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Acta Mathematica, 1970, Volume 126
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (11 articles)
Issue 1
[1] Graphs on unlabelled nodes with a given number of edges
E. M. Wright University of Aberdeen, Aberdeen, UK
TBD mathscidoc:1701.331394
Acta Mathematica, 126, (1), 1-9, 1969.7
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Angluin D, Valiant L G. Fast probabilistic algorithms for hamiltonian circuits and matchings[C]. symposium on the theory of computing, 1977: 30-41.
2
Odlyzko A. Asymptotic enumeration methods[C]., 1996: 1063-1229.
3
Gavoille C, Gengler M. Space-efficiency for routing schemes of stretch factor three[J]. Journal of Parallel and Distributed Computing, 2001, 61(5): 679-687.
4
Bollobas B. THE ASYMPTOTIC NUMBER OF UNLABELLED REGULAR GRAPHS[J]. Journal of The London Mathematical Society-second Series, 1982: 201-206.
5
Alasdair Urquhart. The symmetry rule in propositional logic. 1999.
6
Nicolas Bonichon · Cyril Gavoille · Nicolas Hanusse · Dominique Poulalhon · Gilles Schaeffer. Planar Graphs, via Well-Orderly Maps and Trees. 2006.
7
Promel H J. Counting unlabeled structures[J]. Journal of Combinatorial Theory, 1987, 44(1): 83-93.
8
Bender E A, Robinson R W. The asymptotic number of acyclic digraphs. II[J]. Journal of Combinatorial Theory, 1988, 44(3): 363-369.
9
Gavoille C, Gengler M. Space-efficiency for routing schemes of stretch factor three[J]. Journal of Parallel and Distributed Computing, 2001, 61(5): 679-687.
10
Compton K J. Laws in Logic and Combinatorics[C]., 1989: 353-383.
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[2] Boundary problems for pseudo-differential operators
Louis Boutet de Monvel Faculté des sciences, Nice, France
TBD mathscidoc:1701.331395
Acta Mathematica, 126, (1), 11-51, 1970.1
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Taira K. Proof of Theorem 1.3[C]., 2004: 547-561.
2
Martin Costabel · E P Stephan. A direct boundary integral equation method for transmission problems. 1985.
3
Melrose R B. Transformation of boundary problems[J]. Acta Mathematica, 1981, 147(1): 149-236.
4
Gerd Grubb · Robert T Seeley. Weakly parametric pseudodifferential operators and Atiyah-Patodi-Singer boundary problems. 1995.
5
De Monvel L B. On the index of Toeplitz operators of several complex variables[J]. Inventiones Mathematicae, 1978, 50(3): 249-272.
6
Fedosov B, Golse F, Leichtnam E, et al. The Noncommutative Residue for Manifolds with Boundary[J]. Journal of Functional Analysis, 1996, 142(1): 1-31.
7
Andersson K G, Melrose R B. The propagation of singularities along gliding rays[J]. Inventiones Mathematicae, 1977, 41(3): 197-232.
8
Victor Guillemin. Toeplitz operators in n-dimensions. 1984.
9
P J T Filippi. Layer potentials and acoustic diffraction. 1977.
10
Burghelea D, Friedlander L, Kappeler T, et al. Analytic and Reidemeister torsion for representations in finite type Hilbert modules[J]. Geometric and Functional Analysis, 1995, 6(5): 751-859.
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[3] A minimax inequality for operators and a related numerical range
Edgar Asplund University of Stockholm and Czechoslovak Academy of Sciences, Praha Vlastimil Pták University of Stockholm and Czechoslovak Academy of Sciences, Praha
TBD mathscidoc:1701.331396
Acta Mathematica, 126, (1), 53-62, 1969.8
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Gustafson K, Rao D. Numerical range and accretivity of operator products[J]. Journal of Mathematical Analysis and Applications, 1977, 60(3): 693-702.
2
Levon G. On operators with large self-commutators[J]. Operators and Matrices, 2010: 119-125.
3
Borenshtein O Y, Shulman V S. A Minimax theorem[J]. Mathematical Notes, 1991, 50(1): 752-754.
4
Biagio Ricceri. MINIMAX THEOREMS FOR FUNCTIONS INVOLVING A REAL VARIABLE AND APPLICATIONS. 2008.
5
Paul K, Das G, Debnath L, et al. Computation of Antieigenvalues of Bounded Linear Operators Via Centre of Mass[C]., 2010, 1(1): 111-119.
6
Paul K, Das G. Cosine of angle and center of mass of an operator[J]. Mathematica Slovaca, 2010, 62(1): 109-122.
7
Kallol Paul · Gopal Das. Unifying All Notions of Antieigenvalues and Antieigenvectors. 2010.
8
Kallol Paul. Translatable radii of an operator in the direction of another operator II. 2010.
9
Krieger D. Critical Exponents and Stabilizers of Inflnite Words[C]., 2008.
10
Timur Oikhberg. Hyperreflexivity and operator ideals. 2007.
