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Acta Mathematica, 1958, Volume 100
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (10 articles)
Issue 1
[1] Carl Störmer in memoriam
Viggo Brun
TBD mathscidoc:1701.331151
Acta Mathematica, 100, (1), I-VII, 1958.3
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[2] A converse of Cauchy's theorem and applications to extremal problems
Arthur H. Read University of St Andrews, Scotland
TBD mathscidoc:1701.331152
Acta Mathematica, 100, (1), 1-22, 1958.3
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[3] Solution of a mixed problem for a hyperbolic differential equation by Riemann's method
L. Lorne Campbell Defence Research Telecommunications Establishment, Ottawa, Canada
TBD mathscidoc:1701.331153
Acta Mathematica, 100, (1), 23-43, 1958.3
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[4] On a special class of$p$-groups
N. Blackburn Manchester, England
TBD mathscidoc:1701.331154
Acta Mathematica, 100, (1), 45-92, 1958.3
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[ Cited by 142 ]
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1
Besche H U, Eick B, Obrien E A, et al. A MILLENNIUM PROJECT: CONSTRUCTING SMALL GROUPS[J]. International Journal of Algebra and Computation, 2011, 12(05): 623-644.
2
Leedhamgreen C R, Newman M. Space groups and groups of prime-power order I[J]. Archiv der Mathematik, 1980, 35(1): 193-202.
3
Suzuki M. On a finite group with a partition[J]. Archiv der Mathematik, 1961, 12(1): 241-254.
4
Obrien E A, Vaughanlee M R. The groups with order p7 for odd prime p[J]. Journal of Algebra, 2005, 292(1): 243-258.
5
Aner Shalev. The structure of finite p-groups: effective proof of the coclass conjectures. 1994.
6
Alperin J L. AUTOMORPHISMS OF SOLVABLE GROUPS[J]. Proceedings of the American Mathematical Society, 1962, 13(2): 175-180.
7
Walter J H. Finite groups with abelian sylow 2-subgroups of order 8[J]. Inventiones Mathematicae, 1967, 2(5): 332-376.
8
Guy T Hogan · Wolfgang P Kappe. On the _{}-problem for finite -groups. 1969.
9
Newman M, Obrien E A, Vaughanlee M R, et al. Groups and nilpotent Lie rings whose order is the sixth power of a prime[J]. Journal of Algebra, 2004, 278(1): 383-401.
10
Obrien E A, Vaughanlee M R. The groups with order p 7 for odd prime p[J]. Journal of Algebra, 2005, 292(1): 243-258.
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[5] Localization and summability of multiple fourier series
Elias M. Stein Cambridge, Mass., USA
TBD mathscidoc:1701.331155
Acta Mathematica, 100, (1), 93-147, 1958.3
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Sjolin P. Convergence almost everywhere of certain singular integrals and multiple Fourier series[J]. Arkiv för Matematik, 1971: 65-90.
2
Aline Bonami · Jeanlouis Clerc. Sommes de Cesàro et multiplicateurs des développements en harmoniques sphériques. 1973.
3
Robert S Strichartz. Convolutions with kernels having singularities on a sphere. 1970.
4
Shapiro V L. Fourier series in several variables[J]. Bulletin of the American Mathematical Society, 1964, 70(1): 48-93.
5
Edwards R E, Hewitt E. Pointwise limits for sequences of convolution operators[J]. Acta Mathematica, 1965, 113(1): 181-218.
6
Guo B. Approximation Theory for the p -Version of the Finite Element Method in Three Dimensions. Part 1: Approximabilities of Singular Functions in the Framework of the Jacobi-Weighted Besov and Sobolev Spaces[J]. SIAM Journal on Numerical Analysis, 2006, 44(1): 246-269.
7
Alimov S A, Ashurov R R, Pulatov A K, et al. Multiple Fourier Series and Fourier Integrals[C]., 1992: 1-95.
8
Kaneko M, Sunouchi G. On the Littlewood-Paley and Marcinkiewicz functions in higher dimensions[J]. Tohoku Mathematical Journal, 1985, 37(3): 343-365.
9
Alimov S A, Ilin V A, Nikishin E M, et al. CONVERGENCE PROBLEMS OF MULTIPLE TRIGONOMETRIC SERIES AND SPECTRAL DECOMPOSITIONS. I[J]. Russian Mathematical Surveys, 1976, 31(6): 29-86.
10
Ilin V A. PROBLEMS OF LOCALIZATION AND CONVERGENCE FOR FOURIER SERIES IN FUNDAMENTAL SYSTEMS OF FUNCTIONS OF THE LAPLACE OPERATOR[J]. Russian Mathematical Surveys, 1968, 23(2): 59-116.
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Issue 3
[1] Series rearrangements and analytic sets
G. G. Lorentz Wayne State University, Detroit, Michigan K. Zeller Wayne State University, Detroit, Michigan
TBD mathscidoc:1701.331156
Acta Mathematica, 100, (3), 149-169, 1958.9
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Lorentz G G. Who Discovered Analytic Sets[J]. The Mathematical Intelligencer, 2009, 23(4): 28-32.
2
Vladimir Kanovei · Walter Purkert. Mengenlehre — Historische Einführung. 2008.
3
Alexander S Leonov. On the coincidence of the Limit Point Range and the Sum Range along a filter of filter convergent series. 2008.
4
Werner Meyerkonig · Karl Zeller. Summability fields with a Tauberian transition property. 1975.
5
Yuriy Dybskiy · Konstantin Slutsky. Riemann Rearrangement Theorem for some types of convergence. 2006.
