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Acta Mathematica, 1963, Volume 109
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (10 articles)
Issue 1
[1] Value distribution under analytic mappings of arbitrary Riemann surfaces
Leo Sario University of California, Los Angeles, U.S.A.
TBD mathscidoc:1701.331238
Acta Mathematica, 109, (1), 1-10, 1962.8
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Osgood C F. Sometimes effective Thue-Siegel-Roth-Schmidt-Nevanlinna bounds, or better[J]. Journal of Number Theory, 1985, 21(3): 347-389.
2
Ozawa M. On complex analytic mappings[J]. Kodai Mathematical Seminar Reports, 1965, 17(2): 93-102.
3
Leo Sario. General value distribution theory. 1963.
4
Ozawa M. On complex analytic mappings between two ultrahyperelliptic surfaces[J]. Kodai Mathematical Seminar Reports, 1965, 17(3): 158-165.
5
Sario L. An integral equation and a general existence theorem for harmonic functions[J]. Commentarii Mathematici Helvetici, 1963, 38(1): 284-292.
6
Fuchs W H. Developments in the classical Nevanlinna theory of meromorphic functions[J]. Bulletin of the American Mathematical Society, 1967, 73(3): 275-291.
7
Nakai M. Sario\u0027s potentials and analytic mappings[J]. Nagoya Mathematical Journal, 1967: 93-101.
8
Sario L. Complex analytic mappings[J]. Bulletin of the American Mathematical Society, 1963, 69(4): 439-445.
9
Nakai M. Sario\u0027s potentials and analytic mappings[J]. Nagoya Mathematical Journal, 1967: 93-101.
10
Klotz T, Sario L. Gaussian mapping of arbitrary minimal surfaces[J]. Journal D Analyse Mathematique, 1966, 17(1): 209-217.
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[2] Random walks with spherical symmetry
J. F. C. Kingman Pembroke College, Cambridge, England
TBD mathscidoc:1701.331239
Acta Mathematica, 109, (1), 11-53, 1962.7
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Liporace L A. Maximum likelihood estimation for multivariate observations of Markov sources[J]. IEEE Transactions on Information Theory, 1982, 28(5): 729-734.
2
Rangaswamy M, Weiner D D, Ozturk A, et al. Non-Gaussian random vector identification using spherically invariant random processes[J]. IEEE Transactions on Aerospace and Electronic Systems, 1993, 29(1): 111-124.
3
Brehm H, Stammler W. Description and generation of spherically invariant speech-model signals[J]. Signal Processing, 1987, 12(2): 119-141.
4
M A Chmielewski. Elliptically Symmetric Distributions: A Review and Bibliography. 1981.
5
Bingham N H. Limit theorems for occupation times of Markov processes[J]. Probability Theory and Related Fields, 1971, 17(1): 1-22.
6
Rosler M. A positive radial product formula for the Dunkl kernel[J]. Transactions of the American Mathematical Society, 2002, 355(6): 2413-2438.
7
Bingham N H, Kiesel R. Semi-parametric modelling in finance: theoretical foundations[J]. Quantitative Finance, 2002, 2(4): 241-250.
8
Goldman J C. Detection in the presence of spherically symmetric random vectors[J]. IEEE Transactions on Information Theory, 1976, 22(1): 52-59.
9
Kingman J F. The stochastic theory of regenerative events[J]. Probability Theory and Related Fields, 1964, 2(3): 180-224.
10
Zeuner H. One-dimensional hypergroups[J]. Advances in Mathematics, 1989, 76(1): 1-18.
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[3] Higher monotonicity properties of certain Sturm-Liouville functions
Lee Lorch University of Alberta, Edmonton, Canada Peter Szego University of Santa Clara, Santa Clara, Calif., U.S.A.
TBD mathscidoc:1701.331240
Acta Mathematica, 109, (1), 55-73, 1962.6
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Gneiting T. Radial Positive Definite Functions Generated by Euclid\u0027s Hat[J]. Journal of Multivariate Analysis, 1999, 69(1): 88-119.
2
Durand L. Nicholson-Type Integrals for Products of Gegenbauer Functions and Related Topics[C]., 1975: 353-374.
3
Muldoon M E. Convexity Properties of Special Functions and Their Zeros[C]., 1998: 309-323.
4
Martinezfinkelshtein A, Martinezgonzlez P, Zarzo A, et al. WKB approach to zero distribution of solutions of linear second order differential equations[J]. Journal of Computational and Applied Mathematics, 2002, 145(1): 167-182.
5
Gazzola F, Grunau H. Some new properties of biharmonic heat kernels[J]. Nonlinear Analysis-theory Methods \u0026 Applications, 2009, 70(8): 2965-2973.
