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Acta Mathematica, 1965, Volume 114
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (8 articles)
Issue 1
[1] The coefficients of quasiconformality of domains in space
F. W. Gehring University of Michigan, Ann Arbor, Mich, U.S.A. J. Väisälä University of Michigan, Ann Arbor, Mich, U.S.A.
TBD mathscidoc:1701.331285
Acta Mathematica, 114, (1), 1-70, 1964.5
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[2] Hermitian vector bundles and the equidistribution of the zeroes of their holomorphic sections
Raoul Bott Harvard University, Cambridge, Mass., U.S.A. S. S. Chern Harvard University, Cambridge, Mass., U.S.A.
TBD mathscidoc:1701.331286
Acta Mathematica, 114, (1), 71-112, 1964.8
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[3] Algebras of bounded analytic functions on Riemann surfaces
H. L. Royden Stanford University, Stanford, Calif., U.S.A.
TBD mathscidoc:1701.331287
Acta Mathematica, 114, (1), 113-142, 1964.9
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1
Stolzenberg G. Uniform approximation on smooth curves[J]. Acta Mathematica, 1966, 115(1): 185-198.
2
T W Gamelin. Polynomial approximation on thin sets. 1971.
3
Nikolskii N K. Invariant subspaces in the theory of operators and theory of functions[J]. Journal of Mathematical Sciences, 1976, 5(2): 129-249.
4
Kra I. ON THE RING OF HOLOMORPHIC FUNCTIONS ON AN OPEN RIEMANN SURFACE([J]. Transactions of the American Mathematical Society, 1968, 132(1): 231-244.
5
Mikihiro Hayashi. The maximal ideal space of the bounded analytic functions on a Riemann surface. 1987.
6
Mikihiro Hayashi · Mitsuru Nakai · Shigeo Segawa. Bounded analytic functions on two sheeted discs. 1992.
7
Hayashi M, Nakai M. POINT SEPARATION BY BOUNDED ANALYTIC FUNCTIONS OF A COVERING RIEMANN SURFACE[J]. Pacific Journal of Mathematics, 1988, 134(2): 261-273.
8
Hayashi M, Nakai M, Segawa S, et al. Bounded analytic functions on two sheeted discs[J]. Transactions of the American Mathematical Society, 1992, 333(2): 799-819.
9
Dinh T. Orthogonal Measures on the Boundary of a Riemann Surface and Polynomial Hull of Compacts of Finite Length[J]. Journal of Functional Analysis, 1998, 157(2): 624-649.
10
Zame W R. ALGEBRAS OF ANALYTIC FUNCTIONS IN THE PLANE[J]. Pacific Journal of Mathematics, 1972, 42(3): 811-819.
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[4] Une variante de la méthode de majoration de Cauchy
Lars Gårding Lund, Suède
TBD mathscidoc:1701.331288
Acta Mathematica, 114, (1), 143-158, 1965.1
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[5] Über simultane Approximation algebraischer Zahlen durch rationale
Wolfgang M. Schmidt University of Colorado, Boulder, Col., U.S.A.
TBD mathscidoc:1701.331289
Acta Mathematica, 114, (1), 159-206, 1964.8
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1
Sprindzhuk V G. ACHIEVEMENTS AND PROBLEMS IN DIOPHANTINE APPROXIMATION THEORY[J]. Russian Mathematical Surveys, 1980, 35(4): 1-80.
2
Bilu Y. The Many Faces of the Subspace Theorem (after Adamczewski, Bugeaud, Corvaja, Zannier...)[C]., 2009.
3
Schmidt W M. Vojta’s refinement of the subspace theorem[J]. Transactions of the American Mathematical Society, 1993, 340(2): 705-731.
4
Narkiewicz W. The Last Period[C]., 2012: 307-368.
5
Urgen Hartinger · Volker Ziegler. ON CORNER AVOIDANCE PROPERTIES OF RANDOM-START. 2007.
6
Volker Ziegler. A note on corner avoidance of random-start Halton sequences. 2007.
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[6] Embedding theorems for local analytic groups
S. Świerczkowski University of Sussex, Brighton, England
TBD mathscidoc:1701.331290
Acta Mathematica, 114, (1), 207-235, 1964.12
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1
Karlhermann Neeb. Towards a Lie theory for locally convex groups. 2015.
2
Świerczkowski S. Cohomology of local group extensions[J]. Transactions of the American Mathematical Society, 1967, 128(2): 291-320.
3
Pestov V. Universal arrows to forgetful functors from categories of topological algebra[J]. Bulletin of The Australian Mathematical Society, 1992, 48(02).