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[2] Operatortheoretische Behandlung und Verallgemeinerung eines Problemkreises in der komplexen Funktionentheorie
Béla Sz.-Nagy Universität Szeged, (Ungarn) Adam Korányi Universität Szeged, (Ungarn)
TBD mathscidoc:1701.331157
Acta Mathematica, 100, (3), 171-202, 1958.9
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[3] Regular iteration of real and complex functions
G. Szekeres University of Adelaide, South Australia
TBD mathscidoc:1701.331158
Acta Mathematica, 100, (3), 203-258, 1958.9
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Odlyzko A. Asymptotic enumeration methods[C]., 1996: 1063-1229.
2
Cowen C C. Iteration and the solution of functional equations for functions analytic in the unit disk[J]. Transactions of the American Mathematical Society, 1981, 265(1): 69-95.
3
Renyi A, Szekeres G. On the height of trees[J]. Journal of The Australian Mathematical Society, 1967, 7(04): 497-507.
4
Seneta E. Functional equations and the Galton-Watson process[J]. Advances in Applied Probability, 1969, 1(01): 1-42.
5
Bingham N H, Divisibility I. On the Limit of a Supercritical Branching Process[J]. Journal of Applied Probability, 2016: 215-228.
6
Karlin S, Mcgregor J. Embeddability of discrete time simple branching processes into continuous time branching processes[J]. Transactions of the American Mathematical Society, 1968, 132(1): 115-136.
7
Baker I N. Permutable power series and regular iteration[J]. Journal of The Australian Mathematical Society, 1962, 2(03): 265-294.
8
Karlin S, Mcgregor J. Embedding iterates of analytic functions with two fixed points into continuous groups[J]. Transactions of the American Mathematical Society, 1968, 132(1): 137-145.
9
Flajolet P, Gao Z, Odlyzko A, et al. The Distribution of Heights of Binary Trees and Other Simple Trees[J]. Combinatorics, Probability \u0026 Computing, 1993, 2(02): 145-156.
10
Pittel B. On growing random binary trees[J]. Journal of Mathematical Analysis and Applications, 1984, 103(2): 461-480.
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[4] On a theorem of Davenport, and Heilbronn
B. J. Birch Graduate College, Princeton, N.J. H. Davenport Graduate College, Princeton, N.J.
TBD mathscidoc:1701.331159
Acta Mathematica, 100, (3), 259-279, 1958.9
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Schmidt W M. Diophantine inequalities for forms of odd degree[J]. Advances in Mathematics, 1980, 38(2): 128-151.
2
Gotze F, Margulis G. Distribution of Values of Quadratic Forms at Integral Points[C]., 2010.
3
Cook P J. Diophantine inequalities with mixed powers, II[J]. Journal of Number Theory, 1977, 11(1): 142-152.
4
Parsell S T. On Simultaneous Diagonal Inequalities[J]. Journal of The London Mathematical Society-second Series, 1999, 60(3): 659-676.
5
Baker R C, Brudern J, Wooley T D, et al. Cubic Diophantine inequalities[J]. Mathematika, 1995, 42(02): 264-277.
6
Baker R C, Harman G E. Diophantine inequalities with mixed powers[J]. Journal of Number Theory, 1984, 18(1): 69-85.
7
Cook R J, Raghavan S. Indefinite quadratic polynomials of small signature[J]. Monatshefte für Mathematik, 1984, 97(3): 169-176.
8
Parsell S T. On simultaneous diagonal inequalities, II[J]. Mathematika, 2001: 191-202.
9
Li W, Wang T. DIOPHANTINE APPROXIMATION WITH FOUR SQUARES AND ONE K-TH POWER OF PRIMES[C]., 2010.
10
Watson G L. Indefinite quadratic polynomials[J]. Mathematika, 1960, 7(02).
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[5] A theorem of completeness for complex analytic fibre spaces
K. Kodaira The Institute for Advanced Study and Princeton University, Princeton, USA D. C. Spencer The Institute for Advanced Study and Princeton University, Princeton, USA
TBD mathscidoc:1701.331160
Acta Mathematica, 100, (3), 281-294, 1958.9
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Horikawa E. On deformations of quintic surfaces[J]. Inventiones Mathematicae, 1975, 31(1): 43-85.
2
Ho P, Imamura Y, Matsuo Y, et al. M5-brane in three-form flux and multiple M2-branes[J]. Journal of High Energy Physics, 2008, 2008(08): 014-014.
3
Griffiths P A. PERIODS OF INTEGRALS ON ALGEBRAIC MANIFOLDS, II. (Local Study of the Period Mapping)[J]. American Journal of Mathematics, 2016, 90(3).
4
Eells J, Lemaire L. On the construction of harmonic and holomorphic maps between surfaces[J]. Mathematische Annalen, 1980, 252(1): 27-52.
5
Kas A, Schlessinger M. On the versal deformation of a complex space with an isolated singularity[J]. Mathematische Annalen, 1972, 196(1): 23-29.
6
Catanese F. Moduli of algebraic surfaces[C]., 1988: 1-83.
7
Ramanan S. Holomorphic vector bundles on homogeneous spaces[J]. Topology, 1966, 5(2): 159-177.
8
Atiyah M, Hirzebruch F. THE RIEMANN-ROCH THEOREM FOR ANALYTIC EMBEDDINGS[J]. Topology, 1962, 1(2): 151-166.
9
Suwa T. On ruled surfaces of genus 1[J]. Journal of The Mathematical Society of Japan, 1969, 21(2): 291-311.
10
Egbert V Brieskorn. Über holomorpheP n -Bündel überP 1. 1964.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167