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Acta Mathematica, 1968, Volume 122
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (9 articles)
Issue 1
[1] The structure of a finitely generated Kleinian group
Lars V. Ahlfors Harvard University, Cambridge, Mass., USA
TBD mathscidoc:1701.331358
Acta Mathematica, 122, (1), 1-17, 1968.8
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1
Anderson J W, Canary R D. Cores of hyperbolic 3-manifolds and limits of Kleinian groups[J]. American Journal of Mathematics, 1996, 118(4): 745-779.
2
Anderson J W, Canary R D, Mccullough D, et al. The topology of deformation spaces of Kleinian groups[J]. Annals of Mathematics, 1998, 152(3): 693-741.
3
William Abikoff. On boundaries of teichmüller spaces and on kleinian groups, III. 1975.
4
Irwin Kra. On the vanishing of and spanning sets for Poincaré series for cusp forms. 1984.
5
Abikoff W. The residual limit sets of Kleinian groups[J]. Acta Mathematica, 1973, 130(1): 127-144.
6
Bers L. Eichler integrals with singularities[J]. Acta Mathematica, 1971, 127(1): 11-22.
7
Canary R D, Hersonsky S. Ubiquity of geometric finiteness in boundaries of deformation spaces of hyperbolic 3-manifolds[J]. American Journal of Mathematics, 2004, 126(6): 1193-1220.
8
Kra I. On cohomology of Kleinian groups. IV. The Ahlfors-Sullivan construction of holomorphic Eichler integrals[J]. Journal D Analyse Mathematique, 1983, 43(1): 51-87.
9
Anderson J W. A brief survey of the deformation theory of Kleinian groups[J]. Geometry and Topology Monographs, 1998, 1(1): 23-49.
10
Cazacu C A. Foundations of Quasiconformal Mappings[C]., 2005: 687-753.
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[2] Potential theory of random walks on Abelian groups
Sidney C. Port University of California, Los Angeles, Calif., USA Charles J. Stone University of California, Los Angeles, Calif., USA
TBD mathscidoc:1701.331359
Acta Mathematica, 122, (1), 19-114, 1968.6
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Durrett R. Probability: Theory and Examples[C]., 2010.
2
Durrett R, Liggett T M. Fixed points of the smoothing transformation[J]. Probability Theory and Related Fields, 1983, 64(3): 275-301.
3
B Roynette. Marches aléatoires sur les groupes de Lie. 1978.
4
Buraczewski D. On invariant measures of stochastic recursions in a critical case[J]. Annals of Applied Probability, 2007, 17(4): 1245-1272.
5
Bingham N H. Random walk and fluctuation theory[J]. Handbook of Statistics, 2001: 171-213.
6
Lalley S P. Conditional Markov Renewal Theory I. Finite and Denumerable State Space[J]. Annals of Probability, 1984, 12(4): 1113-1148.
7
Barral J, Kupiainen A, Nikula M, et al. Basic properties of critical lognormal multiplicative chaos[J]. Annals of Probability, 2013, 43(5): 2205-2249.
8
Sara Brofferio · Dariusz Buraczewski · Ewa Damek. On the invariant measure of the random difference equation $X_n=A_n X_{n-1}+ B_n$ in the critical case. 2008.
9
Brunel A, Revuz D. Sur la theorie du renouvellement pour les groupes non abfliens[J]. Israel Journal of Mathematics, 1975, 20(1): 46-56.
10
Ita M. Transient Markov convolution semigroups and the associated negative definite functions[J]. Nagoya Mathematical Journal, 1983: 153-161.
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[3] Recursively enumerable degrees and the conjugacy problem
Donald J. Collins Queen Mary College, London, England
TBD mathscidoc:1701.331360
Acta Mathematica, 122, (1), 115-160, 1968.8
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Bokut L A, Kukin G P. Unsolvable algorithmic problems for semigroups, groups, and rings[J]. Journal of Mathematical Sciences, 1989, 45(1): 871-911.
2
L A Bokut · Y Fong · Longsheng Shiao. Gröbner-Shirshov Bases for Algebras, Groups, and Semigroups. 2003.
3
Leonid A Bokut · Pavel Kolesnikov. GrbnerShirshov Bases: From their Incipiency to the Present. 2003.
