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Acta Mathematica, 1964
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (17 articles)
Volume 112, Issue 1
[1] Parameter estimation for stochastic processes
T. S. Pitcher Lincoln Laboratory (1), Massachuselts Institute of Technology
TBD mathscidoc:1701.331268
Acta Mathematica, 112, (1), 1-40, 1963.8
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Bibby B M, Sorensen M. Martingale estimation functions for discretely observed diffusion processes[J]. Bernoulli, 1995: 17-39.
2
Carrasco M, Florens J. Generalization of GMM to a continuum of moment conditions[J]. Econometric Theory, 2000, 16(06): 797-834.
3
Raftery A E, Akman V. Bayesian analysis of a Poisson process with a change-point[J]. Biometrika, 1986, 73(1): 85-89.
4
Danielle Florenszmirou. Approximate discrete-time schemes for statistics of diffusion processes. 2010.
5
Carrasco M, Florens J, Renault E, et al. Chapter 77 Linear Inverse Problems in Structural Econometrics Estimation Based on Spectral Decomposition and Regularization[J]. Handbook of Econometrics, 2007: 5633-5751.
6
Yoshida N. Estimation for diffusion processes from discrete observation[J]. Journal of Multivariate Analysis, 1992, 41(2): 220-242.
7
George J Jiang · John Knight. A Nonparametric Approach to the Estimation of Diffusion Processes - With an Application to a Short-Term Interest Rate Model. 1997.
8
David Verejones. Forecasting earthquakes and earthquake risk. 1995.
9
Kelly L, Platen E, Sorensen M, et al. ESTIMATION FOR DISCRETELY OBSERVED DIFFUSIONS USING TRANSFORM FUNCTIONS[J]. Journal of Applied Probability, 2004: 99-118.
10
George J Jiang. Nonparametric Modeling of U.S. Interest Rate Term Structure Dynamics and Implications on the Prices of Derivative Securities. 1998.
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[2] On the mean value of the error term for a class of arithmetical functions
K. Chandrasekharan Tata Institute of Fundamental Research, Bombay Raghavan Narasimhan Tata Institute of Fundamental Research, Bombay
TBD mathscidoc:1701.331269
Acta Mathematica, 112, (1), 41-67, 1963.11
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Ivic A, Matsumoto K, Tanigawa Y, et al. On Riesz means of the coefficients of the Rankin-Selberg series[J]. Mathematical Proceedings of the Cambridge Philosophical Society, 1999, 127(1): 117-131.
2
Lau Y. On the Mean Square Formula of the Error Term for a Class of Arithmetical Functions[J]. Monatshefte für Mathematik, 1999, 128(2): 111-129.
3
O M Fomenko. Mean value theorems for automorphic -functions. 2008.
4
Lau Y K, Tsang K M. Large values of error terms of a class of arithmetical functions[J]. Crelle\u0027s Journal, 2002, 2002(544).
5
Lau Y. On the Mean Square Formula of the Error Term for a Class of Arithmetical Functions[J]. Monatshefte für Mathematik, 1999, 128(2): 111-129.
6
Werner Georg Nowak. Fractional part sums and lattice points. 1998.
7
Aleksandar Ivic · Tom Meurman. Sums of coefficients of Hecke series. 1994.
8
Fomenko O M. Mean values connected with the Dedekind zeta function[J]. Journal of Mathematical Sciences, 2008, 150(3): 2115-2122.
9
Huixue Lao. Mean Square Estimates for Coefficients of Symmetric Power L-Functions. 2010.
10
Xiaodong Cao · Yoshio Tanigawa · Wenguang Zhai. On the Tong-type identity and the mean square of the error term for an extended Selberg class. 2015.
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[3] Inequalities related to certain couples of local rings
Christer Lech Uppsala
TBD mathscidoc:1701.331270
Acta Mathematica, 112, (1), 69-89, 1964.2
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Avramov L L. Infinite Free Resolutions[C]., 1998: 1-118.
2
Ernst Kunz. ON NOETHERIAN RINGS OF CHARACTERISTIC p.. 2016.
3
Gnter Scheja · Uwe Storch. Differentielle Eigenschaften der Lokalisierungen analytischer Algebren. 1972.
4
Vasconcelos W V. Ideals generated by R-sequences[J]. Journal of Algebra, 1967, 6(3): 309-316.
5
Avramov L L. Homology of local flat extensions and complete intersection defects[J]. Mathematische Annalen, 1977, 228(1): 27-37.
6
Kazuhiko Kurano · Kikumichi Yamagishi. On Macaulayfication Obtained by a Blow-Up Whose Center Is an Equi-Multiple Ideal. 1997.
7
Avramov L L. Free Lie subalgebras of the cohomology of local rings[J]. Transactions of the American Mathematical Society, 1982, 270(2): 589-608.
8
Miller C. The Frobenius endomorphism and homological dimensions[C]., 2003.
9
Luchezar L Avramov · Hansbjorn Foxby · Stephen Halperin. Descent and ascent of local properties along homomorphisms of finite flat dimension. 1985.
10
Luchezar L Avramov. Pseudoreflection group actions on local rings. 1982.
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[4] Teichmüller spaces of groups of the second kind
Clifford J. Earle Harvad University, Cambridge, USA
TBD mathscidoc:1701.331271
Acta Mathematica, 112, (1), 91-97, 1964.2
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[5] Weighted trigonometrical approximation on$R$^{1}with application to the Germ field of a stationary Gaussian noise
N. Levinson Massachusetts Institute of Technology, Massachusetts, USA H. P. McKean Jr. Massachusetts Institute of Technology, Massachusetts, USA
TBD mathscidoc:1701.331272
Acta Mathematica, 112, (1), 99-143, 1963.10
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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
Anh V, Inoue A, Kasahara Y, et al. Financial Markets with Memory II: Innovation Processes and Expected Utility Maximization[J]. Stochastic Analysis and Applications, 2005, 23(2): 301-328.
3
Jaksic V, Pillet C. Ergodic properties of classical dissipative systems I[J]. Acta Mathematica, 1998, 181(2): 245-282.
4
Inoue A. Asymptotics for the partial autocorrelation function of a stationary process[J]. Journal D Analyse Mathematique, 2000, 81(1): 65-109.
5
Bingham N H. Szeg\\\
6
Inoue A. AR and MA representation of partial autocorrelation functions, with applications[J]. Probability Theory and Related Fields, 2007, 140(3): 523-551.
7
Garber W D. The connexion of duality and causal properties for generalized free fields[J]. Communications in Mathematical Physics, 1975, 42(3): 195-208.
8
Nikolskii N K. Invariant subspaces in the theory of operators and theory of functions[J]. Journal of Mathematical Sciences, 1976, 5(2): 129-249.
9
Loren D Pitt. WeightedL p closure theorems for spaces of entire functions. 1976.
10
Kasahara Y, Bingham N H. Verblunsky coefficients and Nehari sequences[J]. Transactions of the American Mathematical Society, 2014, 366(3): 1363-1378.
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[6] Bounded approximation by polynomials
L. A. Rubel Columbia University and the University of Illinois, University of Michigan A. L. Shields Columbia University and the University of Illinois, University of Michigan
TBD mathscidoc:1701.331273
Acta Mathematica, 112, (1), 145-162, 1963.9
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Gamelin T W, Garnett J L. Constructive techniques in rational approximation[J]. Transactions of the American Mathematical Society, 1969: 187-200.
2
Rubel L A. Bounded convergence of analytic functions[J]. Bulletin of the American Mathematical Society, 1971, 77(1): 13-24.
3
A M Davie. Bounded limits of analytic functions. 1972.
4
Stray A. Characterization of Mergelyan sets[J]. Proceedings of the American Mathematical Society, 1974, 44(2): 347-352.
5
Bourdon P S. DENSITY OF THE POLYNOMIALS IN BERGMAN SPACES[J]. Pacific Journal of Mathematics, 1987, 130(2): 215-221.
6
Chui C K. Bounded approximation by polynomials with restricted zeros[J]. Bulletin of the American Mathematical Society, 1967, 73(6): 967-972.
7
Nikolskii N K. Invariant subspaces in the theory of operators and theory of functions[J]. Journal of Mathematical Sciences, 1976, 5(2): 129-249.
8
Frankfurt R. Weak generators of quotient algebras of H[J]. Journal of Mathematical Analysis and Applications, 1980, 73(1): 52-64.
9
M S Melnikov · S O Sinanyan. Aspects of approximation theory for functions of one complex variable. 1976.