6
Elbert A, Muldoon M E. Inequalities and monotonicity properties for zeros of Hermite functions[J]. Proceedings of The Royal Society of Edinburgh Section A-mathematics, 1999, 129(01): 57-75.
7
Golubov B I. On the Gibbs phenomenon for Riesz spherical means of multiple Fourier series and Fourier integrals[J]. Analysis Mathematica, 1975.
8
Gori L N, Laforgia A, Muldoon M E, et al. Higher monotonicity properties and inequalities for zeros of Bessel functions[J]. Proceedings of the American Mathematical Society, 1991, 112(2): 513-520.
9
Elbert A, Laforgia A. Monotonicity properties of the zeros of Bessel functions[J]. Siam Journal on Mathematical Analysis, 1986, 17(6): 1483-1488.
10
Andrea Laforgia. Sturm theory for certain classes of Sturm-Liouville equations and Turanians and Wronskians for the zeros of derivative of Bessel functions. 1982.
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[4] Über eine Methode zum räumlichen Neumannschen Problem mit einer Anwendung für torusartige Berandungen
Erich Martensen Max-Planck-Institut für Physik und Astrophysik, München
TBD mathscidoc:1701.331241
Acta Mathematica, 109, (1), 75-135, 1961.5
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[5] The space of $$\mathfrak{p}$$ -adic normsnorms
O. Goldman Institute for Advanced Study, Princeton, N. J., U.S.A. N. Iwahori Institute for Advanced Study, Princeton, N. J., U.S.A.
TBD mathscidoc:1701.331242
Acta Mathematica, 109, (1), 137-177, 1962.4
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[6] Quasi-invariance and analyticity of measures on compact groups
K. de Leeuw Stanford University, U.S.A. I. Glicksberg Stanford University, U.S.A.
TBD mathscidoc:1701.331243
Acta Mathematica, 109, (1), 179-205, 1962.11
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Arveson W. On groups of automorphisms of operator algebras[J]. Journal of Functional Analysis, 1974, 15(3): 217-243.
2
Loebl R I, Muhly P S. Analyticity and Flows in Von Neumann Algebras[J]. Journal of Functional Analysis, 1978, 29(2): 214-252.
3
Shapiro V L. Fourier series in several variables[J]. Bulletin of the American Mathematical Society, 1964, 70(1): 48-93.
4
Forelli F. Analytic and quasi-invariant measures[J]. Acta Mathematica, 1967, 118(1): 33-59.
5
Deleeuw K, Katznelson Y. The two sides of a fourier-stieltjes transform and almost idempotent measures[J]. Israel Journal of Mathematics, 1970, 8(3): 213-229.
6
Mandrekar V, Nadkarni M G. ON ERGODIC QUASI-INVARIANT MEASURES ON THE CIRCLE GROUP.[J]. Journal of Functional Analysis, 1968, 3(2): 157-163.
7
S C Bagchi · J Mathew · M G Nadkarni. On systems of imprimitivity on locally compact Abelian groups with dense actions. 1974.
8
Doss R. On the Fourier-Stieltjes transforms of singular or absolutely continuous measures[J]. Mathematische Zeitschrift, 1967, 97(1): 77-84.
9
Vidyadhar Mandrekar · M G Nadkarni. Quasi-invariance of analytic measures on compact groups. 1967.
10
Shekhtman B. Discrete approximating operators on function algebras[J]. Constructive Approximation, 1992, 8(3): 371-377.
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[7] Additive set functions in Euclidean space. II
C. A. Rogers London S. J. Taylor London
TBD mathscidoc:1701.331244
Acta Mathematica, 109, (1), 207-240, 1962.6
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R Del Rio · Svetlana Jitomirskaya · Barry Simon. Operators with singular continuous spectrum, IV. Hausdorff dimensions, rank one perturbations, and localization. 1996.
2
Jitomirskaya S. Power-law subordinacy and singular spectra I. Half-line operators[J]. Acta Mathematica, 1999, 183(2): 171-189.
3
Werchner M, Schafer M, Kira M, et al. One dimensional resonant Fibonacci quasicrystals: noncanonical linear and canonical nonlinear effects[J]. Optics Express, 2009, 17(8): 6813-6828.
4
Alexander Kiselev. Solutions, spectrum, and dynamics for Schrödinger operators on infinite domains. 2000.
5
Kiselev A, Simon B. Stability of Singular Spectral Types under Decaying Perturbations[J]. Journal of Functional Analysis, 2001, 198(1): 1-27.
