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Acta Mathematica, 1967
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (28 articles)
Volume 118, Issue 1
[1] Sur les ordres commutatifs avec un nombre fini de réseaux indécomposables
H. Jacobinski Stockholm, Suède
TBD mathscidoc:1701.331320
Acta Mathematica, 118, (1), 1-31, 1965.12
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[2] Analytic and quasi-invariant measures
Frank Forelli The University of Wisconsin, Madison, Wisconsin, U.S.A.
TBD mathscidoc:1701.331321
Acta Mathematica, 118, (1), 33-59, 1966.8
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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
Palle E T Jorgensen. Spectral theory of finite volume domains in Rn. 1982.
4
Erling Stormer. Spectra of ergodic transformations. 1974.
5
Kawamura S, Tomiyama J. On subdiagonal algebras associated with flows in operator algebras[J]. Journal of The Mathematical Society of Japan, 1977, 29(1): 73-90.
6
Zsido L. Spectral and ergodic properties of the analytic generators[J]. Journal of Approximation Theory, 1977, 20(1): 77-138.
7
Katok A, Sinai Y G, Stepin A M, et al. Theory of dynamical systems and general transformation groups with invariant measure[J]. Journal of Mathematical Sciences, 1977, 7(6): 974-1065.
8
Muhly. Function algebras and flows II[J]. Arkiv för Matematik, 1973: 203-213.
9
Muhly P S, Putnam I F, Xia J, et al. On the K-theory of some C∗-algebras of Toeplitz and singular integral operators[J]. Journal of Functional Analysis, 1992, 110(1): 161-225.
10
Mandrekar V, Nadkarni M G. ON ERGODIC QUASI-INVARIANT MEASURES ON THE CIRCLE GROUP.[J]. Journal of Functional Analysis, 1968, 3(2): 157-163.
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[3] Foundations of the theory of Dirichlet series
Henry Helson University of California, Berkeley, California, U.S.A.
TBD mathscidoc:1701.331322
Acta Mathematica, 118, (1), 61-77, 1966.11
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[4] On the closure of characters and the zeros of entire functions
Arne Beurling The Institute for Advanced Study, Princeton, New Jersey, U.S.A. Paul Malliavin The Institute for Advanced Study, Princeton, New Jersey, U.S.A.
TBD mathscidoc:1701.331323
Acta Mathematica, 118, (1), 79-93, 1966.12
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[5] Operator algebras and measure preserving automorphisms
William B. Arveson Harvard University, Cambridge, Mass., U.S.A.
TBD mathscidoc:1701.331324
Acta Mathematica, 118, (1), 95-109, 1966.11
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Michael Mcasey · Paul S Muhly · Kichisuke Saito. Nonselfadjoint crossed products (invariant subspaces and maximality). 1979.
2
William B Arveson · Keith B Josephson. Operator algebras and measure preserving automorphisms II. 1969.
3
Latushkin Y, Randolph T W. Dichotomy of differential equations on Banach spaces and an algebra of weighted translation operators[J]. Integral Equations and Operator Theory, 1995, 23(4): 472-500.
4
Kawamura S, Tomiyama J. On subdiagonal algebras associated with flows in operator algebras[J]. Journal of The Mathematical Society of Japan, 1977, 29(1): 73-90.
5
Kenneth R Davidson · Elias G Katsoulis. Operator algebras for multivariable dynamics. 2007.
6
Baruch Solel. You can see the arrows in a quiver operator algebra. 2004.
7
Kenneth R Davidson · Elias G Katsoulis. Isomorphisms between topological conjugacy algebras. 2006.
8
Hadwin D, Hoover T B. Operator algebras and the conjugacy of transformations. II[J]. Proceedings of the American Mathematical Society, 1989, 106(2): 365-369.
9
Paul S Muhly · Baruch Solel. Canonical Models for Representations of Hardy Algebras. 2005.
10
Peters J. The ideal structure of certain nonselfadjoint operator algebras[J]. Transactions of the American Mathematical Society, 1988, 305(1): 333-352.
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[6] A general first main theorem of value distribution. I
Wilhelm Stoll University of Notre Dame, Notre Dame, Indiana, U.S.A
TBD mathscidoc:1701.331325
Acta Mathematica, 118, (1), 111-146, 1967.9
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[7] A general first main theorem of value distribution. II
Wilhelm Stoll University of Notre Dame, Notre Dame
TBD mathscidoc:1701.331326
Acta Mathematica, 118, (1), 147-191, 1966.4
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Stoll W. The ahlfors — Weyl theory of meromorphic maps on parabolic manifolds[C]., 1983: 101-219.
2
Stoll W. About the value distribution of holomorphic maps into the projective space[J]. Acta Mathematica, 1969, 123(1): 83-114.
3
Hirschfelder J J. The First Main Theorem of value distribution in several variables[J]. Inventiones Mathematicae, 1969, 8(1): 1-33.
4
Wilhelm Stoll. Aspects of value distribution theory in several complex variables. 1977.
5
Shigeo Ozaki · Teiichi Higuchi. On the first main theorem on a finite manifold. 1969.
6
Hirschfelder J J. On Wu’s form of the first main theorem of value distribution[J]. Proceedings of the American Mathematical Society, 1969, 23(3): 548-554.
7
Stoll W. Value distribution of holomorphic maps[C]., 1970: 165-190.
8
Shanyu Ji. Nevanlinna Inequality For Intersection of Divisors. 1994.
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[8] Extremal elements in certain classes of conformal mappings of an annulus
Friedrich Huckemann Justus Liebig Universität, Giessen, Germany
TBD mathscidoc:1701.331327
Acta Mathematica, 118, (1), 193-221, 1967.1
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[9] Functors whose domain is a category of morphisms
Irwin S. Pressman Cornell University, Ithaca, N. Y., U.S.A.
TBD mathscidoc:1701.331328
Acta Mathematica, 118, (1), 223-249, 1967.1
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Carrasco P, Cegarra A M, Grandjean A, et al. Co)Homology of crossed modules[J]. Journal of Pure and Applied Algebra, 2002, 168(2): 147-176.
2
Pressman I. The bivariant long exact sequence for the ext functor[J]. Journal of Pure and Applied Algebra, 1975, 6(2): 133-153.
3
Hardie K A, Jansen A. Exact sequences in stable homotopy pair theory[J]. Transactions of the American Mathematical Society, 1984, 286(2): 803-816.
4
Pressman I S. The Baer sum functor and algebraic -theory[J]. Transactions of the American Mathematical Society, 1971: 273-286.
5
Temple H Fay · K A Hardie. BIVARIANT LONG EXACT SEQUENCES I. 2010.
Abstract
Connected sequences of functors whose domain, is the category of morphisms of an arbitrary abelian category$A$and whose range category$B$is also abelian are compared with the composition functors of Eckmann and Hilton acting between the same categories Sequences of functors of both types are obtained from any half-exact functor$A→B$if$A$has enough injectives and projectives.
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[10] The interpolation of quadratic norms
William F. Donoghue Jr. The University of California, Irvine, California, U.S.A.
TBD mathscidoc:1701.331329
Acta Mathematica, 118, (1), 251-270, 1965.8
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Brudnyi Y A, Krein S G, Semenov E M, et al. Interpolation of linear operators[J]. Journal of Mathematical Sciences, 1988, 42(6): 2009-2113.
2
Kosaki H. Interpolation theory and the Wigner-Yanase-Dyson-Lieb concavity[J]. Communications in Mathematical Physics, 1983, 87(3): 315-329.
3
Mathe P, Tautenhahn U. Interpolation in variable Hilbert scales with application to inverse problems[J]. Inverse Problems, 2006, 22(6): 2271-2297.
4
Ovchinnikov V I. Interpolation theorems resulting from an inequality of Grothendieck[J]. Functional Analysis and Its Applications, 1977, 10(4): 287-294.
5
Bourin J, Ricard E. An asymmetric Kadison\u0027s inequality[J]. Linear Algebra and its Applications, 2010, 433(3): 499-510.
6
Ameur Y. A new proof of Donoghue\u0027s interpolation theorem[J]. Journal of Function Spaces and Applications, 2004, 2(3): 253-265.
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Ameur Y, Kaijser S, Silvestrov S, et al. Interpolation classes and matrix monotone functions[J]. Journal of Operator Theory, 2007, 57(2): 409-427.