10
James Zhijian Qiu. Approximation in the mean by rational functions. 1996.
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[7] A maximal theorem for subadditive functions
R. P. Gosselin University of Connecticut, Connecticut, USA
TBD mathscidoc:1701.331274
Acta Mathematica, 112, (1), 163-180, 1964.1
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[8] On the characteristic of functions meromorphic in the unit disk and of their integrals
W. K. Hayman Imperical College, London
TBD mathscidoc:1701.331275
Acta Mathematica, 112, (1), 181-214, 1964.4
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Hayman W K. ANGULAR VALUE DISTRIBUTION OF POWER SERIES WITH GAPS[J]. Proceedings of The London Mathematical Society, 1972: 590-624.
2
Li P, Yang C. On the unique range set of meromorphic functions[J]. Proceedings of the American Mathematical Society, 1996, 124(1): 177-185.
3
Fuglede B. Asymptotic paths for subharmonic functions[J]. Mathematische Annalen, 1975, 213(3): 261-274.
4
Lewis J L, Rossi J, Weitsman A, et al. On the growth of subharmonic functions along paths[J]. Arkiv för Matematik, 1984: 109-119.
5
Chiang Y, Hayman W K. Estimates on the growth of meromorphic solutions of linear differential equations[J]. Commentarii Mathematici Helvetici, 2004, 79(3): 451-470.
6
Nozomu Mochizuki. Algebras of holomorphic functions between ^{} and _{*}. 1989.
7
Chyzhykov I, Heittokangas J, Rattya J, et al. Finiteness of φ-order of solutions of linear differential equations in the unit disc[J]. Journal D Analyse Mathematique, 2010, 109(1): 163-198.
8
Heittokangas J. A Survey on Blaschke-Oscillatory Differential Equations, with Updates[C]., 2013: 43-98.
9
Hinkkanen A. On functions of bounded type[J]. Complex Variables and Elliptic Equations, 2007, 34(1): 119-139.
10
Choe B R, Koo H, Smith W, et al. Carleson measures for the area Nevanlinna spaces and applications[J]. Journal D Analyse Mathematique, 2008, 104(1): 207-233.
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[9] A critical topology in harmonic analysis on semigroups
Arne Beurling Institute for Advanced Study, Princeton, N. J.
TBD mathscidoc:1701.331276
Acta Mathematica, 112, (1), 215-228, 1964.7
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[10] On the periodicity theorem for complex vector bundles
Michael Atiyah Oxford University, Oxford, UK Raoul Bott Oxford University, Oxford, UK
TBD mathscidoc:1701.331277
Acta Mathematica, 112, (1), 229-247, 1964.7
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Lewis L, Steinberger M, May J P, et al. Equivariant stable homotopy theory[C]., 1986: 277-323.
2
Braverman M. Index theorem for equivariant Dirac operators on non-compact manifolds[J]. K-theory, 2000, 27(1): 61-101.
3
Atiyah M. BOTT PERIODICITY AND THE INDEX OF ELLIPTIC OPERATORS[J]. Quarterly Journal of Mathematics, 1968, 19(1): 113-140.
4
Swan R G. Topological examples of projective modules[J]. Transactions of the American Mathematical Society, 1977: 201-234.
5
Luke G, Mishchenko A S. Vector Bundles and Their Applications[C]., 1998.
6
Boardman J M. Stable Operations in Generalized Cohomology[C]., 1995: 585-686.
7
Esposito G. Dirac Operator and Spectral Geometry[C]., 1997.
8
Baum P, Higson N, Schick T, et al. On the Equivalence of Geometric and Analytic K-Homology[J]. Pure and Applied Mathematics Quarterly, 2007, 3(1): 1-24.
9
Wood R J. Banach algebras and Bott periodicity[J]. Topology, 1966, 4(4): 371-389.
10
Luis Alvarezconsul · Oscar Garciaprada. Dimensional reduction and quiver bundles. 2001.
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[11] On deformations of discontinuous groups
A. Andreotti Brandeis University, Wathan, USA E. Vesentini Brandeis University, Wathan, USA
TBD mathscidoc:1701.331278
Acta Mathematica, 112, (1), 249-298, 1964.5
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Garland H. A rigidity theorem for discrete subgroups[J]. Transactions of the American Mathematical Society, 1967, 129(1): 1-25.
2
Edoardo Vesentini. Semigroups of holomorphic isometries. 1994.
