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Acta Mathematica, 1982, Volume 130
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this volume (10 articles)
Issue 1
[1] Operators of principal type with interior boundary conditions
Johannes Sjöstrand University of Lund, Lund, Sweden
TBD mathscidoc:1701.331432
Acta Mathematica, 130, (1), 1-51, 1972.3
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Millar R F. Singularities of Solutions to Exterior Analytic Boundary Value Problems for the Helmholtz Equation in Three Independent Variables. II: The Axisymmetric Boundary[J]. Siam Journal on Mathematical Analysis, 2006, 10(1): 131-156.
2
De Monvel L B. Hypoelliptic operators with double characteristics and related pseudo-differential operators[J]. Communications on Pure and Applied Mathematics, 2010, 27(5): 585-639.
3
Sjostrand J. Parametrices for pseudodifferential operators with multiple characteristics[J]. Arkiv för Matematik, 1974: 85-130.
4
Nishitani T, Tamura M. A class of Fourier integral operators with complex phase related to the Gevrey classes[J]. Journal of Pseudo-differential Operators and Applications, 2010, 1(3): 255-292.
5
Stephan Rempel · Bertwolgang Schulze. Parametrices and Boundary Symbolic Calculus for Elliptic Boundary Problems without the Transmission Property. 1982.
6
De Monvel L B, Treves F. On a class of pseudodifferential operators with double characteristics[J]. Inventiones Mathematicae, 1974, 24(1): 1-34.
7
Winzell B. A boundary value problem with an oblique derivative[J]. Communications in Partial Differential Equations, 2007, 6(3): 305-328.
8
J J Duistermaat · J Sjstrand. A global construction for pseudo-differential operators with non-involutive characteristics. 1973.
9
Guan P, Sawyer E T. Regularity estimates for the oblique derivative problem[J]. Annals of Mathematics, 1993, 137(1): 1-70.
10
Yamamoto K. Singularities of solutions to the boundary value problems for elastic and Maxwell\u0027s equations[C]., 1988, 14(1): 119-163.
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[2] The Radon-Nikodym theorem for von neumann algebras
Gert K. Pedersen University of Copenhagen, Denmark Masamichi Takesaki University of Copenhagen, Denmark
TBD mathscidoc:1701.331433
Acta Mathematica, 130, (1), 53-87, 1972.5
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Let ϕ be a faithful normal semi-finite weight on a von Neumann algebra$M$. For each normal semi-finite weight ϕ on$M$, invariant under the modular automorphism group Σ of ϕ, there is a unique self-adjoint positive operator$h$, affiliated with the sub-algebra of fixed-points for Σ, such that ϕ=ϕ($h$·). Conversely, each such$h$determines a Σ-invariant normal semi-finite weight. An easy application of this non-commutative Radon-Nikodym theorem yields the result that$M$is semi-finite if and only if Σ consists of inner automorphisms.
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[3] Fiber spaces over Teichmüller spaces
Lipman Bers Columbia University, New York, N.Y., USA
TBD mathscidoc:1701.331434
Acta Mathematica, 130, (1), 89-126, 1972.6
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[4] The residual limit sets of Kleinian groups
William Abikoff Columbia University, New York, N.Y., USA
TBD mathscidoc:1701.331435
Acta Mathematica, 130, (1), 127-144, 1972.7
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Maskit B. On Klein’s combination theorem[J]. Transactions of the American Mathematical Society, 1993, 336(1): 265-294.
2
Abikoff W. On The Decomposition and Deformation of Kleinian Groups[C]., 1974: 1-10.
3
William Abikoff. On boundaries of teichmüller spaces and on kleinian groups, III. 1975.
4
Ng T W, Zheng J H, Choi Y Y, et al. Residual Julia Sets of Meromorphic Functions[J]. Mathematical Proceedings of the Cambridge Philosophical Society, 2006, 141(01): 113-126.
5
Abikoff W. On The Decomposition and Deformation of Kleinian Groups[C]., 1974: 1-10.
6
Maskit B. Panelled web groups[C]., 1983: 79-108.
7
Dominguez P. Residual Julia sets for meromorphic functions with countably many essential singularities[J]. Journal of Difference Equations and Applications, 2010: 519-522.
8
Fraser J. An Introduction to Julia Sets[C]., 2009.
9
Bers L. What is a Kleinian group[C]., 1974: 1-14.
10
Sasaki T. THE RESIDUAL LIMIT POINTS OF THE FIRST KIND AND THE NEST GROUPS[J]. Tohoku Mathematical Journal, 1980, 32(1): 35-48.
