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Acta Mathematica, 1990
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (21 articles)
Volume 166, Issue 1
[1] Points fixes d'une application holomorphe d'un domaine borné dans lui-même
Pierre Mazet Université de Paris VI, Paris, France Jean-Pierre Vigué Université de Paris VI, Paris, France
TBD mathscidoc:1701.331742
Acta Mathematica, 166, (1), 1-26, 1989.5
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[2] Periodic meromorphic functions
F. Capocasa Università di Pisa, Pisa, Italy F. Catanese Università di Pisa, Pisa, Italy
TBD mathscidoc:1701.331743
Acta Mathematica, 166, (1), 27-68, 1989.8
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[3] Effective Bezout identities in$Q$[$z$_{1}, ...,$z$_{$n$}]
Carlos A. Berenstein University of Maryland, College Park, MD, U.S.A. Alain Yger Université de Bordeaux I, Talence, France
TBD mathscidoc:1701.331744
Acta Mathematica, 166, (1), 69-120, 1989.1
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[4] Almost commuting matrices and a quantitative version of the Brown-Douglas-Fillmore theorem
I. David Berg University of Illinois, Urbana, IL, U.S.A. Kenneth R. Davidson University of Waterloo, Waterloo, Ontario, Canada
TBD mathscidoc:1701.331745
Acta Mathematica, 166, (1), 121-161, 1987.7
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Kenneth R Davidson · Stanislaw J Szarek. Chapter 8 – Local Operator Theory, Random Matrices and Banach Spaces. 2001.
2
Huhtanen M, Nevanlinna O. Minimal decompositions and iterative methods[J]. Numerische Mathematik, 2000, 86(2): 257-281.
3
Lin H. Almost commuting unitary elements in purely infinite simpleC *-algebras[J]. Mathematische Annalen, 1995, 303(1): 599-616.
4
Lin H. EXTENSIONS OF C(X) BY SIMPLE C*-ALGEBRAS OF REAL RANK ZERO[J]. American Journal of Mathematics, 1997, 119(6): 1263-1289.
5
Lin H. Almost Commuting Unitaries and Classification of Purely Infinite SimpleC*-Algebras[J]. Journal of Functional Analysis, 1998, 155(1): 1-24.
6
Lin H. When almost multiplicative morphisms are close to homomorphisms[J]. Transactions of the American Mathematical Society, 1999, 351(12): 5027-5049.
7
Jiang C, Wang Z. The spectral picture and the closure of the similarity orbit of strongly irreducible operators[J]. Integral Equations and Operator Theory, 1996, 24(1): 81-105.
8
Filonov N, Safarov Y. On the relation between an operator and its self-commutator[J]. Journal of Functional Analysis, 2009, 260(10): 2902-2932.
9
Friis P, Rordam M. Approximation with normal operators with finite spectrum, and an elementary proof of a Brown–Douglas–Fillmore theorem[J]. Pacific Journal of Mathematics, 2001, 199(2): 347-366.
10
Guinand P, Marcoux L W. On the (U+K)-orbits of certain weighted shifts[J]. Integral Equations and Operator Theory, 1993, 17(4): 516-543.
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[5] The topology of rational functions and divisors of surfaces
F. R. Cohen University of Rochester, Rochester, NY, U.S.A. R. L. Cohen Stanford University, Stanford, CA, U.S.A. B. M. Mann University of New Mexico, Albuquerque, NM, U.S.A. R. J. Milgram Stanford University, Stanford, CA, U.S.A.
TBD mathscidoc:1701.331746
Acta Mathematica, 166, (1), 163-221, 1989.6
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Friedlander E M, Lawson H B. Duality relating spaces of algebraic cocycles and cycles[J]. Topology, 1997, 36(2): 533-565.
2
Boyer C P, Mann B M, Hurtubise J, et al. The topology of the space of rational maps into generalized flag manifolds[J]. Acta Mathematica, 1994, 173(1): 61-101.
3
Sadok Kallel · R Karoui. Symmetric Joins and Weighted Barycenters. 2006.
4
Vershinin V V. Braid groups and loop spaces[J]. Russian Mathematical Surveys, 1999, 54(2): 273-350.
5
Guest M A, Kozlowski A, Yamaguchi K, et al. Spaces of polynomials with roots of bounded multiplicity[J]. Fundamenta Mathematicae, 1999: 93-117.
6
Charles P Boyer · H Blaine Lawson · Paulo Limafilho · Benjamin M Mann · Marielouise Michelsohn. Algebraic cycles and infinite loop spaces. 1993.
7
Kozlowski A, Yamaguchi K. Topology of complements of discriminants and resultants[J]. Journal of The Mathematical Society of Japan, 2000, 52(4): 949-959.
8
Kallel S. Spaces of particles on manifolds and generalized Poincare dualities[J]. Quarterly Journal of Mathematics, 2001, 52(1): 45-70.
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Cohen F R, Cohen R L, Mann B M, et al. The homotopy type of rational functions[J]. Mathematische Zeitschrift, 1993, 213(1): 37-47.
10
Kallel S, Salvatore P. Rational maps and string topology[J]. Geometry \u0026 Topology, 2003, 10(3): 1579-1606.
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[6] On isotropy irreducible Riemannian manifolds
McKenzie Wang McMaster University, Hamilton, Ontario, Canada Wolfgang Ziller University of Pennsylvania, Philadelphia, PA, U.S.A.
TBD mathscidoc:1701.331747
Acta Mathematica, 166, (1), 223-261, 1990.1
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Jens Heber. Noncompact homogeneous Einstein spaces. 1998.
2
Bohm C. INHOMOGENEOUS EINSTEIN METRICS ON LOW-DIMENSIONAL SPHERES AND OTHER LOW-DIMENSIONAL SPACES[J]. Inventiones Mathematicae, 1998, 134(1): 145-176.
3
Bhm C, Wang M Y, Ziller W, et al. A variational approach for compact homogeneous Einstein manifolds[J]. Geometric and Functional Analysis, 2004, 14(4).
4
Nikonorov Y G, Rodionov E D, Slavskii V V, et al. Geometry of homogeneous Riemannian manifolds[J]. Journal of Mathematical Sciences, 2007, 146(6): 6313-6390.
5
Shankar K. Isometry groups of homogeneous spaces with positive sectional curvature[J]. Differential Geometry and Its Applications, 2001, 14(1): 57-78.
6
Wang M Y, Ziller W. Symmetric spaces and strongly isotropy irreducible spaces[J]. Mathematische Annalen, 1993, 296(1): 285-326.
7
Neuheisel J D. THE ASYMPTOTIC DISTRIBUTION OF NODAL SETS ON SPHERES[C]., 2000.
8
Olmos C, Reggiani S. The skew-torsion holonomy theorem and naturally reductive spaces[J]. Crelle\u0027s Journal, 2008, 2012(664).
9
Deng S. Homogeneous Finsler Spaces[C]., 2012: 79-104.
10
Dennis Deturck · Wolfgang Ziller. Minimal isometric immersions of spherical space forms in spheres. 1992.
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[7] Regularity of a boundary having a Schwarz function
Makoto Sakai Tokyo Metropolitan University, Tokyo, Japan
TBD mathscidoc:1701.331748
Acta Mathematica, 166, (1), 263-297, 1990.3
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Bjorn Gustafsson · Makoto Sakai. Properties of some balayage operators, with applications to quadrature domains and moving boundary problems. 1994.
2
Ameur Y, Hedenmalm H, Makarov N A, et al. Fluctuations of eigenvalues of random normal matrices[J]. Duke Mathematical Journal, 2011, 159(1): 31-81.
3
Hedenmalm H, Shimorin S. Hele-Shaw flow on hyperbolic surfaces[J]. Journal de Mathématiques Pures et Appliquées, 2002, 81(3): 187-222.
4
Lavi Karp · Avmir S Margulis. Newtonian potential theory for unbounded sources and applications to free boundary problems. 1996.
5
Ameur Y, Hedenmalm H, Makarov N A, et al. RANDOM NORMAL MATRICES AND WARD IDENTITIES[J]. Annals of Probability, 2011, 43(3): 1157-1201.
6
Putinar M. Extremal solutions of the two-dimensional L -problem of moments, II[J]. Journal of Approximation Theory, 1998, 92(1): 38-58.
7
Gustafsson O, Sakai M, Shapiro H S, et al. On Domains in Which Harmonic Functions Satisfy Generalized Mean Value Properties[J]. Potential Analysis, 1997.
8
Mineevweinstein M B, Putinar M, Teodorescu R, et al. Random matrices in 2D, Laplacian growth and operator theory[J]. Journal of Physics A, 2008, 41(26).
9
Gustafsson B. A Distortion Theorem for Quadrature Domains for Harmonic Functions[J]. Journal of Mathematical Analysis and Applications, 1996, 202(1): 169-182.
10
Hedenmalm H, Olofsson A. Hele-Shaw flow on weakly hyperbolic surfaces[J]. Indiana University Mathematics Journal, 2004, 54(4): 1161-1180.