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[4] The maximum principle for multiple-valued analytic functions
Harold Widom University of California, Santa Cruz, California, USA
TBD mathscidoc:1701.331397
Acta Mathematica, 126, (1), 63-82, 1970.1
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[5] A generalization to overdetermined systems of the notion of diagonal operators
Barry MacKichan Massachusetts Institute of Technology, Cambridge, Mass, USA
TBD mathscidoc:1701.331398
Acta Mathematica, 126, (1), 83-119, 1970.3
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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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[6] Distortion under conformal and quasiconformal mappings
J. E. McMillan The University of Wisconsin-Milwaukee, Milwaukee, Wis., USA
TBD mathscidoc:1701.331399
Acta Mathematica, 126, (1), 121-141, 1970.1
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[7] The distribution of the values of additive arithmetical functions
P. D. T. A. Elliott University of Colorado, Boulder, Colo., USA C. Ryavec University of Colorado, Boulder, Colo., USA
TBD mathscidoc:1701.331400
Acta Mathematica, 126, (1), 143-164, 1970.6
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Elliott P D. Functional analysis and additive arithmetic functions[J]. Bulletin of the American Mathematical Society, 1987, 16(2): 179-223.
2
Bennett M A, Van Luijk R. Squares from blocks of consecutive integers: A problem of Erdős and Graham[J]. Indagationes Mathematicae, 2012, 23(1): 123-127.
3
Manstavicius E. Asymptotic value distribution of additive functions defined on the symmetric group[J]. Ramanujan Journal, 2008, 17(2): 259-280.
4
B V Levin · N M Timofeev. Some integral limit theorems for additive functions. 1977.
5
Chripunova M B. Additive problems with some conditions[J]. Lithuanian Mathematical Journal, 1993, 33(2): 108-113.
6
R Sliesoraitienė. Application of the method of cramer and wold for multidimensional distributions of additive arithmetical functions. 1976.
7
C Ryavec. The use of measure theoretic methods in the study of additive arithmetic functions. 1972.
8
Paul Erdos · C A Ryavec. A Characterization of Finitely Monotonic Additive Functions. 1972.
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[8] Banach spaces whose duals are$L$_{1}spaces and their representing matrices
A. J. Lazar University of Washington, Seattle, Wash J. Lindenstrauss University of Washington, Seattle, Wash
TBD mathscidoc:1701.331401
Acta Mathematica, 126, (1), 165-193, 1970.2
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[9] The cohomology of the spectrum of a measure algebra
Joseph L. Taylor University of Utah, Salt Lake City, Utah, USA
TBD mathscidoc:1701.331402
Acta Mathematica, 126, (1), 195-225, 1970.4
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Brown G, Moran W. Bernoulli measure algebras[J]. Acta Mathematica, 1974, 132(1): 77-109.
2
Bohnstengel J, Jorgensen P E. Geometry of spectral pairs[C]., 2011, 1(1): 69-99.
3
Sasane A. An abstract Nyquist criterion containing old and new results[J]. Journal of Mathematical Analysis and Applications, 2010, 370(2): 703-715.
4
E A Gorin. Fragments of the research biography of D.A.?Raikov: harmonic analysis. 2006.
5
Taylor J L. On the spectrum of a measure[J]. Advances in Mathematics, 1974, 12(4): 451-463.
6
Stephen T L Choy. Hewitt-Zuckerman Semigroups in the Structure Semigroups of Measure Algebras. 1977.
7
J W Baker. Invariant convolution algebras. 1973.
8
Евгений Алексеевич Горин · Evgenii Alekseevich Gorin. Фрагменты научной биографии Д. А. Райкова: гармонический анализ@@@Fragments of the research biography of D. A. Raikov: harmonic anal…. 2006.
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[10] Cohomology of operator algebras
Richard V. Kadison University of Pennsylvania, Philadelphia, Penn., USA John R. Ringrose University of Pennsylvania, Philadelphia, Penn., USA
TBD mathscidoc:1701.331403
Acta Mathematica, 126, (1), 227-243, 1970.2
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Connes A, Feldman J, Weiss B, et al. An amenable equivalence relation is generated by a single transformation[J]. Ergodic Theory and Dynamical Systems, 1981, 1(04): 431-450.
2
Haagerup U. All nuclearC *-algebras are amenable[J]. Inventiones Mathematicae, 1983, 74(2): 305-319.
3
Ruan Z. The Operator Amenability of A(G)[J]. American Journal of Mathematics, 1995, 117(6).
4
Dales H G, Ghahramani F, Gronbaeek N, et al. Derivations into iterated duals of Banach algebras[J]. Studia Mathematica, 1998, 128(1): 19-54.
5
Rordam M. Classification of Nuclear, Simple C*-algebras[C]., 2002: 1-145.
6
Paschke W L. The crossed product of a *-algebra by an endomorphism[J]. Proceedings of the American Mathematical Society, 1980, 80(1): 113-118.
7
Elliott G A. The Classification Problem for Amenable C*-Algebras[C]., 1995: 922-932.
8
Elliott G A, Toms A S. Regularity properties in the classification program for separable amenable C*-algebras[J]. Bulletin of the American Mathematical Society, 2007, 45(2): 229-245.
9
Sinclair A, Smith R. Hochschild cohomology of von Neumann algebras[C]., 1995.
10
Runde V. Amenability for dual Banach algebras[J]. Studia Mathematica, 2002, 148(1): 47-66.
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[11] Models of certain automorphic function fields
Katsuya Miyake Courant Institute of Mathemathical Sciences, New York, N.Y., USA
TBD mathscidoc:1701.331404
Acta Mathematica, 126, (1), 245-307, 1970.6
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167