3
Chen Z, Xu D. PROPER HOLOMORPHIC MAPPINGS BETWEEN SOME NONSMOOTH DOMAINS[C]., 2001, 22(02): 177-182.
4
Fischer W. Eine Bemerkung zu einem Satz von A. Andreotti und H. Grauert[J]. Mathematische Annalen, 1970, 184(4): 297-299.
5
Meersseman L, Verjovsky A. On the moduli space of certain smooth codimension one foliations of the 5-sphere by complex surfaces[J]. Crelle\u0027s Journal, 2004, 2009(632): 143-202.
6
Vesentini E. Holomorphic families of holomorphic isometries[C]., 1987: 290-302.
7
Kiremidjian G K. ON DEFORMATIONS OF COMPLEX COMPACT MANIFOLDS WITH BOUNDARY[J]. Pacific Journal of Mathematics, 1974, 54(1): 177-190.
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Aldo Andreotti · Edoardo Vesentini. A Remark on Non-compact Quotients of Bounded Symmetric Domains*,**. 1965.
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J L Koszul. Formes Harmoniques Vectorielles Sur Les Espaces Localement Symetriques. 2011.
10
Garo Kiremidjian. CLASSIFICATION OF CERTAIN COMPLEX STRUCTURES ON THE POLYDISC.. 2016.
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Volume 113, Issue 1
[1] Sur la formule de Siegel dans la théorie des groupes classiques
André Weil The Institute for Advanced Study, Princeton, N.J., USA
TBD mathscidoc:1701.331279
Acta Mathematica, 113, (1), 1-87, 1964.6
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[2] $L$^{2}estimates and existence theorems for the $$\bar \partial $$ operator
Lars Hörmander The Institute for Advanced Study, Princeton, N. J., USA
TBD mathscidoc:1701.331280
Acta Mathematica, 113, (1), 89-152, 1964.7
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[3] The Radon transform on Euclidean spaces, compact two-point homogeneous spaces and Grassmann manifolds
Sigurdur Helgason The Institute for Advanced Study, Princeton, N. J., USA
TBD mathscidoc:1701.331281
Acta Mathematica, 113, (1), 153-180, 1964.4
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[4] Pointwise limits for sequences of convolution operators
R. E. Edwards The Australian National University, Canberra Edwin Hewitt The Australian National University, Canberra
TBD mathscidoc:1701.331282
Acta Mathematica, 113, (1), 181-218, 1963.7
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Riviere N M. Singular integrals and multiplier operators[J]. Arkiv för Matematik, 1969: 243-278.
2
Adam Koranyi. Harmonic functions on Hermitian hyperbolic space. 1969.
3
Hewitt E, Zuckerman H S. Singular measures with absolutely continuous convolution squares[J]. Mathematical Proceedings of the Cambridge Philosophical Society, 1966, 62(03): 399-420.
4
Masani. ORTHOGONALLY SCATTERED MEASURES.[J]. Advances in Mathematics, 1967, 2(2): 61-117.
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Adam Koranyi. Boundary behavior of Poisson integrals on symmetric spaces. 1969.
6
Olshen R A. Tree-structured regression and the differentiation of integrals[J]. Annals of Statistics, 2007, 35(1): 1-12.
7
Cowling M, Fournier J J. Inclusions and noninclusion of spaces of convolution operators[J]. Transactions of the American Mathematical Society, 1976, 221(1): 59-95.
8
Helgason S, Koranyi A. A Fatou- type theorem for harmonic functions on symmetric spaces[J]. Bulletin of the American Mathematical Society, 1968, 74(2): 258-263.
9
Keith Phillips · Mitchell Taibleson. Singular integrals in several variables over a local field.. 1969.
10
Knapp A W. Fatou\u0027s Theorem for Symmetric Spaces: I[J]. Annals of Mathematics, 1968, 88(1).
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[5] Isolated singularities of solutions of quasi-linear equations
James Serrin University of Minnesota, USA
TBD mathscidoc:1701.331283
Acta Mathematica, 113, (1), 219-240, 1964.8
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[6] Discrete series for semisimple Lie groups I
Harish-Chandra The Institute for Advanced Study, Princeton, N.J., USA
TBD mathscidoc:1701.331284
Acta Mathematica, 113, (1), 241-318, 1964.10
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167