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Volume 167, Issue 1
[1] Resolvent of the Laplacian on strictly pseudoconvex domains
C. L. Epstein University of Pennsylvania, Philadelphia, PA, USA R. B. Melrose Massachusetts Institute of Technology, Cambridge, MA, USA G. A. Mendoza IVIC, Caracas, Venezuela
TBD mathscidoc:1701.331749
Acta Mathematica, 167, (1), 1-106, 1989.8
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[2] Uniqueness and related analytic properties for the Benjamin-Ono equation —a nonlinear Neumann problem in the plane
C. J. Amick University of Chicago, Chicago, Illinois, USA J. F. Toland University of Bath, Bath, UK
TBD mathscidoc:1701.331750
Acta Mathematica, 167, (1), 107-126, 1989.8
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Cabre X, Solamorales J. Layer solutions in a half-space for boundary reactions[J]. Communications on Pure and Applied Mathematics, 2005, 58(12): 1678-1732.
2
Lenzmann E. Uniqueness of Ground States for Pseudo-Relativistic Hartree Equations[J]. Analysis \u0026 PDE, 2008, 2(1): 1-27.
3
Rupert L Frank · Enno Lenzmann · Luis Silvestre. Uniqueness of Radial Solutions for the Fractional Laplacian. 2013.
4
Rupert L Frank · Enno Lenzmann. Uniqueness of non-linear ground states for fractional Laplacians in {\mathbb{R}}. 2013.
5
Toland J F. The Peierls–Nabarro and Benjamin–Ono Equations[J]. Journal of Functional Analysis, 1997, 145(1): 136-150.
6
Chen G. Multiple Semiclassical Standing Waves for Fractional Nonlinear Schr\\\
7
Chen G, Zheng Y. Concentration phenomenon for fractional nonlinear Schr\\\
8
Nakao Hayashi · Pavel I Naumkin. Large time asymptotics of solutions to the generalized Benjamin-Ono equation. 1999.
9
Sun S. Non–existence of truly solitary waves in water with small surface tension[J]. Proceedings of The Royal Society A: Mathematical, Physical and Engineering Sciences, 1999, 455(1986): 2191-2228.
10
Kenig C E, Martel Y. Asymptotic stability of solitons for the Benjamin-Ono equation[J]. Revista Matematica Iberoamericana, 2008, 25(3): 909-970.
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[3] Towards a Paley-Wiener theorem for semisimple symmetric spaces
P. Delorme Faculté de Sciences de Luminy, Marseille, France M. Flensted-Jensen The Royal Veterinary- and Agricultural University, Frederiksberg, Denmark
TBD mathscidoc:1701.331751
Acta Mathematica, 167, (1), 127-151, 1989.12
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Den Ban E P, Schlichtkrull H. Fourier inversion on a reductive symmetric space[J]. Acta Mathematica, 1999, 182(1): 25-85.
2
Wallach N R. Harmonic analysis on homogeneous spaces[C]., 1973.
3
Delorme P, Mezo P. A twisted invariant Paley-Wiener theorem for real reductive groups[J]. Duke Mathematical Journal, 2008, 144(2): 341-380.
4
Den Ban E P, Flenstedjensen M, Schlichtkrull H, et al. Basic Harmonic Analysis on Pseudo-Riemannian Symmetric Spaces[C]., 1994: 69-101.
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Delorme P. Sur le theoreme de Paley-Wiener d\u0027Arthur[J]. Annals of Mathematics, 2005, 162(2): 987-1029.
6
Gindikin S, Kroetz B, Olafsson G, et al. Holomorphic horospherical transform on non-compactly causal spaces[J]. International Mathematics Research Notices, 2006.
7
Andreas Nilsson. Fourier multipliers on non-Riemannian symmetric spaces. 2005.
8
Patrick Delorme. Sur le thorme de PaleyWiener dArthur. 2005.
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[4] The approximation problem for Sobolev maps between two manifolds
Fabrice Bethuel ENPC, CERMA, Noisy-Le-Grand, France
TBD mathscidoc:1701.331752
Acta Mathematica, 167, (1), 153-206, 1990.4
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Romanovskiĭ N N. SOBOLEV SPACES ON AN ARBITRARY METRIC MEASURE SPACE: COMPACTNESS OF EMBEDDINGS[J]. Siberian Mathematical Journal, 2013, 54(2): 353-367.
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Bourgain J, Brezis H, Mironescu P, et al. Lifting in Sobolev spaces[J]. Journal D Analyse Mathematique, 2000, 80(1): 37-86.
