselholt L, Madsen I. Cyclic polytopes and the K -theory of truncated polynomial algebras[J]. Inventiones Mathematicae, 1997, 130(1): 73-97.
4
Hesselholt L. On the p -typical curves in Quillen\u0027s K -theory[J]. Acta Mathematica, 1996.
5
Geisser T, Hesselholt L. TOPOLOGICAL CYCLIC HOMOLOGY OF SCHEMES[C]., 1997.
6
Blumberg A J, Mandell M A. Localization theorems in topological Hochschild homology and topological cyclic homology[J]. Geometry \u0026 Topology, 2008, 16(2): 1053-1120.
7
Thomas Geisser. Motivic cohomology over Dedekind rings. 2004.
8
Blumberg A J, Gepner D, Tabuada G, et al. A universal characterization of higher algebraic K-theory[J]. Geometry \u0026 Topology, 2010, 17(2): 733-838.
9
Angeltveit V, Rognes J. Hopf algebra structure on topological Hochschild homology[J]. Algebraic \u0026 Geometric Topology, 2005, 5(3): 1223-1290.
10
Dundas B I, Goodwillie T G, Mccarthy R, et al. The local structure of algebraic K-theory[C]., 2012.
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[3] Relative K-theory and topological cyclic homology
Bjørn Ian Dundas Department of Mathematical Sciences, The Norwegian University of Science and Technology
TBD mathscidoc:1701.331844
Acta Mathematica, 179, (2), 223-242, 1996.7
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Randy Mccarthy. Relative algebraic K-theory and topological cyclic homology. 1997.
2
Dwyer W G, Weiss M, Williams B, et al. A parametrized index theorem for the algebraic K-theory Euler class[J]. Acta Mathematica, 2003, 190(1): 1-104.
3
Schwede S. Stable homotopical algebra and Γ-spaces[J]. Mathematical Proceedings of the Cambridge Philosophical Society, 1999, 126(2): 329-356.
4
Ausoni C, Rognes J. Algebraic K-theory of topological K-theory[J]. Acta Mathematica, 2002, 188(1): 1-39.
5
Baas N A, Dundas B I, Rognes J, et al. Two-vector bundles and forms of elliptic cohomology[C]., 2003: 18-45.
6
Blumberg A J, Gepner D, Tabuada G, et al. A universal characterization of higher algebraic K-theory[J]. Geometry \u0026 Topology, 2010, 17(2): 733-838.
7
Christian Ausoni. Topological Hochschild homology of connective complex K-theory. 2005.
8
Angeltveit V, Rognes J. Hopf algebra structure on topological Hochschild homology[J]. Algebraic \u0026 Geometric Topology, 2005, 5(3): 1223-1290.
9
Dundas B I, Goodwillie T G, Mccarthy R, et al. The local structure of algebraic K-theory[C]., 2012.
10
Weiss M, Williams B. Automorphisms of manifolds[C]., 2000.
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[4] Fixed points and circle maps
Ricardo Pérez-Marco C.N.R.S., U.R.A. 1169, Université de Paris-Sud
TBD mathscidoc:1701.331845
Acta Mathematica, 179, (2), 243-294, 1995.7
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[5] Classical area minimizing surfaces with real-analytic boundaries
Brian White Department of Mathematics, Stanford University
TBD mathscidoc:1701.331846
Acta Mathematica, 179, (2), 295-305, 1995.8
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167