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Acta Mathematica, 1974, Volume 134
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (8 articles)
Issue 1
[1] Diophantine approximation of complex numbers
Asmus L. Schmidt University of Copenhagen, Denmark
TBD mathscidoc:1701.331473
Acta Mathematica, 134, (1), 1-85, 1974.5
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Ferguson H, Bailey D H, Arno S, et al. Analysis of PSLQ, an integer relation finding algorithm[J]. Mathematics of Computation, 1999, 68(225): 351-369.
2
Dennis Sullivan. Disjoint spheres, approximation by imaginary quadratic numbers, and the logarithm law for geodesics. 1982.
3
Nakada H. Continued Fractions, Geodesic Flows and Ford Circles[C]., 1995: 179-191.
4
Vulakh L. Farey polytopes and continued fractions associated with discrete hyperbolic groups[J]. Transactions of the American Mathematical Society, 1999, 351(6): 2295-2323.
5
Beardon A F. The Geometry of Pringsheim\u0027s Continued Fractions[J]. Geometriae Dedicata, 2001.
6
Malyshev A V. Markov and Lagrange spectra (survey of the literature)[J]. Journal of Mathematical Sciences, 1981, 16(1): 767-788.
7
Schmidt A L. Diophantine approximation in the Eisensteinian field[J]. Journal of Number Theory, 1983, 16(2): 169-204.
8
Asmus L Schmidt. Diophantine approximation in the field Q(i(111/2)). 1978.
9
Ito A. Existence of an infinite family of pairs of quadratic fields $\\mathbb{Q}(\\sqrt{m_1D})$ and $\\mathbb{Q}(\\sqrt{m_2D})$ whose class numbers are both divisible by $3$ or both indivisible by $3$[C]., 2013, 49(1): 111-135.
10
Schmidt A L. OnC-minimal forms[J]. Mathematische Annalen, 1975, 215(3): 203-214.
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[2] Simplexes de mesures simpliciales et centrales
Marouan Ajlani Universite de Paris VI, Paris, France Gabriel Mokobodzki Universite de Paris VI, Paris, France
TBD mathscidoc:1701.331474
Acta Mathematica, 134, (1), 87-110, 1974.2
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[3] Stochastic integrals in the plane
R. Cairoli Ecole polytechnique fédérale Lausanne, Suisse John B. Walsh Ecole polytechnique fédérale Lausanne, Suisse
TBD mathscidoc:1701.331475
Acta Mathematica, 134, (1), 111-183, 1974.3
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Walsh J B. An introduction to stochastic partial differential equations[C]., 1986: 265-439.
2
Adler R J, Taylor J. Random fields and geometry[C]., 2007.
3
陈宏鸥. 造就名师,助推鼓楼教师成长[C]., 2010, 0(1): 6-7.
4
John B Walsh. A STOCHASTIC MODEL OF NEURAL RESPONSE. 1981.
5
Hu Y. Heat Equations with Fractional White Noise Potentials[J]. Applied Mathematics and Optimization, 2014, 43(3): 221-243.
6
E V Khmaladze. Goodness of Fit Problem and Scanning Innovation Martingales. 1993.
7
Dynkin E B. Markov processes and random fields[J]. Bulletin of the American Mathematical Society, 1980, 3(3): 975-999.
8
Gyongy I, Nualart D. ON THE STOCHASTIC BURGERS\u0027 EQUATION IN THE REAL LINE[J]. Annals of Probability, 1999, 27(2): 782-802.
9
J M Angulo · M D Ruizmedina · Vo Anh · W Grecksch. Fractional diffusion and fractional heat equation. 2000.
10
Walsh J B. Martingales with a multidimensional parameter and stochastic integrals in the plane[C]., 1986: 329-491.
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[4] Poisson formula and compound diffusion associated to an overdetermined elliptic system on the siegel halfplane of rank two
A. Korányi Yeshiva University, New York, USA P. Malliavin Université de Paris VI, France
TBD mathscidoc:1701.331476
Acta Mathematica, 134, (1), 185-209, 1974.9
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Nicole Berline · Michele Vergne. Equations de Hua et noyau de Poisson. 1981.
2
Lassalle M. Les quations de Hua d\u0027un domaine born symtrique du type tube[J]. Inventiones Mathematicae, 1984, 77(1): 129-161.
3
Johnson K D. Remarks on a theorem of Koranyi and Malliavin on the Siegel upper half plane of rank two[J]. Proceedings of the American Mathematical Society, 1977, 67(2): 351-356.
4
Abdelhamid Boussejra. L 2 -Poisson integral representations of solutions of the Hua system on the bounded symmetric domain SU ( n , n )/ S ( U ( n )× U ( n )). 2003.