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Heinonen J, Koskela P, Shanmugalingam N, et al. Sobolev classes of Banach space-valued functions and quasiconformal mappings[J]. Journal D Analyse Mathematique, 2012, 85(1): 87-139.
4
Brezis H. Degree Theory: Old and New[C]., 1997: 87-108.
5
Haim Brezis · Petru Mironescu. Gagliardo-Nirenberg, composition and products in fractional Sobolev spaces. 2012.
6
Hang F, Lin F. Topology of sobolev mappings, II[J]. Acta Mathematica, 2003, 191(1): 55-107.
7
Lin F, Riviere T. Complex Ginzburg-Landau equations in high dimensions and codimension two area minimizing currents[J]. Journal of the European Mathematical Society, 1999, 1(3): 237-311.
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Lin F, Yang Y. Existence of Energy Minimizers as Stable Knotted Solitons in the Faddeev Model[J]. Communications in Mathematical Physics, 2004, 249(2): 273-303.
9
Pakzad M R. On the Sobolev Space of Isometric Immersions[J]. Journal of Differential Geometry, 2004, 66(1): 47-69.
10
Struwe M. The Yang-Mills flow in four dimensions[J]. Calculus of Variations and Partial Differential Equations, 1994, 2(2): 123-150.
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[5] Rotation invariant moment problems
Christian Berg University of Copenhagen, Copenhagen, Denmark Marco Thill University of Copenhagen, Copenhagen, Denmark
TBD mathscidoc:1701.331753
Acta Mathematica, 167, (1), 207-227, 1990.4
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[6] Poincaré series for$SO(n, 1)$
J. Cogdell Oklahoma State University, Stillwater, OK, USA I. Piatetski-Shapiro Yale University, New Haven, CT, USA J. S. Li University of Maryland, College Park, MD, USA P. Sarnak Stanford University, Stanford, CA, USA
TBD mathscidoc:1701.331754
Acta Mathematica, 167, (1), 229-285, 1989.8
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[7] On inhomogeneous minima of indefinite binary quadratic forms
V. K. Grover Panjab University, Chandigarh, India M. Raka Panjab University, Chandigarh, India
TBD mathscidoc:1701.331755
Acta Mathematica, 167, (1), 287-298, 1989.12
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G E Wall · Jane Pitman · Richard Potts. Eric Stephen Barnes 1924–2000. 2004.
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Raka M. Inhomogeneous minima of a class of ternary quadratic forms[J]. Journal of The Australian Mathematical Society, 1993, 55(03).
3
Bambah R P, Dumir V C, Hansgill R J, et al. Non-homogeneous Problems: Conjectures of Minkowski and Watson[C]., 2000: 15-41.
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Volume 168, Issue 1
[1] Behavior of the Bergman projection on the Diederich-Fornæss worm
David E. Barrett University of Michigan, Ann Arbor, USA
TBD mathscidoc:1701.331756
Acta Mathematica, 168, (1), 1-10, 1990.8
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[2] A partial description of parameter space of rational maps of degree two: Part I
Mary Rees University of Liverpool, Liverpool, UK
TBD mathscidoc:1701.331757
Acta Mathematica, 168, (1), 11-87, 1989.8
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[3] A variational method in image segmentation: Existence and approximation results
G. Dal Maso S.I.S.S.A., Trieste, Italy J. M. Morel CEREMADE University Paris-Dauphine, Paris, France S. Solimini S.I.S.S.A., Trieste, Italy
TBD mathscidoc:1701.331758
Acta Mathematica, 168, (1), 89-151, 1989.8
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Tony F Chan · Luminita A Vese. Active contours without edges. 2001.
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Vese L A, Chan T F. A Multiphase Level Set Framework for Image Segmentation Using the Mumford and Shah Model[J]. International Journal of Computer Vision, 2002, 50(3): 271-293.
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Chan T F, Vese L A. A level set algorithm for minimizing the Mumford-Shah functional in image processing[C]., 2001: 161-168.
4
Albert Cohen · Ronald Devore · Pencho Petrushev · H Xu. Nonlinear approximation and the space (. 1999.
5
Vese L Email Lvese Math Ucla Edu. A Study in the BV Space of a Denoising-Deblurring Variational Problem. 2001.
6
Gilles A Francfort · Christopher J Larsen. Existence and convergence for quasi-static evolution in brittle fracture. 2003.
7
Chan T F, Shen J. Variational image inpainting[J]. Communications on Pure and Applied Mathematics, 2005, 58(5): 579-619.
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Cohen A, Devore R, Petrushev P P, et al. Nonlinear approximation and the space BV (R 2)[J]. American Journal of Mathematics, 1999, 121(3): 587-628.
