MathSciDoc: An Archive for Mathematician ∫
- Home
-
Mathematics
-
- All
- Algebraic Geometry
- Arithmetic Geometry and Commutative Algebra
- Combinatorics
- Convex and Discrete Geometry
- Differential Geometry
- Functional Analysis
- Geometric Analysis and Geometric Topology
- History and Overview
- Logic
- Metric Geometry
- Numerical Linear Algebra
- Probability
- Rings and Algebras
- Statistics Theory and Methods，Data Analysis
- Theoretical Physics
- Lecture Notes
- All
- Algebraic Topology and General Topology
- Category Theory
- Complex Variables and Complex Analysis
- Data Analysis
- Dynamical Systems
- General Mathematics
- Geometric Modeling and Processing
- Information Theory
- Machine Learning
- Number Theory
- Numerical comparisons based on four smoothing functions for absolute value equation
- Quantum Algebra
- Spectral Theory and Operator Algebra
- Symplectic Geometry
- All
- Publications of CMSA of Harvard
- All
- Analysis of PDEs
- Classical Analysis and ODEs
- Computational Geometry
- Data Analysis, Bio-Statistics, Bio-Mathematics
- Fluid Dynamics and Shock Waves
- General Methematics
- Group Theory and Lie Theory
- K-Theory and Homology
- Mathematical Physics
- Numerical Analysis and Scientific Computing
- Optimization and Control
- Representation Theory
- Statistics Theory and Methods
- TBD
- All
- S.-T. Yau High School Science Awarded Papers
-
- Journal
- Call For Papers
- Awarded Papers
- Videos
Acta Mathematica, 1978
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (8 articles)
Volume 142, Issue 1
[1] Micro-hyperbolic systems
M. Kashiwara Massachusetts Institute of Technology, Cambridge, Mass., USA P. Schapira Université Paris-Nord, Villetaneuse, France
TBD mathscidoc:1701.331541
Acta Mathematica, 142, (1), 1-55, 1977.11
[ Download
]
[ 2017-01-08 20:32:47 uploaded by
actaadmin
]
[ 1632 downloads ]
[ 0 comments
]
[ Cited by 57 ]
[ Abstract ]
[ Full ]
Citation
1
Ginsburg V. Characteristic varieties and vanishing cycles[J]. Inventiones Mathematicae, 1986, 84(2): 327-402.
2
Kashiwara M, Kawai T. On Holonomic Systems of Micro-differential Equations. III —Systems with Regular Singularities—[J]. Publications of The Research Institute for Mathematical Sciences, 1981, 17(3): 813-979.
3
Berenstein C A, Struppa D C. Complex Analysis and Convolution Equations[C]., 1993: 1-108.
4
Kashiwara M, Kawai T. Second-microlocalization and asymptotic expansions[C]., 1980: 21-76.
5
Takeuchi K. Binormal deformation and bimicrolocalization[J]. Publications of The Research Institute for Mathematical Sciences, 1996, 32(2): 277-322.
6
Oaku T. A canonical form of a system of microdifferential equations with non-involutory characteristics and branching of singularities[J]. Proceedings of The Japan Academy Series A-mathematical Sciences, 1981, 57(4): 205-209.
7
Agnolo A D, Tonin F. CAUCHY PROBLEM FOR HYPERBOLICD-MODULES WITH REGULAR SINGULARITIES[J]. Pacific Journal of Mathematics, 1998, 184(1): 1-22.
8
Aoki T. Existence and continuation of holomorphic solutions of differential equations of infinite order[J]. Advances in Mathematics, 1988, 72(2): 261-283.
9
Aoki T, Kashiwara M, Kawai T, et al. On a class of linear differential operators of infinite order with finite index[J]. Advances in Mathematics, 1986, 62(2): 155-168.
10
Tajima S. Analyse Microlocale sur les Varietes de Cauchy-Riemann et Probleme du Prolongement des Solutions Holomorphes des Equations aux Derivees Partielles[J]. Publications of The Research Institute for Mathematical Sciences, 1982, 18(3): 911-945.
Please log in for comment!
[2] An elementary method in the study of nonnegative curvature
H. Wu University of California, Berkeley, Ca., USA
TBD mathscidoc:1701.331542
Acta Mathematica, 142, (1), 57-78, 1977.5
[ Download
]
[ 2017-01-08 20:32:48 uploaded by
actaadmin
]
[ 1341 downloads ]
[ 0 comments
]
[ Cited by 51 ]
[ Abstract ]
[ Full ]
Citation
1
Shigetoshi Bando · Atsushi Kasue · Hiraku Nakajima. On a construction of coordinates at infinity on manifolds with fast curvature decay and maximal volume growth. 1989.
2
Yamaguchi T. Collapsing and pinching under a lower curvature bound[J]. Annals of Mathematics, 2016, 133(2).
3
Karp L. Subharmonic functions on real and complex manifolds[J]. Mathematische Zeitschrift, 1982, 179(4): 535-554.
4
Shen Z M. On complete manifolds of nonnegative th-Ricci curvature[J]. Transactions of the American Mathematical Society, 1993, 338(1): 289-310.
5
Eschenburg J H, Heintze E. An elementary proof of the Cheeger-Gromoll splitting theorem[J]. Annals of Global Analysis and Geometry, 1984, 2(2): 141-151.
6
Cai M, Galloway G J. Boundaries of Zero Scalar Curvature in the AdS/CFT Correspondence[C]., 2000.
7
Royden H L. The Ahlfors-Schwarz lemma in several complex variables[J]. Commentarii Mathematici Helvetici, 1980, 55(1): 547-558.
8
Kasue A. A Laplacian comparison theorem and function theoretic properties of a complete Riemannian manifold[C]., 1982, 8(2): 309-341.
9
Kasue A. Ricci curvature, geodesics and some geometric properties of Riemannian manifolds with boundary[J]. Journal of The Mathematical Society of Japan, 1983, 35(1): 117-131.
10
Graham I, Wu H. Some remarks on the intrinsic measures of Eisenman[J]. Transactions of the American Mathematical Society, 1985, 288(2): 625-660.
Please log in for comment!
[3] Subellipticity of the $$\bar \partial$$ -Neumann problem on pseudo-convex domains: Sufficient conditionsproblem on pseudo-convex domains: Sufficient conditions
J. J. Kohn Princeton University, Princeton, N.J., USA
TBD mathscidoc:1701.331543
Acta Mathematica, 142, (1), 79-122, 1978.5
[ Download
]
[ 2017-01-08 20:32:48 uploaded by
actaadmin
]
[ 1610 downloads ]
[ 0 comments
]
[ Abstract ]
[ Full ]
Please log in for comment!
[4] On the classification of homeomorphisms of 2-manifolds and the classification of 3-manifolds
Geoffrey Hemion University of Bielefeld, Federal Republic of Germany
TBD mathscidoc:1701.331544
Acta Mathematica, 142, (1), 123-155, 1978.3
[ Download
]
[ 2017-01-08 20:32:48 uploaded by
actaadmin
]
[ 1235 downloads ]
[ 0 comments
]
[ Cited by 47 ]
[ Abstract ]
[ Full ]
Citation
1
Masur H, Minsky Y N. GEOMETRY OF THE COMPLEX OF CURVES II: HIERARCHICAL STRUCTURE[J]. Geometric and Functional Analysis, 1998, 10(4): 902-974.
2
Birman J S. New points of view in knot theory[J]. Bulletin of the American Mathematical Society, 1993, 28(2): 253-287.
3
Jim Hoste · Morwen Thistlethwaite · Jeff Weeks. The first 1,701,936 knots. 1998.
4
Hass J, Lagarias J C, Pippenger N, et al. The computational complexity of knot and link problems[J]. Journal of the ACM, 1999, 46(2): 185-211.
5
Bessieres L, Besson G, Boileau M, et al. Geometrisation of 3-manifolds[C]., 2010.
6
Farb B. Some problems on mapping class groups and moduli space[C]., 2006.
7
Stillwell J. The word problem and the isomorphism problem for groups[J]. Bulletin of the American Mathematical Society, 1982, 6(1): 33-56.
8
Matousek J, Tancer M, Wagner U, et al. Hardness of embedding simplicial complexes in $\\R^d$[J]. Journal of the European Mathematical Society, 2008, 13(2): 259-295.
9
Farb B. Problems on Mapping Class Groups and Related Topics[C]., 2006.
10
John Hempel. Orientation reversing involutions and the first betti number for finite coverings of 3-manifolds. 1982.
Please log in for comment!
[5] Riemannian geometry as determined by the volumes of small geodesic balls
A. Gray University of Maryland, College Park, Maryland, USA L. Vanhecke Katholieke Universiteit Leuven, Leuven, Belgium
TBD mathscidoc:1701.331545
Acta Mathematica, 142, (1), 157-198, 1978.5
[ Download
]
[ 2017-01-08 20:32:48 uploaded by
actaadmin
]
[ 2042 downloads ]
[ 0 comments
]
[ Cited by 86 ]
[ Abstract ]
[ Full ]
Citation
1
Gray A, Willmore T J. Mean-value theorems for Riemannian manifolds[J]. Proceedings of The Royal Society of Edinburgh Section A-mathematics, 1982: 343-364.
2
Salamon S. Almost parallel structures[C]., 2001.
3
Alfred Gray. Comparison theorems for the volumes of tubes as generalizations of the Weyl tube formula. 1982.