6
Hassi S, Remling C, De Snoo H S, et al. Subordinate solutions and spectral measures of canonical systems[J]. Integral Equations and Operator Theory, 2000, 37(1): 48-63.
7
D S Lubinsky. On non-diagonal Padé approximants. 1980.
8
Paul Goodey. Hausdorff measure functions in the space of compact subsets of the unit interval. 1977.
9
Sergio Albeverio · A Konstantinov · Volodymyr Koshmanenko. Decompositions of Singular Continuous Spectra of H−2-class Rank One Perturbations. 2005.
10
Fritz Gesztesy · K A Makarov. ₂(ℝ), exponential Herglotz representations, and spectral averaging. 2004.
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[8] Invariants and fundamental functions
Sigurdur Helgason Massachusetts Institute of Technology, Cambridge, Mass., U.S.A.
TBD mathscidoc:1701.331245
Acta Mathematica, 109, (1), 241-258, 1963.1
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Sigurdur Helgason. A duality for symmetric spaces with applications to group representations, II. Differential equations and eigenspace representations. 1976.
2
Heintze E, Liu X, Olmos C, et al. Isoparametric submanifolds and a Chevalley-type restriction theorem[C]., 2000.
3
That T, Tuong. Lie group representations and harmonic polynomials of a matrix variable[J]. Transactions of the American Mathematical Society, 1976: 1-46.
4
Gross K I, Kunze R A. Bessel functions and representation theory. I[J]. Journal of Functional Analysis, 1976, 22(2): 73-105.
5
Stephen Gelbart. A theory of Stiefel harmonics. 1974.
6
Želobenko D P. THE ANALYSIS OF IRREDUCIBILITY IN THE CLASS OF ELEMENTARY REPRESENTATIONS OF A COMPLEX SEMISIMPLE LIE GROUP[J]. Mathematics of The Ussr-izvestiya, 1968, 2(1): 105-128.
7
Pesenson I Z. Bernstein-Nikolskii inequalities and Riesz interpolation formula on compact homogeneous manifolds[J]. Journal of Approximation Theory, 2014, 150(2): 175-198.
8
Tonthat T. Symplectic Stiefel harmonics and holomorphic representations of symplectic groups[J]. Transactions of the American Mathematical Society, 1977: 265-277.
9
Coleman R A, Korte H. Harmonic analysis of directing fields[J]. Journal of Mathematical Physics, 1990, 31(1): 127-130.
10
Gelbart S. Harmonics on Stiefel manifolds and generalized Hankel transforms[J]. Bulletin of the American Mathematical Society, 1972, 78(3): 451-455.
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[9] Polynomially and rationally convex sets
Gabriel Stolzenberg Harvard University, Cambridge, Mass., U.S.A.
TBD mathscidoc:1701.331246
Acta Mathematica, 109, (1), 259-289, 1962.10
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Stolzenberg G. Uniform approximation on smooth curves[J]. Acta Mathematica, 1966, 115(1): 185-198.
2
Sadullaev A. Plurisubharmonic measures and capacities on complex manifolds[J]. Russian Mathematical Surveys, 1981, 36(4): 61-119.
3
G M Khenkin · E M Chirka. Boundary properties of holomorphic functions of several complex variables. 1976.
4
Franc Forstneric · Jeanpierre Rosay. Approximation of biholomorphic mappings by automorphisms of C n. 1993.
5
Forstneric F. Interpolation by holomorphic automorphisms and embeddings in Cn[J]. Journal of Geometric Analysis, 1999, 9(1): 93-117.
6
Andreotti A, Narasimhan R. Oka’s Heftungslemma and the Levi problem for complex spaces[J]. Transactions of the American Mathematical Society, 1964, 111(2): 345-366.
7
Kaup W, Zaitsev D. On symmetric Cauchy-Riemann manifolds[J]. Advances in Mathematics, 1999, 149(2): 145-181.
8
Varolin D. THE DENSITY PROPERTY FOR COMPLEX MANIFOLDS AND GEOMETRIC STRUCTURES II[J]. International Journal of Mathematics, 2012, 11(06): 837-847.
9
Drinovecdrnovsek B, Forstneric F. Holomorphic curves in complex spaces[J]. Duke Mathematical Journal, 2006, 139(2): 203-253.
10
Batty C J. Asymptotic behaviour of semigroups of operators[C]., 1994, 30(1): 35-52.
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[10] Quasiconformal reflections
Lars V. Ahlfors Harvard University, Cambridge, Mass., U.S.A.
TBD mathscidoc:1701.331247
Acta Mathematica, 109, (1), 291-301, 1963.2
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167