8
Murach A A. DOUGLIS-NIRENBERG ELLIPTIC SYSTEMS IN THE REFINED SCALE OF SPACES ON A CLOSED MANIFOLD[C]., 2008.
9
Mccarthy J E. Geometric interpolation between Hilbert spaces[J]. Arkiv för Matematik, 1992: 321-330.
10
Yacin Ameur. The Calderdn problem for Hilbert couples. 2003.
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[11] Microbundles and$S$-duality
Per Holm The University of Oslo, Oslo, Norway
TBD mathscidoc:1701.331330
Acta Mathematica, 118, (1), 271-296, 1967.2
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Volume 119, Issue 1
[1] Partial regularity of mappings between Euclidean spaces
Jan Boman The University of Stockholm, Stockholm, Sweden
TBD mathscidoc:1701.331331
Acta Mathematica, 119, (1), 1-25, 1967.4
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Batty C J. Some Tauberian theorems related to operator theory[C]., 1994, 30(1): 21-34.
2
Boman J. Equivalence of generalized moduli of continuity[J]. Arkiv för Matematik, 1980: 73-100.
3
Levenberg N. On an example of Wermer[J]. Arkiv för Matematik, 1988: 155-163.
4
Jan Boman. Comparison theorems for generalized moduli of continuity. Vector-valued measures. 1977.
5
Dieudonne Agbor · Jan Boman. On the modulus of continuity of mappings between Euclidean spaces. 2013.
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[2] On simultaneous approximations of two algebraic numbers by rationals
Wolfgang M. Schmidt Cambridge, England
TBD mathscidoc:1701.331332
Acta Mathematica, 119, (1), 27-50, 1967.4
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Schmidt W M. Simultaneous approximation to algebraic numbers by rationals[J]. Acta Mathematica, 1970, 125(1): 189-201.
2
Allouche J P, Davison J L, Queffelec M, et al. Transcendence of Sturmian or Morphic Continued Fractions[J]. Journal of Number Theory, 2001, 91(1): 39-66.
3
Adamczewski B, Bugeaud Y. On the complexity of algebraic numbers, II. Continued fractions[J]. Acta Mathematica, 2005, 195(1): 1-20.
4
Queffelec M. Transcendance des fractions continues de Thue–Morse[J]. Journal of Number Theory, 1998, 73(2): 201-211.
5
Adamczewski B, Bugeaud Y. Palindromic continued fractions[J]. Annales de l\u0027Institut Fourier, 2005, 57(5): 1557-1574.
6
Schmidt W M. Linear forms with algebraic coefficients. I[J]. Journal of Number Theory, 1971, 3(3): 253-277.
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Schlickewei H P. Linearformen mit algebraischen Koeffizienten[J]. Manuscripta Mathematica, 1976, 18(2): 147-185.
8
Adamczewski B, Allouche J. Reversals and palindromes in continued fractions[J]. Theoretical Computer Science, 2007, 380(3): 220-237.
9
Wu J. Continued fraction and decimal expansions of an irrational number[J]. Advances in Mathematics, 2006, 206(2): 684-694.
10
Adamczewski B, Bugeaud Y, Davison L, et al. Continued fractions and transcendental numbers[J]. Annales de l\u0027Institut Fourier, 2005, 56(7): 2093-2113.
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[3] Tensor algebras and harmonic analysis
N. Th. Varopoulos Trinity College, Cambridge, England
TBD mathscidoc:1701.331333
Acta Mathematica, 119, (1), 51-112, 1967.12
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N Th Varopoulos. On an inequality of von Neumann and an application of the metric theory of tensor products to operators theory. 1974.
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Spronk N. Measurable Schur Multipliers and Completely Bounded Multipliers of the Fourier Algebras[J]. Proceedings of The London Mathematical Society, 2002, 89(1): 161-192.
3
Varopoulos N T. Groups of continuous functions in harmonic analysis[J]. Acta Mathematica, 1970, 125(1): 109-154.
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Varopoulos N T. Tensor algebras over discrete spaces[J]. Journal of Functional Analysis, 1969, 3(2): 321-335.
5
Graham C C, Schreiber B M. BIMEASURE ALGEBRAS ON LCA GROUPS[J]. Pacific Journal of Mathematics, 1984, 115(1): 91-127.
6
Jon Kraus. The slice map problem for -weakly closed subspaces of von Neumann algebras. 1983.