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[4] Physical states on a$C$^{*}-algebra
Johan F. Aarnes University of Oslo, Oslo, Norway
TBD mathscidoc:1701.331361
Acta Mathematica, 122, (1), 161-172, 1968.6
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[5] $k$-mersions of manifolds
Sidnie Dresher Feit
TBD mathscidoc:1701.331362
Acta Mathematica, 122, (1), 173-195, 1968.7
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Haefliger A. Lectures on the theorem of gromov[C]., 1971: 128-141.
2
Forstneric F. Noncritical holomorphic functions on Stein manifolds[J]. Acta Mathematica, 2002, 191(2): 143-189.
3
Plessis A. Maps without certain singularities[J]. Commentarii Mathematici Helvetici, 1975, 50(1): 363-382.
4
Gromov M L. CONVEX INTEGRATION OF DIFFERENTIAL RELATIONS. I[J]. Mathematics of The Ussr-izvestiya, 1973, 7(2): 329-343.
5
Gromov M L, Eliasberg J M. REMOVAL OF SINGULARITIES OF SMOOTH MAPPINGS[J]. Mathematics of The Ussr-izvestiya, 1971, 5(3): 615-639.
6
Gromov M L. SMOOTHING AND INVERSION OF DIFFERENTIAL OPERATORS[J]. Mathematics of The Ussr-sbornik, 1972, 17(3): 381-435.
7
Ando Y. Cobordisms of maps with singularities of a given class[J]. Algebraic \u0026 Geometric Topology, 2007, 8(4): 1989-2029.
8
Ando Y. Elimination of certain Thom-Boardman singularities of order two[J]. Journal of The Mathematical Society of Japan, 1982, 34(2): 241-267.
9
Ando Y. A homotopy principle for maps with prescribed Thom-Boardman singularities[J]. Transactions of the American Mathematical Society, 2007, 359(2): 489-515.
10
Spring D. The golden age of immersion theory in topology: 1959–1973. A mathematical survey from a historical perspective[J]. Bulletin of the American Mathematical Society, 2005, 42(2): 163-180.
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[6] The (φ,$k$) rectifiable subsets of a homogeneous space
John E. Brothers Indiana University, Bloomington, Ind., USA
TBD mathscidoc:1701.331363
Acta Mathematica, 122, (1), 197-229, 1968.8
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[7] Normal families and the Nevanlinna theory
David Drasin Purdue University, Lafayette, Ind., USA
TBD mathscidoc:1701.331364
Acta Mathematica, 122, (1), 231-263, 1968.3
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Lawrence Zalcman. Normal families: New perspectives. 1998.
2
Wilhelm Schwick. Normality criteria for families of meromorphic functions. 1981.
3
Schwick W. Sharing values and normality[J]. Archiv der Mathematik, 1992, 59(1): 50-54.
4
Walter Bergweiler. Bloch's principle. 2005.
5
Q M Zhang. Normal families of meromorphic functions concerning shared values. 2008.
6
Hirotaka Fujimoto. On families of meromorphic maps into the complex projective space. 1974.
7
Langley J K. On normal families and a result of Drasin[J]. Proceedings of The Royal Society of Edinburgh Section A-mathematics, 1984: 385-393.
8
Tu Z. Normality criteria for families of holomorphic mappings of several complex variables into[J]. Proceedings of the American Mathematical Society, 1999, 127(4): 1039-1049.
9
Chen H, Hua X. Normal families of holomorphic functions[J]. Journal of The Australian Mathematical Society, 1995, 59(01).
10
Schwick W. Sharing values and normality[J]. Archiv der Mathematik, 1992, 59(1): 50-54.
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[8] The subset of piecewise-linear mappings is dense in the space of$K$-quasiconformal mappings of the plane
Sigbert Jaenisch Justus-Liebig-Universität, Giessen, Germany
TBD mathscidoc:1701.331365
Acta Mathematica, 122, (1), 265-272, 1968.4
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[9] A free boundary problem and an extension of Muskat's model
W. Fulks University of Colorado, Boulder, Colorado R. B. Guenther University of Colorado, Boulder, Colorado
TBD mathscidoc:1701.331366
Acta Mathematica, 122, (1), 273-300, 1968.4
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167