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[5] Nevanlinna theory and holomorphic mappings between algebraic varieties
Phillip Griffiths Harvard University, Cambridge, Mass., USA James King Harvard University, Cambridge, Mass., USA
TBD mathscidoc:1701.331436
Acta Mathematica, 130, (1), 145-220, 1982.8
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Nessim Sibonyaffiliated Withuniversite De Parissud. Average growth estimates for hyperplane sections of entire analytic sets. 1981.
2
Universita Di Pisa Maurizio Cornalbaaffiliated Withistituto Matematico L Tonelli. Analytic cycles and vector bundles on non-compact algebraic varieties. 1975.
3
Korhonen R. A Difference Picard Theorem for Meromorphic Functions of Several Variables[J]. Computational Methods and Function Theory, 2012, 12(1): 343-361.
4
Jost J, Yau S T. The strong rigidity of locally symmetric complex manifolds of rank one and finite volume[J]. Mathematische Annalen, 1986, 275(2): 291-304.
5
梶原 壤二. 最近の多変数関数論. 1986.
6
Hu P, Yang C. The second main theorem for algebroid functions of several complex variables[J]. Mathematische Zeitschrift, 1995, 220(1): 99-126.
7
Gasbarri C. Analytic subvarieties with many rational points[J]. Mathematische Annalen, 2008, 346(1): 199-243.
8
若林 功. 問題特集-多変数関数を中心として-. 1980.
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[6] How a minimal surface leaves an obstacle
David Kinderlehrer University of Minnesota, Minneapolis, MN, USA
TBD mathscidoc:1701.331437
Acta Mathematica, 130, (1), 221-242, 1972.5
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Shahgholian H, Uraltseva N, Weiss G S, et al. The Two-Phase Membrane Problem - Regularity of the Free Boundaries in Higher Dimensions[J]. International Mathematics Research Notices, 2007.
2
Brezzi F, Hager W W, Raviart P A, et al. Error estimates for the finite element solution of variational inequalities[J]. Numerische Mathematik, 1978, 31(1): 1-16.
3
Brezzi F, Hager W W, Raviart P A, et al. Error estimates for the finite element solution of variational inequalities: Part I. Primal theory[J]. Numerische Mathematik, 1977, 28(4): 431-443.
4
Kinderlehrer D. Variational inequalities and free boundary problems[J]. Bulletin of the American Mathematical Society, 1978, 84(1): 7-26.
5
Caffarelli L A. The smoothness of the free surface in a filtration problem[J]. Archive for Rational Mechanics and Analysis, 1976, 63(1): 77-86.
6
Weimin Sheng · Neil S Trudinger · Xujia Wang. Enclosed convex hypersurfaces with maximal affine area. 2005.
7
Bemelmans J, Chipot M. On a variational problem for an elastic membrane supporting a heavy ball[J]. Calculus of Variations and Partial Differential Equations, 1995, 3(4): 447-473.
8
Bao G, Dong W, Jiao H, et al. Regularity for an obstacle problem of Hessian equations on Riemannian manifolds[J]. Journal of Differential Equations, 2015, 258(3): 696-716.
9
Karp L. Multivalued Analytic Continuation of the Cauchy Transform[J]. Potential Analysis, 2006, 24(1): 1-13.
10
Neil S Trudingeraffiliated Withcentre For Mathematics · Xujia Wangaffiliated Withcentre For Mathematics. Enclosed convex hypersurfaces with maximal affine area. 2006.
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[7] Decomposition of certain Kleinian groups
Bernard Maskit State University of New York, Stony Brook, N.Y., USA
TBD mathscidoc:1701.331438
Acta Mathematica, 130, (1), 243-263, 1972.7
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[8] The$L$^{$p$}-integrability of the partial derivatives of A quasiconformal mapping
F. W. Gehring University of Michigan, Ann Arbor, Mich, USA
TBD mathscidoc:1701.331439
Acta Mathematica, 130, (1), 265-277, 1972.9
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David Jerison · Carlos E Kenig. Boundary behavior of harmonic functions in non-tangentially accessible domains. 1982.
2
Tadeusz Iwaniec. p-Harmonic tensors and quasiregular mappings. 1992.
3
Heinonen J, Koskela P, Shanmugalingam N, et al. Sobolev classes of Banach space-valued functions and quasiconformal mappings[J]. Journal D Analyse Mathematique, 2012, 85(1): 87-139.
4
Benjamin Muckenhoupt. Weighted Norm Inequalities for Classical Operators. 1974.
5
Faraco D, