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Acta Mathematica, 1981, Volume 147
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (12 articles)
Issue 1
[1] Simplices of maximal volume in hyperbolic$n$-space
Uffe Haagerup Odense University, Odense, Denmark Hans J. Munkholm Odense University, Odense, Denmark
TBD mathscidoc:1701.331588
Acta Mathematica, 147, (1), 1-11, 1979.10
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Ushijima A. A volume formula for generalized hyperbolic tetrahedra[C]., 2003: 249-265.
2
Frigerio R, Pagliantini C. The simplicial volume of hyperbolic manifolds with geodesic boundary[J]. Algebraic \u0026 Geometric Topology, 2009, 10(2): 979-1001.
3
Francaviglia S, Frigerio R, Martelli B, et al. Stable complexity and simplicial volume of manifolds[J]. Journal of Topology, 2012, 5(4): 977-1010.
4
Kellerhals R. Scissors Congruence, the Golden Ratio and Volumes in Hyperbolic 5-Space[J]. Discrete and Computational Geometry, 2012, 47(3): 629-658.
5
Der Mathematik E, Gueritaud F. A note on Steiner symmetrization of hyperbolic triangles[J]. Elemente Der Mathematik, 2003, 58(1): 21-25.
6
Kellerhals R. Scissors Congruence, the Golden Ratio and Volumes in Hyperbolic 5-Space[J]. Discrete and Computational Geometry, 2012, 47(3): 629-658.
7
Michelle Bucher · Roberto Frigerio · Cristina Pagliantini. A quantitative version of a theorem by Jungreis. 2015.
8
Karoly Bezdek · Antoine Deza · Yinyu Ye. Selected Open Problems in Discrete Geometry and Optimization. 2013.
9
James Saunderson. Mostow's Rigidity Theorem. 2008.
10
Leon Karp · Norbert Peyerimhoff. Geometric heat comparison criteria for Riemannian manifolds. 2006.
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[2] Multiple-point formulas I: Iteration
Steven L. Kleiman M.I.T., Cambridge, Massachusetts, USA
TBD mathscidoc:1701.331589
Acta Mathematica, 147, (1), 13-49, 1980.7
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[3] On compact kähler manifolds of nonnegative bisectional curvature, I
Alan Howard University of Notre Dame, Notre Dame, Indiana, USA Brian Smyth University of Notre Dame, Notre Dame, Indiana, USA H. Wu University of California, Berkeley, California, USA
TBD mathscidoc:1701.331590
Acta Mathematica, 147, (1), 51-56, 1979.11
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[4] On compact Kähler manifolds of nonnegative bisectional curvature, II
H. Wu University of California, Berkeley, USA
TBD mathscidoc:1701.331591
Acta Mathematica, 147, (1), 57-70, 1979.11
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[5] Quasiconformal mappings and extendability of functions in sobolev spaces
Peter W. Jones University of Chicago, Chicago, Illinois, USA
TBD mathscidoc:1701.331592
Acta Mathematica, 147, (1), 71-88, 1980.8
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[6] $B$($H$) does not have the approximation propertydoes not have the approximation property
Andrzej Szankowski The Hebrew University of Jerusalem, Jerusalem, israel
TBD mathscidoc:1701.331593
Acta Mathematica, 147, (1), 89-108, 1981.4
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[7] Analytic hypoellipticity of the $$\bar \partial $$ -Neumann problem and extendability of holomorphic mappingsproblem and extendability of holomorphic mappings
Steven R. Bell Princeton University, New Jersey, USA
TBD mathscidoc:1701.331594
Acta Mathematica, 147, (1), 109-116, 1981.4
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Baouendi M S, Rothschild L P. Germs of CR maps between real analytic hypersurfaces[J]. Inventiones Mathematicae, 1988, 93(3): 481-500.
2
K W Diederich · John Erik Fornss. Proper holomorphic mappings between real-analytic pseudoconvex domains inC n. 1988.
3
Bedford E. Proper holomorphic mappings[J]. Bulletin of the American Mathematical Society, 1984, 10(2): 157-175.
4
Steven R Bell. Proper holomorphic mappings between circular domains. 1982.
5
Bedford E, Bell S. Proper self maps of weakly pseudoconvex domains[J]. Mathematische Annalen, 1982, 261(1): 47-49.
6
Han C K. Analyticity of CR equivalences between some real hypersurfaces in ? n with degenerate Levi forms[J]. Inventiones Mathematicae, 1983, 73(1): 51-69.
