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Acta Mathematica, 1961
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (16 articles)
Volume 106, Issue 1
[1] Asymptotic behavior of solutions of parabolic equations of any order
Avner Friedman Minneapolis, USA
TBD mathscidoc:1701.331213
Acta Mathematica, 106, (1), 1-43, 1961.3
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Agmon S, Nirenberg L. Properties of solutions of ordinary differential equations in banach space[J]. Communications on Pure and Applied Mathematics, 1963, 16(2): 121-239.
2
Kaplan S. On the growth of solutions of quasi‐linear parabolic equations[J]. Communications on Pure and Applied Mathematics, 1963, 16(3): 305-330.
3
Paul Fife. Solutions of parabolic boundary problems existing for all time. 1964.
4
Denisov V N. On the behaviour of solutions of parabolic equations for large values of time[J]. Russian Mathematical Surveys, 2005, 60(4): 721-790.
5
R S Anderssen. The character of non-uniqueness in the conductivity modelling problem for the earth. 1970.
6
Arosio A. Asymptotic behaviour as of solutions of linear parabolic equations with discontinuous coefficients in[J]. Communications in Partial Differential Equations, 1979, 4(7): 769-794.
7
Gekeler E. Long-Range and Periodic Solutions of Parabolic Problems[J]. Mathematische Zeitschrift, 1973, 134(1): 53-66.
8
Ilyin A M, Kalashnikov A S, Oleynik O A, et al. Linear Second-Order Partial Differential Equations of the Parabolic Type[J]. Journal of Mathematical Sciences, 2002.
9
Pazy A. Asymptotic behavior of the solution of an abstract evolution equation and some applications[J]. Journal of Differential Equations, 1968, 4(4): 493-509.
10
Ju N Ceremnyh. THE BEHAVIOR OF SOLUTIONS OF BOUNDARY VALUE PROBLEMS FOR SECOND ORDER PARABOLIC EQUATIONS AS t GROWS WITHOUT BOUND. 1968.
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[2] The combinatorial topology of analytic functions of the boundary of a disk
Charles J. Titus University of Michigan, USA
TBD mathscidoc:1701.331214
Acta Mathematica, 106, (1), 45-64, 1960.9
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[3] Liesche Gruppen und Affin Zusammenhängende Mannigfaltigkeiten
W. Graeub Zürich
TBD mathscidoc:1701.331215
Acta Mathematica, 106, (1), 65-111, 1961.7
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[4] On Jordan ARCS and Lipschitz classes of functions defined on them
A. S. Besicovitch Philadelphia, Pa., USA I. J. Schoenberg Philadelphia, Pa., USA
TBD mathscidoc:1701.331216
Acta Mathematica, 106, (1), 113-136, 1960.6
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Hata M. On the structure of self-similar sets[J]. Japan Journal of Applied Mathematics, 1985, 2(2): 381-414.
2
Kuiper N H. Double normals of convex bodies[J]. Israel Journal of Mathematics, 1964, 2(2): 71-80.
3
Norton A. Functions not constant on fractal quasi-arcs of critical points[J]. Proceedings of the American Mathematical Society, 1989, 106(2): 397-405.
4
Dorina Mitrea · Irina Mitrea · Marius Mitrea · Sylvie Monniaux. Nonlocally Convex Functional Analysis. 2013.
5
M L Brodski. ADMISSIBLE UNIFORM ESTIMATES FROM BELOW FOR DILATIONS IN MAPPINGS OF A CUBE INTO A CUBE OF HIGHER DIMENSION. 1967.
6
Universite Aixmarseille Sylvie Monniauxaffiliated Withufr Sciences. Quantitative Metrization Theory. 2012.
7
Dorina Mitrea · Irina Mitrea · Marius Mitrea · Sylvie Monniaux. Applications to Analysis on Quasimetric Spaces. 2013.
8
Universite Aixmarseille Sylvie Monniauxaffiliated Withufr Sciences. Functional Analysis on Quasi-Pseudonormed Groups. 2012.
9
Dorina Mitrea · Irina Mitrea · Marius Mitrea · Sylvie Monniaux. Functional Analysis on Quasi-Pseudonormed Groups. 2013.
10
Zhiying Wen · Lifeng Xi. The geometry of Whitneys critical sets. 2009.
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Volume 106, Issue 3
[1] On the theory of harmonic functions of several variables
Elias M. Stein Chicago
TBD mathscidoc:1701.331217
Acta Mathematica, 106, (3), 137-174, 1961.12
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[2] Prediction theory and fourier series in several variables. II
Henry Helson Berkeley, California David Lowdenslager Princeton, New Jersey
TBD mathscidoc:1701.331218
Acta Mathematica, 106, (3), 175-213, 1961.2
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[3] Commutators, perturbations, and unitary spectra
C. R. Putnam Purdue University, Lafayette, USA
TBD mathscidoc:1701.331219
Acta Mathematica, 106, (3), 215-232, 1960.12
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[4] The structure of algebras of operator fields
J. M. G. Fell Harvard University, Cambridge, Mass., USA
TBD mathscidoc:1701.331220
Acta Mathematica, 106, (3), 233-280, 1959.10
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Williams D P. Crossed products of C*-algebras[C]., 2007.
