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Acta Mathematica, 1963, Volume 110
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (11 articles)
Issue 1
[1] Thoralf Skolem in memorian
Trygve Nagell Uppsala, Sweden
TBD mathscidoc:1701.331248
Acta Mathematica, 110, (1), I-XI, 1963.12
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[2] The fundamental group of a surface, and a theorem of Schreier
H. B. Griffiths The University, Birmingham, England
TBD mathscidoc:1701.331249
Acta Mathematica, 110, (1), 1-17, 1962.7
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1
Peterson J, Thom A. Group cocycles and the ring of affiliated operators[J]. Inventiones Mathematicae, 2007, 185(3): 561-592.
2
Scott G P. The space of homeomorphisms of a 2-manifold[J]. Topology, 1970, 9(1): 97-109.
3
Taheri A. Local minimizers and quasiconvexity - the impact of topology[J]. Archive for Rational Mechanics and Analysis, 2005, 176(3): 363-414.
4
Baumslag G. Some theorems on the free groups of certain product varieties[J]. Journal of Combinatorial Theory, 1967, 2(1): 77-99.
5
Guo K, Huang H. Multiplication operators defined by covering maps on the Bergman space: The connection between operator theory and von Neumann algebras[J]. Journal of Functional Analysis, 2011, 260(4): 1219-1255.
6
Sykiotis M. On subgroups of finite complexity in groups acting on trees[J]. Journal of Pure and Applied Algebra, 2005, 200(1): 1-23.
7
Griffiths H B. Some elementary topology of 3-dimensional handlebodies†[J]. Communications on Pure and Applied Mathematics, 1964, 17(3): 317-334.
8
Moon M. On Certain Finitely Generated Subgroups of Groups Which Split[J]. Canadian Mathematical Bulletin, 2003, 46(1): 122-129.
9
Hansong H. von Neumann algebras generated by multiplication operators on the weighted Bergman space: a function-theory view into operator theory[J]. Science China-mathematics, 2012, 56(4): 811-822.
10
Griffiths H B. A covering-space approach to theorems of greenberg in fuchsian, kleinian and other groups†[J]. Communications on Pure and Applied Mathematics, 1967, 20(2): 365-399.
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[3] On the boundary theory for Markov chains
Kai Lai Chung Stanford University, USA
TBD mathscidoc:1701.331250
Acta Mathematica, 110, (1), 19-77, 1963.3
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[4] The valuation theory of meromorphic function fields over open Riemann surfaces
Norman L. Alling M. I. T., Cambridge, Mass., USA
TBD mathscidoc:1701.331251
Acta Mathematica, 110, (1), 79-96, 1963.3
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[5] On the number of divisors of quadratic polynomials
Christopher Hooley Bristol University, England
TBD mathscidoc:1701.331252
Acta Mathematica, 110, (1), 97-114, 1963.4
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Bringmann K, Ono K. The f(q) mock theta function conjecture and partition ranks[J]. Inventiones Mathematicae, 2006, 165(2): 243-266.
2
Henryk Iwaniec. Almost-Primes Represented by Quadratic Polynomials.. 1978.
3
W Duke · J B Friedlander · Henryk Iwaniec. Equidistribution of roots of a quadratic congruence to prime moduli. 2016.
4
Duke W, Imamoglu O, Toth A, et al. Cycle integrals of the j-function and mock modular forms[J]. Annals of Mathematics, 2011, 173(2): 947-981.
5
Gannon T. Much ado about Mathieu[J]. Advances in Mathematics, 2012: 322-358.
6
Sarnak P. Additive number theory and maass forms[C]., 1984: 286-309.
7
Hooley C. On the greatest prime factor of a quadratic polynomial[J]. Acta Mathematica, 1967, 117(1): 281-299.
8
Tolev D I. On a theorem of Bombieri-Vinogradov type for prime numbers from a thin set[J]. Acta Arithmetica, 1997, 81(1): 57-68.
9
Friedlander J B, Iwaniec H. Quadratic polynomials and quadratic forms[J]. Acta Mathematica, 1978, 141(1): 1-15.
10
Duncan J F, Griffin M, Ono K, et al. Proof of the Umbral Moonshine Conjecture[C]., 2015, 2(1).
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[6] Some geometric and analytic properties of homogeneous complex manifolds
Phillip A. Griffiths Berkeley, Calif., USA
TBD mathscidoc:1701.331253
Acta Mathematica, 110, (1), 115-155, 1962.1
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[7] Some geometric and analytic properties of homogeneous complex manifolds
Phillip A. Griffiths Berkeley, Calif., USA
TBD mathscidoc:1701.331254
Acta Mathematica, 110, (1), 157-208, 1962.1
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[8] Solution in Banach algebras of differential equations with irregular singular point
J. B. Miller Australian National University, Canberra, Australia
TBD mathscidoc:1701.331255
Acta Mathematica, 110, (1), 209-231, 1963.1
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[9] Positive linear maps of operator algebras
Erling Størmer Columbia University, New York, USA
TBD mathscidoc:1701.331256
Acta Mathematica, 110, (1), 233-278, 1963.4
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1
Horodecki M, Horodecki P, Horodecki R, et al. On the necessary and sufficient conditions for separability of mixed quantum states[J]. Physics Letters B, 1996.
2
Choi M. Completely positive linear maps on complex matrices[J]. Linear Algebra and its Applications, 1975, 10(3): 285-290.
3
Rieffel M A. Induced representations of $C^* $-algebras[J]. Bulletin of the American Mathematical Society, 1972, 78(4): 606-609.
4
Arveson W B. Subalgebras ofC *-algebras[J]. Acta Mathematica, 1969, 123(1): 141-224.
5
Bengtsson I, Zyczkowski K. Geometry of Quantum States[C]., 2006.
6
Majewski W A, Tylec T. On the structure of positive maps II: low dimensional matrix algebras[J]. Journal of Mathematical Physics, 2012, 54(7).
7
Effros E G, Lance E C. Tensor products of operator algebras[J]. Advances in Mathematics, 1977, 25(1): 1-34.
8
Fuchs C A. Distinguishability and Accessible Information in Quantum Theory[C]., 1996.
9
M Keyl. Fundamentals of quantum information theory. 2002.
10
Accardi L, Frigerio A, Lewis J T, et al. Quantum stochastic processes[J]. Publications of The Research Institute for Mathematical Sciences, 1982, 18(1): 97-133.
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[10] Supports and singular supports of convolutions
Lars Hörmander Stockholm
TBD mathscidoc:1701.331257
Acta Mathematica, 110, (1), 279-302, 1963.7
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[11] Erratum to: Addition à la table des travaux mathématiques de Thoralf Skolem (ce tome, pages v–xi)
Trygve Nagell Uppsala, Sweden
TBD mathscidoc:1701.331258
Acta Mathematica, 110, (1), 303-303, 1963.12
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167