7
Bell S R, Catlin D. Boundary regularity of proper holomorphic mappings[J]. Duke Mathematical Journal, 1982, 49(2): 385-396.
8
Kosinski L. Geometry of quasi-circular domains and applications to tetrablock[J]. Proceedings of the American Mathematical Society, 2011, 139(2): 559-569.
9
Barrett D E. Holomorphic equivalence and proper mapping of bounded Reinhardt domains not containing the origin[J]. Commentarii Mathematici Helvetici, 1984, 59(1): 550-564.
10
Diederich K W, Fornaess J E. Smooth extendability of proper holomorphic mappings[J]. Bulletin of the American Mathematical Society, 1982, 7(1): 264-268.
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[8] Subspaces and quotients of$l$_{$p$}$⊕l$_{2}and$X$_{$p$}
W. B. Johnson Ohio State University, Columbus, Ohio, USA E. Odell Univeristy of Texas, Austin, Texas, USA
TBD mathscidoc:1701.331595
Acta Mathematica, 147, (1), 117-147, 1980.5
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[9] Transformation of boundary problems
Richard B. Melrose Massachusetts Institute of Technology, Cambridge, Mass., USA
TBD mathscidoc:1701.331596
Acta Mathematica, 147, (1), 149-236, 1980.11
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Mazzeo R, Melrose R B. Meromorphic extension of the resolvent on complete spaces with asymptotically constant negative curvature[J]. Journal of Functional Analysis, 1987, 75(2): 260-310.
2
Graham C R, Lee J M. Einstein metrics with prescribed conformal infinity on the ball[J]. Advances in Mathematics, 1991, 87(2): 186-225.
3
Rafe M. Elliptic theory of differential edge operators I[J]. Communications in Partial Differential Equations, 2010, 16(10): 1615-1664.
4
C L Epstein · Richard B Melrose · G A Mendoza. Resolvent of the Laplacian on strictly pseudoconvex domains. 1991.
5
Lee J M. Fredholm Operators and Einstein Metrics on Conformally Compact Manifolds[J]. Memoirs of the American Mathematical Society, 2001, 183(864): 0-0.
6
Xianzhe Dai. Adiabatic limits, nonmultiplicativity of signature, and Leray spectral sequence. 1991.
7
Andersson L, Chruściel P T, Friedrich H, et al. On the regularity of solutions to the Yamabe equation and the existence of smooth hyperboloidal initial data for Einstein\u0027s field equations[J]. Communications in Mathematical Physics, 1992, 149(3): 587-612.
8
Richard B Melrose · Paolo Piazza. Analytic K-theory on manifolds with corners. 1992.
9
Gil J B, Mendoza G A. Adjoints of elliptic cone operators[J]. American Journal of Mathematics, 2003, 125(2): 357-408.
10
Melrose R B. Pseudodifferential operators, corners and singular limits[C]., 1990.
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[10] Spectral synthesis in sobolev spaces, and uniqueness of solutions of the Dirichlet problem
Lars Inge Hedberg University of Stockholm, Stockholm, Sweden
TBD mathscidoc:1701.331597
Acta Mathematica, 147, (1), 237-264, 1980.12
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Tiancheng Ouyang. On the positive solutions of semilinear equations Δ+-ℎ^{}=0 on the compact manifolds. 1992.
2
Arendt W, Warma M. The Laplacian with Robin Boundary Conditions on Arbitrary Domains[J]. Potential Analysis, 2003.
3
Malliavin P. Implicit Functions in Finite Corank on the Wiener Space[J]. North-holland Mathematical Library, 1984: 369-386.
4
Kilpelainen T, Koskela P. Global integrability of the gradients of solutions to partial differential equations[J]. Nonlinear Analysis-theory Methods \u0026 Applications, 1994, 23(7): 899-909.
5
Ya V M, Mitrea M, Shaposhnikova T, et al. The dirichlet problem in lipschitz domains for higher order elliptic systems with rough coefficients[J]. Journal D Analyse Mathematique, 2010, 110(1): 167-239.
6
Dynkin E M, Osilenker B P. Weighted estimates of singular integrals and their applications[J]. Journal of Mathematical Sciences, 1985, 30(3): 2094-2154.
7
Belhachmi Z, Bucur D, Burgeth B, et al. How to Choose Interpolation Data in Images[J]. Siam Journal on Applied Mathematics, 2009, 70(1): 333-352.
8
Plotnikov P I, Sokolowski J. Domain Dependence of Solutions to Compressible Navier-Stokes Equations[J]. Siam Journal on Control and Optimization, 2006, 45(4): 1165-1197.