2
Busby R C. DOUBLE CENTRALIZERS AND EXTENSIONS OF C*-ALGEBRAS[J]. Transactions of the American Mathematical Society, 2014, 132(1).
3
Akemann C A, Pedersen G K, Tomiyama J, et al. Multipliers of C∗-algebras[J]. Journal of Functional Analysis, 1973, 13(3): 277-301.
4
Mackey G W. Infinite-dimensional group representations[J]. Bulletin of the American Mathematical Society, 1963, 69(5): 628-686.
5
Ellis R W. Locally compact transformation groups[J]. Duke Mathematical Journal, 1957, 24(2): 119-125.
6
Fell J M. Weak containment and induced representations of groups. II[J]. Transactions of the American Mathematical Society, 1964, 110(3): 424-447.
7
Robert C Busby. Double centralizers and extensions of *-algebras. 1968.
8
Mathai V, Rosenberg J. T-Duality for Torus Bundles with H-Fluxes via Noncommutative Topology[J]. Communications in Mathematical Physics, 2004, 253(3): 705-721.
9
Green P. C -ALGEBRAS OF TRANSFORMATION GROUPS WITH SMOOTH ORBIT SPACE[J]. Pacific Journal of Mathematics, 1977, 72(1): 71-97.
10
Karl H Hofmann. Representations of algebras by continuous sections. 1972.
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[5] Sur le reste de la loi asymptotique de répartition des nombres premiers généralisés de beurling
Paul Malliavin Université de Caen, France
TBD mathscidoc:1701.331221
Acta Mathematica, 106, (3), 281-298, 1961.3
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Volume 107, Issue 1
[1] Theory of$x$-ideals
Karl Egil Aubert Oslo
TBD mathscidoc:1701.331222
Acta Mathematica, 107, (1), 1-52, 1960.12
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[2] On the structure of measure spaces
Robert E. Zink Purdue University, Lafayette, Ind., U.S.A.
TBD mathscidoc:1701.331223
Acta Mathematica, 107, (1), 53-71, 1961.8
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George Koumoullis. On perfect measures. 1981.
2
Knowles J D. Measures on Topological Spaces[J]. Proceedings of The London Mathematical Society, 1967: 139-156.
3
Ahmad R. An Algebraic Treatment of Markov Processes[C]., 1977: 13-22.
4
Grekas S. On the existence of idempotent liftings[J]. Proceedings of the American Mathematical Society, 1989, 107(2): 367-371.
5
H E White. An application of a theorem of R. E. Zink. 1977.
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[3] On the cohomology of two-stage Postnikov systems
Leif Kristensen University of Chicago, U.S.A.
TBD mathscidoc:1701.331224
Acta Mathematica, 107, (1), 73-123, 1961.8
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[4] Spectral measures in locally convex algebras
Helmut H. Schaefer The University of Michigan, U.S.A.
TBD mathscidoc:1701.331225
Acta Mathematica, 107, (1), 125-173, 1961.5
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Bertram Walsh. STRUCTURE OF SPECTRAL MEASURES ON LOCALLY CONVEX SPACES(. 1965.
2
Swong K. A representation theory of continuous linear maps[J]. Mathematische Annalen, 1964, 155(4): 270-291.
3
Dodds P G, De Pagter B, Ricker W J, et al. Reflexivity and order properties of scalar-type spectral operators in locally convex spaces[J]. Transactions of the American Mathematical Society, 1986, 293(1): 355-380.
4
Prastaro A. Quantum geometry of PDE\u0027s[J]. Reports on Mathematical Physics, 1991, 30(3): 273-354.
5
Birman M S, Solomyak M. Tensor product of a finite number of spectral measures is always a spectral measure[J]. Integral Equations and Operator Theory, 1996, 24(2): 179-187.
6
Dodds P G, De Pagter B. Orthomorphisms and Boolean algebras of projections[J]. Mathematische Zeitschrift, 1984, 187(3): 361-381.
7
P G Dodds · B De Pagter. Algebras of unbounded scalar-type spectral operators. 1987.
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Ricker W J, Schaefer H H. The uniformly closed algebra generated by a complete Boolean algebra of projections[J]. Mathematische Zeitschrift, 1989, 201(3): 429-439.
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Krause U. Der Satz von Choquet als ein abstrakter Spektralsatz und vice versa[J]. Mathematische Annalen, 1970, 184(4): 275-296.
10
Ricker W J. A spectral mapping theorem for scalar-type spectral operators in locally convex spaces[J]. Integral Equations and Operator Theory, 1985, 8(2): 276-288.