7
Shulman V S, Turowska L. Operator synthesis. I. Synthetic sets, bilattices and tensor algebras[J]. Journal of Functional Analysis, 2003, 209(2): 293-331.
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Edwards R E, Ross K A. p-Sidon sets[J]. Journal of Functional Analysis, 1974, 15(4): 404-427.
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Jean Bourgain. Bilinear forms on ^{∞} and bounded bianalytic functions. 1984.
10
Spronk N, Turowska L. Spectral Synthesis and Operator Synthesis for Compact Groups[J]. Journal of The London Mathematical Society-second Series, 2002, 66(2): 361-376.
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[4] Facets and nofacets of convex polytopes
M. A. Perles University of Washington, Seattle, USA G. C. Shephard University of Washington, Seattle, USA
TBD mathscidoc:1701.331334
Acta Mathematica, 119, (1), 113-145, 1966.8
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Branko Grunbaum. Polytopes, graphs, and complexes. 1970.
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Grunbaum B, Walther H. Shortness exponents of families of graphs[J]. Journal of Combinatorial Theory, 1973, 14(3): 364-385.
3
Bayer M M, Lee C W. CHAPTER 2.3 - Combinatorial Aspects of Convex Polytopes[C]., 1993: 485-534.
4
Kalai G. A new basis of polytopes[J]. Journal of Combinatorial Theory, 1988, 49(2): 191-209.
5
Mcmullen P, Schulz C, Wills J M, et al. Equivelar polyhedral manifolds inE 3[J]. Israel Journal of Mathematics, 1982, 41(4): 331-346.
6
Grunbaum, Branko. GRASSMANN ANGLES OF CONVEX POLYTOPES.[J]. Acta Mathematica, 1968, 121(1): 293-302.
7
Mcmullen P. Constructions for projectively unique polytopes[J]. Discrete Mathematics, 1976, 14(4): 347-358.
8
David Barnette. A simple 4-dimensional nonfacet. 1969.
9
Altshuler A. Manifolds in stacked 4-polytopes[J]. Journal of Combinatorial Theory, 1971, 10(3): 198-239.
10
Kalai G. On low-dimensional faces that high-dimensional polytopes must have[J]. Combinatorica, 1990, 10(3): 271-280.
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[5] Hypoelliptic second order differential equations
Lars Hörmander The Institute for Advanced Study, Princeton, N.J., USA
TBD mathscidoc:1701.331335
Acta Mathematica, 119, (1), 147-171, 1967.6
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[6] On inverse problems associated with second-order differential operators
Harry Hochstadt Polytechnic Institute of Brooklyn, Brooklyn, N. Y., USA
TBD mathscidoc:1701.331336
Acta Mathematica, 119, (1), 173-192, 1967.6
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[7] Normal families of holomorphic mappings
H. Wu University of California, Berkeley, California, USA
TBD mathscidoc:1701.331337
Acta Mathematica, 119, (1), 193-233, 1967.1
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Schmid. Variation of Hodge structure : the singularities of the period mapping. 1973.
2
Klas Diederich · John Erik Fornss. Pseudoconvex domains: Bounded strictly plurisubharmonic exhaustion functions. 1977.
3
Shoshichi Kobayashi. Intrinsic distances, measures and geometric function theory. 1976.
4
Royden H L. Remarks on the Kobayashi metric[C]., 1971: 125-137.
5
Griffiths P A. Periods of integrals on algebraic manifolds: Summary of main results and discussion of open problems[J]. Bulletin of the American Mathematical Society, 1970, 76(2): 228-296.
6
Griffiths P A, Schmid W. Locally homogeneous complex manifolds[J]. Acta Mathematica, 1969, 123(1): 253-302.
7
Wilfried Schmidaffiliated Withmathematisches Institut Der Universitat. Variation of hodge structure: The singularities of the period mapping. 1973.
8
Burns D M, Krantz S G. Rigidity of holomorphic mappings and a new Schwarz lemma at the boundary[J]. Journal of the American Mathematical Society, 1994, 7(3): 661-676.
9
Griffiths P A. Two Theorems on Extensions of Holomorphic Mappings[J]. Inventiones Mathematicae, 1971, 14(1): 27-62.
