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Acta Mathematica, 1945
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (4 articles)
Volume 77, Issue 1
[1] Fourier analysis of distribution functions. A mathematical study of the Laplace-Gaussian law
Carl-Gustav Esseen Uppsala
TBD mathscidoc:1701.33945
Acta Mathematica, 77, (1), 1-125, 1945.12
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[2] Un théorème sur les fonctions bornées et uniformément continues sur l’axe réel
Arne Beurling Upsal
TBD mathscidoc:1701.33946
Acta Mathematica, 77, (1), 127-136, 1945.12
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[3] Mean motions and zeros of almost periodic functions
Børge Jessen Copenhagen Hans Tornehave Copenhagen
TBD mathscidoc:1701.33947
Acta Mathematica, 77, (1), 137-279, 1945.12
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Citation
1
Richard W Carey · Joel D Pincus. Mosaics, principal functions, and mean motion in von Neumann algebras. 1977.
2
Gaspard P, Rice S A. Semiclassical quantization of the scattering from a classically chaotic repellor[J]. Journal of Chemical Physics, 1989, 90(4): 2242-2254.
3
Wang C. On linear quadratic optimal control of linear time-varying singular systems[J]. International Journal of Systems Science, 2004, 35(15): 903-906.
4
Pollicott M. A complex Ruelle-Perron-Frobenius theorem and two counterexamples[J]. Ergodic Theory and Dynamical Systems, 1984, 4(01): 135-146.
5
Callier F M, Desoer C A. A graphical test for checking the stability of a linear time-invariant feedback system[J]. IEEE Transactions on Automatic Control, 1972, 17(6): 773-780.
6
Hejhal D A. Zeros of Epstein zeta functions and supercomputers[C]., 1986.
7
Borchsenius V, Jessen B. Mean motions and values of the Riemann zeta function[J]. Acta Mathematica, 1948, 80(1): 97-166.
8
Eremenko A, Novikov D I. Oscillation of Fourier Integrals with a spectral gap[J]. Journal de Mathématiques Pures et Appliquées, 2003, 83(3): 313-365.
9
Curto R E, Muhly P S, Xia J, et al. Toeplitz operators on flows[J]. Journal of Functional Analysis, 1990, 93(2): 391-450.
10
Mora G, Sepulcre J M. On the distribution of zeros of a sequence of entire functions approaching the Riemann zeta function[J]. Journal of Mathematical Analysis and Applications, 2009, 350(1): 409-415.
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[4] Über rationale Punkte auf Kurven$y$^{2}=$x$($x$^{2}−$c$^{2}).
A. Wiman Lund
TBD mathscidoc:1701.33948
Acta Mathematica, 77, (1), 281-320, 1945.12
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167