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Acta Mathematica, 1962
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (9 articles)
Volume 108, Issue 1
[1] The general theory of stochastic population processes
J. E. Moyal Australian National University, Canberra, Australia
TBD mathscidoc:1701.331229
Acta Mathematica, 108, (1), 1-31, 1961.5
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B D Ripley. The second-order analysis of stationary point processes. 1976.
2
A G Fredrickson · D Ramkrishna · H M Tsuchiya. Statistics and dynamics of procaryotic cell populations. 1967.
3
Miles R E. On the homogeneous planar Poisson point process[J]. Bellman Prize in Mathematical Biosciences, 1970: 85-127.
4
Odile Macchi. THE COINCIDENCE APPROACH TO STOCHASTIC POINT PROCESSES. 1975.
5
D A Dawson. Stochastic evolution equations and related measure processes. 1975.
6
L S. STOCHASTIC MODELS FOR EARTHQUAKE OCCURRENCE[J]. Acta Seismologica Sinica, 1980.
7
M L Kavvas · J W Delleur. A stochastic cluster model of daily rainfall sequences. 1981.
8
Abizeid I, Parent E, Bobee B, et al. The stochastic modeling of low flows by the alternating point processes approach: methodology and application[J]. Journal of Hydrology, 2004, 285(1): 41-61.
9
Waymire E C, Gupta V K. The mathematical structure of rainfall representations: 2. A review of the theory of point processes[J]. Water Resources Research, 1981, 17(5): 1273-1285.
10
Westcott M. The probability generating functional[J]. Journal of The Australian Mathematical Society, 1972, 14(04): 448-466.
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[2] Der Satz von Looman-Menchoff und seine Ausdehnung auf den$n$-dimensionalen euklidischen Raum$R$_{$n$}.
Ernst Mohr Technische Universität, Berlin
TBD mathscidoc:1701.331230
Acta Mathematica, 108, (1), 33-51, 1961.3
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[3] A star domain with densest admissible point set not a lattice
M. R. von Wolff St. Mary's Dominican College, New Orleans, USA
TBD mathscidoc:1701.331231
Acta Mathematica, 108, (1), 53-60, 1961.8
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[4] Unrestricted nilpotent products
Siegfried Moran Glasgow, Scotland
TBD mathscidoc:1701.331232
Acta Mathematica, 108, (1), 61-88, 1961.11
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[5] The Wiener-Hopf equation in an algebra of Beurling
Edgar Asplund Royal Institute of Technology, Stockholm, Sweden
TBD mathscidoc:1701.331233
Acta Mathematica, 108, (1), 89-111, 1962.5
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[6] On meromorphic functions with regions free of poles and zeros
Albert Edrei Syracuse University, New York Wolfgang H. J. Fuchs Syracuse University, New York
TBD mathscidoc:1701.331234
Acta Mathematica, 108, (1), 113-145, 1962.1
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[7] Fréchet-Volterra variational equations, boundary value problems, and function space integrals
M. D. Donsker University of Minnesota, USA J. L. Lions University of Minnesota, USA
TBD mathscidoc:1701.331235
Acta Mathematica, 108, (1), 147-228, 1961.5
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[8] Lie-Gruppen mit Banachräumen als Parameterräume
Bernhard Maissen Zürich, Schweiz
TBD mathscidoc:1701.331236
Acta Mathematica, 108, (1), 229-269, 1962.2
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[9] Analytic functions and logmodular Banach algebras
Kenneth Hoffman Massachusetts Institute of Technology, Cambridge, USA
TBD mathscidoc:1701.331237
Acta Mathematica, 108, (1), 271-317, 1962.5
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Ahern P R, Sarason D. TheH p spaces of a class of function algebras[J]. Acta Mathematica, 1967, 117(1): 123-163.
2
Suarez D. Trivial Gleason parts and the topological stable rank of H[J]. American Journal of Mathematics, 1996, 118(4): 879-904.
3
Lumer G. Analytic functions and Dirichlet problem[J]. Bulletin of the American Mathematical Society, 1964, 70(1): 98-104.
4
Gamelin T W. Embedding Riemann surfaces in maximal ideal spaces[J]. Journal of Functional Analysis, 1968, 2(2): 123-146.
5
David P Blecher · Louis E Labuschagne. Applications of the Fuglede-Kadison determinant: Szeg\"{o}'s theorem and outers for noncommutative $H^p$. 2008.
6
Brudnyi A. Banach-valued Holomorphic Functions on the Maximal Ideal Space of H^\\infty[J]. Inventiones Mathematicae, 2011, 193(1): 187-227.
7
Gamelin T W, Lumer G. Theory of abstract hardy spaces and the universal hardy class[J]. Advances in Mathematics, 1968, 2(2): 118-174.
8
Knig H. Zur abstrakten Theorie der analytischen Funktionen[J]. Mathematische Zeitschrift, 1965, 88(2): 136-165.
9
Blecher D P, Labuschagne L E. Logmodularity and isometries of operator algebras[J]. Transactions of the American Mathematical Society, 2003, 355(4): 1621-1646.
10
Luecking D H. The compact Hankel operators form an -ideal in the space of Hankel operators[J]. Proceedings of the American Mathematical Society, 1980, 79(2): 222-224.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167