4
Pestov V. Even sectors of Lie superalgebras as locally convex Lie algebras[J]. Journal of Mathematical Physics, 1991, 32(1): 24-32.
5
Teofilatto P. Enlargeable graded Lie algebras of supersymmetry[J]. Journal of Mathematical Physics, 1987, 28(5): 991-996.
6
Yang P C. On Kähler manifolds with negative holomorphic bisectional curvature[J]. Duke Mathematical Journal, 1976, 43(4): 871-874.
7
Pestov V. Free Banach-Lie algebras, couniversal Banach-Lie groups, and more.[J]. Pacific Journal of Mathematics, 1993, 157(1): 137-144.
8
Pestov V. Nonstandard hulls of Banach-Lie groups and algebras[C]., 1992.
9
Pestov V. Free Banach-Lie algebras, couniversal Banach-Lie groups, and more.[J]. Pacific Journal of Mathematics, 1993, 157(1): 137-144.
10
Pestov V. Regular Lie groups and a theorem of Lie-Palais[C]., 1994.
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[7] Random walk on countably infinite Abelian groups
H. Kesten Cornell University, Ithaca, N. Y., U.S.A. F. Spitzer Cornell University, Ithaca, N. Y., U.S.A.
TBD mathscidoc:1701.331291
Acta Mathematica, 114, (1), 237-265, 1964.12
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1
Bendikov A, Grigoryan A, Pittet C, et al. Isotropic Markov semigroups on ultra-metric spaces[J]. Russian Mathematical Surveys, 2013, 69(4): 589-680.
2
Port S C, Stone C J. Potential theory of random walks on Abelian groups[J]. Acta Mathematica, 1969, 122(1): 19-114.
3
Metzler R, Klafter J. The random walk\u0027s guide to anomalous diffusion: a fractional dynamics approach[J]. Physics Reports, 2000, 339(1): 1-77.
4
Cherix P, Valette A, Jolissaint P, et al. On spectra of simple random walks on one-relator groups.With an appendix by Paul Jolissaint[J]. Pacific Journal of Mathematics, 1996, 175(2): 417-438.
5
Bingham N H. Random walk and fluctuation theory[J]. Handbook of Statistics, 2001: 171-213.
6
Bendikov A, Yan A G, Pittet C, et al. On a Class of Markov Semigroups on Discrete Ultra-Metric Spaces[J]. Potential Analysis, 2011, 37(2): 125-169.
7
Brunel A, Revuz D. Sur la theorie du renouvellement pour les groupes non abfliens[J]. Israel Journal of Mathematics, 1975, 20(1): 46-56.
8
Cohen J M, Colonna F, Singman D, et al. A global Riesz decomposition theorem on trees without positive potentials[J]. Journal of The London Mathematical Society-second Series, 2011, 83(3): 810-810.
9
Woess W. Behaviour at Infinity and Harmonic Functions of Random Walks on Graphs[C]., 1991: 437-458.
10
Bajunaid I, Cohen J M, Colonna F, et al. Classification of harmonic structures on graphs[J]. Advances in Applied Mathematics, 2009, 43(2): 113-136.
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[8] Non-unitary dual spaces of groups
J. M. G. Fell University of Washington, Seattle, Wash., U.S.A.
TBD mathscidoc:1701.331292
Acta Mathematica, 114, (1), 267-310, 1965.4
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1
Niels Skovhus Poulsen. On C∞-vectors and intertwining bilinear forms for representations of Lie groups. 1972.
2
Levyleblond J. Galilei Group and Galilean Invariance[C]., 1971: 221-299.
3
Rigelhof R. Induced representations of locally compact groups[J]. Acta Mathematica, 1970, 125(1): 155-187.
4
Marko Tadic. An external approach to unitary representations. 1993.
5
Roger Howe. On A Notion of Rank for Unitary Representations of the Classical Groups. 2010.
6
Marko Tadiċ. Geometry of dual spaces of reductive groups (non-archimedean case). 1988.
7
Želobenko D P. A DESCRIPTION OF THE QUASI-SIMPLE IRREDUCIBLE REPRESENTATIONS OF THE GROUPS U(n, 1) AND Spin(n, 1)[J]. Mathematics of The Ussr-izvestiya, 1977, 11(1): 31-50.
8
Jorgensen P E. Unbounded operators: Perturbations and commutativity problems[J]. Journal of Functional Analysis, 1980, 39(3): 281-307.
9
Zhelobenko D P. Representations of complex semisimple lie groups[J]. Journal of Mathematical Sciences, 1975, 4(6): 656-680.
10
Thieleker E. On the irreducibility of nonunitary induced representations of certain semidirect products[J]. Transactions of the American Mathematical Society, 1972: 353-369.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167