10
Choi H I. Asymptotic Dirichlet problems for harmonic functions on Riemannian manifolds[J]. Transactions of the American Mathematical Society, 1984, 281(2): 691-716.
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[8] Subdominant solutions of the differential equation
Yasutaka Sibuya University of Minnesota, Minneapolis, Minn., USA
TBD mathscidoc:1701.331338
Acta Mathematica, 119, (1), 235-272, 1967.4
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[9] Covariant representations of$C$^{*}-algebras and their locally compact automorphism groups
Masamichi Takesaki Tôhoku University, Sendai, Japan
TBD mathscidoc:1701.331339
Acta Mathematica, 119, (1), 273-303, 1967.7
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Volume 120, Issue 1
[1] On the uniformization of sets in topological spaces
C. A. Rogers University College, London, England R. C. Willmott University College, London, England
TBD mathscidoc:1701.331340
Acta Mathematica, 120, (1), 1-52, 1967.9
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Arkin V I, Levin V L. CONVEXITY OF VALUES OF VECTOR INTEGRALS, THEOREMS ON MEASURABLE CHOICE AND VARIATIONAL PROBLEMS[J]. Russian Mathematical Surveys, 1972, 27(3): 21-85.
2
Holický P, Kominek V. Descriptive properties of mappings between nonseparable Luzin spaces[J]. Czechoslovak Mathematical Journal, 2007, 57(1): 201-224.
3
Piątkiewicz L. A remark about separation of -analytic sets in the product spaces[J]. Proceedings of the American Mathematical Society, 1985, 93(2): 363-366.
4
T Parthasarathy. On the uniformisation of sets in topological spaces. 1972.
5
G Shapiro. Linear projections which implement balayage in Fourier transforms. 1976.
6
R C Willmott. On the uniformization of Souslin sets. 1969.
7
Zdeněk Frolik. Respectability of the graphs of composites. 1969.
8
Zdeněk Frolik · P Holický. NON-SEPARABLE ANALYTIC SPACES AND MEASURABLE CORRESPONDENCES. 1980.
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[2] A proof of the existence of minimal$R$-algebra resolutions
Holtedahl Tor Gulliksen University of Oslo, Norway
TBD mathscidoc:1701.331341
Acta Mathematica, 120, (1), 53-58, 1967.6
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David Eisenbud. Homological algebra on a complete intersection, with an application to group representations. 1980.
2
Avramov L L. Small homomorphisms of local rings[J]. Journal of Algebra, 1978, 50(2): 400-453.
3
Wiebe H J. ber homologische Invarianten lokaler Ringe[J]. Mathematische Annalen, 1969, 179(4): 257-274.
4
Avramov L L. Homology of local flat extensions and complete intersection defects[J]. Mathematische Annalen, 1977, 228(1): 27-37.
5
Gulliksen T H. Massey operations and the Poincaré series of certain local rings[J]. Journal of Algebra, 1972, 22(2): 223-232.
6
Vijay Kodiyalam. Homological invariants of powers of an ideal. 1993.
7
Srinivasan H. Algebra structures on some canonical resolutions[J]. Journal of Algebra, 1989, 122(1): 150-187.
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Carl Jacobsson · Andrew R Kustin · Matthew Miller. The Poincaré series of a codimension four Gorenstein ring is rational. 1985.
9
Şega L M. Homological Properties of Powers of the Maximal Ideal of a Local Ring[J]. Journal of Algebra, 2001, 241(2): 827-858.
10
Levin G. Poincaré series of modules over local rings[J]. Proceedings of the American Mathematical Society, 1978, 72(1): 6-10.
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[3] The geometry and structure of isotropy irreducible homogeneous spaces
Joseph A. Wolf University of California, Berkeley, California, USA
TBD mathscidoc:1701.331342
Acta Mathematica, 120, (1), 59-148, 1966.11
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[4] On the Dirichlet problem of the Choquet boundary
Erik M. Alfsen University of Oslo, Oslo, Norway
TBD mathscidoc:1701.331343
Acta Mathematica, 120, (1), 149-159, 1967.10
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Edward G Effros. On a class of real Banach spaces. 1971.
2
V P Fonf · Joram Lindenstrauss · R R Phelps. Chapter 15 Infinite dimensional convexity. 2001.
3
Sabok M. Completeness of the isomorphism problem for separable C*-algebras[J]. Inventiones Mathematicae, 2013, 204(3): 833-868.