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Volume 107, Issue 3
[1] Connections and conformal mapping
M. Schiffer Stanford University, California, USA N. S. Hawley Stanford University, California, USA
TBD mathscidoc:1701.331226
Acta Mathematica, 107, (3), 175-274, 1961.8
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Brad Osgood · R K S Phillips · Peter Sarnak. Extremals of determinants of Laplacians. 1988.
2
Hawley N S, Schiffer M. Half-order differentials on Riemann surfaces[J]. Acta Mathematica, 1966, 115(1): 199-236.
3
Menikoff R, Zemach C. Methods for numerical conformal mapping[J]. Journal of Computational Physics, 1980, 36(3): 366-410.
4
Gustafsson B, Peetre J. Notes on projective structures on complex manifolds[J]. Nagoya Mathematical Journal, 1989: 63-88.
5
Hejhal D A. The variational theory of linearly polymorphic functions[J]. Journal D Analyse Mathematique, 1976, 30(1): 215-264.
6
Dennis A Hejhal. Universal convering maps for variable regions. 1974.
7
Mandelbaum R. Branched structures on Riemann surfaces[J]. Transactions of the American Mathematical Society, 1972: 261-275.
8
Mandelbaum R. Branched structures and affine and projective bundles on Riemann surfaces[J]. Transactions of the American Mathematical Society, 1973: 37-58.
9
Alpay D, Vinnikov V. Finite Dimensional de Branges Spaces on Riemann Surfaces[J]. Journal of Functional Analysis, 2002, 189(2): 283-324.
10
Nasser M M. Numerical conformal mapping of multiply connected regions onto the fifth category of Koebe’s canonical slit regions[J]. Journal of Mathematical Analysis and Applications, 2013, 398(2): 729-743.
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[2] Shift invariant spaces and prediction theory
P. Masani Indiana University, USA
TBD mathscidoc:1701.331227
Acta Mathematica, 107, (3), 275-290, 1961.10
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Kailath T. A view of three decades of linear filtering theory[J]. IEEE Transactions on Information Theory, 1974, 20(2): 146-181.
2
Hoffman K. Analytic functions and logmodular Banach algebras[J]. Acta Mathematica, 1962, 108(1): 271-317.
3
Jorma Rissanen · Thomas Kailath. Partial realization of random systems. 1972.
4
Marvin Rosenblum · James Rovnyak. The factorization problem for nonnegative operator valued functions. 1971.
5
Rissanen J, Kailath T. 1972 IFAC congress paper: Partial realization of random systems[J]. Automatica, 1972, 8(4): 389-396.
6
Mandrekar V. The validity of Beurling theorems in polydiscs[J]. Proceedings of the American Mathematical Society, 1988, 103(1): 145-148.
7
Masani P R. Quasi-isometric measures and their applications[J]. Bulletin of the American Mathematical Society, 1970, 76(3): 427-528.
8
Fritzsche B, Kirstein B. A Schur Type Matrix Extension Problem. VII[J]. Mathematische Nachrichten, 2006, 158(1): 133-159.
9
Dritschel M A, Rovnyak J. The Operator Fejer-Riesz Theorem[C]., 2009: 223-254.
10
Lainiotis D G. Estimation: A brief survey[J]. Information Sciences, 1974: 191-202.
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[3] On fourier transforms of measures with compact support
A. Beurling Institute for Advanced Study, Princeton, N.J., USA P. Malliavin Institute for Advanced Study, Princeton, N.J., USA
TBD mathscidoc:1701.331228
Acta Mathematica, 107, (3), 291-309, 1961.11
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Havin V. On the Uncertainty Principle in Harmonic Analysis[C]., 2001: 3-29.
2
Benedetto J J. Irregular sampling and frames[C]., 1993: 445-507.
3
Arne Beurling · Paul Malliavin. On the closure of characters and the zeros of entire functions. 1967.
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Benedetto J J, Heil C, Walnut D F, et al. Differentiation and the Balian-Low Theorem[J]. Journal of Fourier Analysis and Applications, 1994, 1(4): 355-402.
5
Redheffer R M. Completeness of sets of complex exponentials[J]. Advances in Mathematics, 1977, 24(1): 1-62.
6
Benedetto J J, Treiber O. Wavelet Frames: Multiresolution Analysis and Extension Principles[C]., 2001: 3-36.
7
Lyubarskii Y, Malinnikova E. On approximation of subharmonic functions[J]. Journal D Analyse Mathematique, 2001, 83(1): 121-149.
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Lyubarskii Y, Seip K. Weighted Paley-Wiener spaces[J]. Journal of the American Mathematical Society, 2002, 15(4): 979-1006.
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Gervais R, Rahman Q I, Schmeisser G, et al. A Bandlimited Function Simulating a Duration-Limited One[C]., 1984: 355-362.
10
Makarov N, Poltoratski A. Meromorphic Inner Functions, Toeplitz Kernels and the Uncertainty Principle[C]., 2005: 185-252.
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167