5
Johnson K D. Remarks on a theorem of Koranyi and Malliavin on the Siegel upper half plane of rank two[J]. Proceedings of the American Mathematical Society, 1977, 67(2): 351-356.
6
Boussejra A. L p -Poisson integral representations of solutions of the Hua system on Hermitian symmetric spaces of tube type[J]. Journal of Functional Analysis, 2006, 235(2): 413-429.
7
Damek E, Hulanicki A, Penney R C, et al. Hua Operators on Bounded Homogeneous Domains in Cnand Alternative Reproducing Kernels for Holomorphic Functions[J]. Journal of Functional Analysis, 1997, 151(1): 77-120.
8
Johnson K D. Generalized Hua-operators and parabolic subgroups. The cases of (,) and (,)[J]. Transactions of the American Mathematical Society, 1984, 281(1): 417-429.
9
Buraczewski D. The Hua system on irreducible Hermitian symmetric spaces of nontube type[J]. Annales de l\u0027Institut Fourier, 2004, 54(1): 81-127.
10
Richard C Penney. The Paley-Wiener theorem for the Hua system. 1999.
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[5] On boundaries of teichmüller spaces and on kleinian groups, III
William Abikoff Columbia University, New York, N. Y., USA
TBD mathscidoc:1701.331477
Acta Mathematica, 134, (1), 211-237, 1974.1
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[6] A generalization to overdetermined systems of the notion of diagonal operators
Barry Mackichan Duke University, Durham, N.C., USA
TBD mathscidoc:1701.331478
Acta Mathematica, 134, (1), 239-274, 1974.7
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Stepanov N V. geometry of differential equations[J]. Journal of Mathematical Sciences, 1983, 21(2): 200-231.
2
Tarkhanov N N. Complexes of differential operators[C]., 1995.
3
Naruki I. Localization Principle for Differential Complexes and Its Application[J]. Publications of The Research Institute for Mathematical Sciences, 1972, 8(1): 43-110.
4
Spencer D C. Overdetermined systems of linear partial differential equations[J]. Bulletin of the American Mathematical Society, 1969, 75(2): 179-239.
5
Yang D. Local solvability of overdetermined systems defined by commuting first‐order differential operators[J]. Communications on Pure and Applied Mathematics, 1986, 39(3): 401-421.
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[7] Curvature estimates for minimal hypersurfaces
R. Schoen Stanford University, Stanford, CA, USA L. Simon Stanford University, Stanford, CA, USA S. T. Yau Stanford University, Stanford, CA, USA
TBD mathscidoc:1701.331479
Acta Mathematica, 134, (1), 275-288, 1974.11
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Schoen R, Yau S T. On the proof of the positive mass conjecture in general relativity[J]. Communications in Mathematical Physics, 1979, 65(1): 45-76.
2
Schoen R, Yau S T. Proof of the positive mass theorem. II[J]. Communications in Mathematical Physics, 1981, 79(2): 231-260.
3
Doris Fischercolbrie · Richard Schoen. The structure of complete stable minimal surfaces in 3‐manifolds of non‐negative scalar curvature. 1980.
4
Huisken G, Ilmanen T. The inverse mean curvature flow and the Riemannian Penrose inequality[J]. Journal of Differential Geometry, 2001, 59(3): 353-437.
5
Colding T H, Minicozzi W P. Generic mean curvature flow I; generic singularities[J]. Annals of Mathematics, 2009, 175(2): 755-833.
6
Huisken G. Contracting convex hypersurfaces in Riemannian-manifolds by their mean-curvature[J]. Inventiones Mathematicae, 1986, 84(3): 463-480.
7
Corvino J, Wu H. On the center of mass of isolated systems[J]. Classical and Quantum Gravity, 2008, 25(8).
8
Choi H I, Schoen R. The space of minimal embeddings of a surface into a three-dimensional manifold of positive Ricci curvature[J]. Inventiones Mathematicae, 1985, 81(3): 387-394.
9
Schoen R, Simon L. Regularity of stable minimal hypersurfaces[J]. Communications on Pure and Applied Mathematics, 1981, 34(6): 741-797.
10
Schoen R, Uhlenbeck K K. Regularity of minimizing harmonic maps into the sphere[J]. Inventiones Mathematicae, 1984, 78(1): 89-100.
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[8] Entropy for automorphisms of II_{1}von neumann algebras
A. Connes Queens University, Kingston, Canada E. Størmer University of Oslo, Oslo, Norway
TBD mathscidoc:1701.331480
Acta Mathematica, 134, (1), 289-306, 1974.9
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167