4
Kowalski O, Vanhecke L. Ball-homogeneous and disk-homogeneous riemannian-manifolds[J]. Mathematische Zeitschrift, 1982, 180(4): 429-444.
5
Boeckx E, Vanhecke L. Unit tangent sphere bundles with constant scalar curvature[J]. Czechoslovak Mathematical Journal, 2001, 51(3): 523-544.
6
Cao J G. The existence of generalized isothermal coordinates for higher-dimensional Riemannian manifolds[J]. Transactions of the American Mathematical Society, 1991, 324(2): 901-920.
7
Kowalski O, Vanhecke L. Two-point functions on Riemannian manifolds[J]. Annals of Global Analysis and Geometry, 1985, 3(1): 95-119.
8
Centore P. A Mean-Value Laplacian For Finsler Spaces[C]., 1998: 151-186.
9
Michael Eichmair. The size of isoperimetric surfaces in $3$-manifolds and a rigidity result for the upper hemisphere. 2007.
10
Kowalski O, Vanhecke L. A new formula for the shape operator of a geodesic sphere and its applications[J]. Mathematische Zeitschrift, 1986, 192(4): 613-625.
Please log in for comment!
[6] Analytic functions with finite dirichlet integrals on Riemann surfaces
Makoto Sakai Hiroshima University, Hiroshima, Japan
TBD mathscidoc:1701.331546
Acta Mathematica, 142, (1), 199-220, 1977.7
[ Download
]
[ 2017-01-08 20:32:48 uploaded by
actaadmin
]
[ 701 downloads ]
[ 0 comments
]
[ Cited by 9 ]
[ Abstract ]
[ Full ]
Citation
1
Gustafsson B, Shapiro H S. What is a Quadrature Domain[C]., 2005: 1-25.
2
Sakai M. A moment problem on Jordan domains[J]. Proceedings of the American Mathematical Society, 1978, 70(1): 35-38.
3
Lee S, Makarov N. Topology of quadrature domains[J]. Journal of the American Mathematical Society, 2013, 29(2): 333-369.
4
斎藤 三郎. 再生核の理論について. 2003.
5
Jacob Burbea. The higher order curvatures of weighted span metrics on Riemann surfaces. 1984.
6
Masaru Hara. Analytic functions with finite Dirichlet integrals. 1982.
7
吹田 信之. 等角不変量について. 1998.
8
酒井 良. Dirichlet積分有限な解析関数について. 1979.
9
齋藤 三郎. 再生核の理論. 2008.
Please log in for comment!
[7] Quadratic differentials and foliations
John Hubbard Department of Mathematics, Cornell University Howard Masur Department of Mathematics, University of Illinois at Chicago Circle
TBD mathscidoc:1701.331547
Acta Mathematica, 142, (1), 221-274, 1978.7
[ Download
]
[ 2017-01-08 20:32:48 uploaded by
actaadmin
]
[ 1509 downloads ]
[ 0 comments
]
[ Abstract ]
[ Full ]
Please log in for comment!
[8] Harmonic estimation in certain slit regions and a theorem of Beurling and Malliavin
Paul Koosis University of California, Los Angeles, Calif, USA
TBD mathscidoc:1701.331548
Acta Mathematica, 142, (1), 275-304, 1978.8
[ Download
]
[ 2017-01-08 20:32:48 uploaded by
actaadmin
]
[ 729 downloads ]
[ 0 comments
]
[ Cited by 10 ]
[ Abstract ]
[ Full ]
Citation
1
A L Volberg. Thin and thick families of rational fractions. 1981.
2
John J Benedetto. Fourier Uniqueness Criteria And Spectrum Estimation Theorems. 1985.
3
Henrik L Pedersen. Uniform Estimates of Entire Functions by Logarithmic Sums. 1997.
4
Mashreghi J, Nazarov F, Havin V, et al. Beurling–Malliavin multiplier theorem: The seventh proof[J]. St Petersburg Mathematical Journal, 2006, 17(5): 699-744.
5
Koosis P. A relation between two results about entire functions of exponential type[J]. Ukrainian Mathematical Journal, 1994, 46(3): 240-250.
6
Benedetto J J. Harmonic analysis and spectral estimation[J]. Journal of Mathematical Analysis and Applications, 1983, 91(2): 444-509.
7
Volberg A. Weighted completeness of polynomials on the line for a strongly nonsymmetric weight[J]. Journal of Mathematical Sciences, 1984, 27(1): 2458-2462.
8
Alexander Volberg. Completeness of rational quotients in weighted Lp-spaces on a circle. 1981.
9
P P Kargaev. Martin boundary of a plane domain, whose complement is situated on the line. 1990.
10
P P Kargaev. Existence of a Phragmn-Lindelf function and certain quasianalyticity conditions. 1984.
Please log in for comment!
Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167