9
Ambrosio L. Variational problems in SBV and image segmentation[J]. Acta Applicandae Mathematicae, 1989, 17(1): 1-40.
10
Bellettini G, Coscia A. Discrete approximation of a free discontinuity problem[J]. Numerical Functional Analysis and Optimization, 1994: 201-224.
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[4] The sharp Markov property of the Brownian sheet and related processes
Robert C. Dalang Tufts University, Medford, MA, USA John B. Walsh University of British Columbia, Vancouver, British Columbia, Canada
TBD mathscidoc:1701.331759
Acta Mathematica, 168, (1), 153-218, 1989.12
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Pitt L D, Robeva R S. On the sharp Markov property for Gaussian random fields and spectral synthesis in spaces of bessel potentials[J]. Annals of Probability, 2003, 31(3): 1338-1376.
2
Dalang R C. Level Sets and Excursions of the Brownian Sheet[C]., 2003: 167-208.
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Carnal E, Walsh J B. Markov Properties for Certain Random Fields[C]., 1991: 91-110.
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Dalang R C, Hou Q. On Markov property of Lévy waves in two dimensions[J]. Stochastic Processes and their Applications, 1997, 72(2): 265-287.
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Khoshnevisan D. Slices of a Brownian Sheet: New Results and Open Problems[C]., 2005: 135-174.
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Khoshnevisan D. On the Distribution of Bubbles of the Brownian Sheet[J]. Annals of Probability, 1995, 23(2): 786-805.
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Imkeller P, Weisz F. Critical Dimensions for the Existence of Self-Intersection Local Times of the N -Parameter Brownian Motion in R d[J]. Journal of Theoretical Probability, 1999, 12(3): 721-737.
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Balanca P, Herbin E. A set-indexed Ornstein-Uhlenbeck process[J]. Electronic Communications in Probability, 2012, 17(0): 1-14.
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Kimberly K. Strong Markov Properties for Markov Random Fields[J]. Journal of Theoretical Probability, 2000, 13(4): 1101-1114.
10
Balanca P. An Increment-Type Set-Indexed Markov Property[J]. Journal of Theoretical Probability, 2014, 28(4): 1271-1310.
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[5] A lattice version of the KP equation
D. Gieseker University of California, Los Angeles, CA, USA
TBD mathscidoc:1701.331760
Acta Mathematica, 168, (1), 219-248, 1989.9
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[6] Sur l’application de Wahl des courbes satisfaisant la condition de Brill-Noether-Petri
Claire Voisin Université de Paris-Sud, Orsay, France
TBD mathscidoc:1701.331761
Acta Mathematica, 168, (1), 249-272, 1989.11
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[7] Julia-Fatou-Sullivan theory for real one-dimensional dynamics
M. Martens Technical University of Delft, Delft, The Netherlands W. De Melo IMPA, Rio de Janeiro, Brazil S. Van Strien Technical University of Delft, Delft, The Netherlands
TBD mathscidoc:1701.331762
Acta Mathematica, 168, (1), 273-318, 1989.1
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Avila A, Lyubich M, De Melo W, et al. Regular or stochastic dynamics in real analytic families of unimodal maps[J]. Inventiones Mathematicae, 2003, 154(3): 451-550.
2
Van Strien S, Vargas E. Real bounds, ergodicity and negative Schwarzian for multimodal maps[J]. Journal of the American Mathematical Society, 2004, 17(4): 749-782.
3
Oleg S Kozlovski · Weixiao Shen · Sebastian Van Strien. Rigidity for real polynomials. 2007.
4
Alexander Blokh. The "spectral" decomposition for one-dimensional maps. 1991.
5
Nowicki T, Van Strien S. Invariant measures exist under a summability condition for unimodal maps[J]. Inventiones Mathematicae, 1991, 105(1): 123-136.
6
Masato Tsujii. Positive Lyapunov exponents in families of one dimensional dynamical systems. 1993.
7
Martens M. Distortion results and invariant cantor sets of unimodal maps[J]. Ergodic Theory and Dynamical Systems, 1992, 14(02).
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Kozlovski O S. Axiom A maps are dense in the space of unimodal maps in the C k topology[J]. Annals of Mathematics, 2004, 157(1): 1-43.
9
Milnor J, Tresser C. On Entropy and Monotonicity for Real Cubic Maps[J]. Communications in Mathematical Physics, 1998, 209(1): 123-178.
10
Bruin H. Induced maps, Markov extensions and invariant measures in one-dimensional dynamics[J]. Communications in Mathematical Physics, 1995, 168(3): 571-580.
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