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Acta Mathematica, 1990, Volume 168
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (7 articles)
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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1
Tony F Chan · Luminita A Vese. Active contours without edges. 2001.
2
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.
3
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.
8
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.
3
Carnal E, Walsh J B. Markov Properties for Certain Random Fields[C]., 1991: 91-110.
4
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.
5
Khoshnevisan D. Slices of a Brownian Sheet: New Results and Open Problems[C]., 2005: 135-174.
6
Khoshnevisan D. On the Distribution of Bubbles of the Brownian Sheet[J]. Annals of Probability, 1995, 23(2): 786-805.
7
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.
8
Balanca P, Herbin E. A set-indexed Ornstein-Uhlenbeck process[J]. Electronic Communications in Probability, 2012, 17(0): 1-14.
9
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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1
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).
8
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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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167