4
Fujimoto I. A Gelfand-Naimark Theorem for C*-Algebras[J]. Pacific Journal of Mathematics, 1994, 184(1): 124-133.
5
Shashkin Y A. Convex sets, extreme points, and simplexes[J]. Journal of Mathematical Sciences, 1975, 4(6): 625-655.
6
Bauer H, Leha G, Papadopoulou S, et al. Determination of Korovkin closures[J]. Mathematische Zeitschrift, 1979, 168(3): 263-274.
7
Anthony W Wickstead. AFFINE FUNCTIONS ON COMPACT CONVEX SETS. 2009.
8
Spurný J, Kalenda O F. A solution of the abstract Dirichlet problem for Baire-one functions[J]. Journal of Functional Analysis, 2006, 232(2): 259-294.
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Spurný J. On the dirichlet problem of extreme points for non-continuous functions[J]. Israel Journal of Mathematics, 2009, 173(1): 403-419.
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Briem E. Extreme orthogonal boundary measures for A(K) and decompositions for compact convex sets[C]., 1976: 8-16.
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[5] Further results on$E$-compact spaces. I
S. Mrówka Pennsylvania State University, University Park, Penn, USA
TBD mathscidoc:1701.331344
Acta Mathematica, 120, (1), 161-185, 1967.7
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[6] Harmonic analysis and theta-functions
Jun-Ichi Igusa The Johns Hopkins University, Baltimore, Md., USA
TBD mathscidoc:1701.331345
Acta Mathematica, 120, (1), 187-222, 1967.11
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Hans Reiter. Über den Satz von Weil-Cartier. 1978.
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Levin M D. The automorphism group of a locally compact abelian group[J]. Acta Mathematica, 1971, 127(1): 259-278.
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Hennings M A. The Weyl transformation and quantisation for locally compact Abelian groups[J]. Publications of The Research Institute for Mathematical Sciences, 1985, 21(6): 1223-1235.
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Igusa J. On certain representations of semi-simple algebraic groups[C]., 1971: 76-86.
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井草 · 準一. モジュラー函数に関する若干の結果と問題について. 1969.
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Hans Reiter. On the Weil-Cartier theorem. 1978.
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[7] The$D$-Neumann problem
William J. Sweeney Princeton, N.J., USA
TBD mathscidoc:1701.331346
Acta Mathematica, 120, (1), 223-277, 1966.9
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Spencer D C. Overdetermined systems of linear partial differential equations[J]. Bulletin of the American Mathematical Society, 1969, 75(2): 179-239.
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J J Kohn. Subellipticity of the $$\bar \partial$$ -Neumann problem on pseudo-convex domains: Sufficient conditionsproblem on pseudo-convex domains: Sufficient conditions. 1979.
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Folland G B. The tangential Cauchy-Riemann complex on spheres[J]. Transactions of the American Mathematical Society, 1972: 83-133.
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Golubitsky O, Kondratieva M V, Ovchinnikov A, et al. A Bound for Orders in Differential Nullstellensatz[J]. Journal of Algebra, 2008, 322(11): 3852-3877.
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Munoz J, Muriel F, Rodriguez J C, et al. A remark on Goldschmidt\u0027s theorem on formal integrability[J]. Journal of Mathematical Analysis and Applications, 2001, 254(1): 275-290.
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Makhlouf Derridj. Ingalits priori et estimation sous-elliptique pour $$\bar \partial $$ dans des ouverts non pseudoconvexes. 1980.
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W J Sweeney. A condition for subellipticity in Spencer's Neumann problem. 1976.
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Mackichan B. A generalization to overdetermined systems of the notion of diagonal operators[J]. Acta Mathematica, 1971.
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Derridj M. Domaines a estimation maximale[J]. Mathematische Zeitschrift, 1991, 208(1): 92-100.
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Samborskii S N. Coercive boundary-value problems for overdetermined systems (parabolic problems)[J]. Ukrainian Mathematical Journal, 1985, 36(4): 385-390.
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[8] A tauberian theorem related to approximation theory
Harold S. Shapiro The University of Michigan, Ann Arbor, Mich., USA
TBD mathscidoc:1701.331347
Acta Mathematica, 120, (1), 279-292, 1967.7
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