9
Tanguy Briancon · Mohammed Hayouni · Michel Pierre. Lipschitz continuity of state functions in some optimal shaping. 2005.
10
Landes R, Mustonen V. A strongly nonlinear parabolic initial boundary value problem[J]. Arkiv för Matematik, 1987, 25(1): 29-40.
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[11] Necessary conditions for local solvability of homogeneous left invariant differential operators on nilpotent lie groups
L. Corwin Rutgers University, New Brunswick, N. J., USA L. P. Rothschild University of Wisconsin-Madison, Wisconsin, USA
TBD mathscidoc:1701.331598
Acta Mathematica, 147, (1), 265-288, 1980.9
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Corwin L. Criteria for solvability of left invariant operators on nilpotent Lie groups[J]. Transactions of the American Mathematical Society, 1983, 280(1): 53-72.
2
Grigis A, Rothschild L P. A criterion for analytic hypoellipticity of a class of differential operators with polynomial coefficients[J]. Annals of Mathematics, 2016, 118(3).
3
Winfield C J. Local solvability of partial differential operators on the Heisenberg group[J]. Journal of Geometric Analysis, 2001, 11(2): 343-362.
4
Peloso M M, Ricci F. Analysis of the Kohn Laplacian on quadratic CR manifolds[J]. Journal of Functional Analysis, 2003, 203(2): 321-355.
5
Muller D, Ricci F. Solvability of second-order left-invariant differential operators on the Heisenberg group satisfying a cone condition[J]. Journal D Analyse Mathematique, 2003, 89(1): 169-197.
6
Muller D, Peloso M M. Non-solvability for a class of left-invariant second-order differential operators on the Heisenberg group[J]. Transactions of the American Mathematical Society, 2003, 355(5): 2047-2064.
7
Muller D, Peloso M M, Ricci F, et al. On the Solvability of Homogeneous Left-Invariant Differential Operators on the Heisenberg Group[J]. Journal of Functional Analysis, 1997, 148(2): 368-383.
8
Lawrence Corwin · Frederick P Greenleaf. Solvability of certain left invariant differential operators by nilmanifold theory. 1983.
9
Helffer B. Partial differential equations on nilpotent groups[C]., 1984: 210-253.
10
Levybruhl P. Conditions suffisantes de resolubilite locale d\u0027operteurs invariants a gauche sur des groupes nilpotents[J]. Communications in Partial Differential Equations, 2007, 9(9): 839-888.
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[12] A finiteness theorem for cusps
Dennis Sullivan I.H.E.S., Bures-Sur-Yvette, France
TBD mathscidoc:1701.331599
Acta Mathematica, 147, (1), 289-299, 1981.3
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Mcmullen C T, Sullivan D P. Quasiconformal Homeomorphisms and Dynamics III. The Teichmüller Space of a Holomorphic Dynamical System[J]. Advances in Mathematics, 1998, 135(2): 351-395.
2
Kulkarni R, Shalen P B. On Ahlfors\u0027 finiteness theorem[J]. Advances in Mathematics, 1989, 76(2): 155-169.
3
Ravi S Kulkarni. Conformal Structures and Möbius Structures. 1988.
4
Bowditch B H, Mess G. A 4-dimensional Kleinian group[J]. Transactions of the American Mathematical Society, 1994, 344(1): 391-405.
5
Mccullough D, Miller A. Manifold covers of 3-orbifolds with geometric pieces[J]. Topology and its Applications, 1989, 31(2): 169-185.
6
Kholodenko A L. Boundary Conformal Field Theories, Limit Sets of Kleinian Groups and Holography[J]. Journal of Geometry and Physics, 1999, 35(2): 193-238.
7
Seade J, Verjovsky A. Higher dimensional complex Kleinian groups[J]. Mathematische Annalen, 2002, 322(2): 279-300.
8
Falk K, Stratmann B O. REMARKS ON HAUSDORFF DIMENSIONS FOR TRANSIENT LIMIT SETS OF KLEINIAN GROUPS[J]. Tohoku Mathematical Journal, 2004, 56(4): 571-582.
9
Potyagaĭlo L. Finitely generated Kleinian groups in 3-space and 3-manifolds of infinite homotopy type[J]. Transactions of the American Mathematical Society, 1994, 344(1): 57-77.
10
Soma T. Function groups in Kleinian groups[J]. Mathematische Annalen, 1992, 292(1): 181-190.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167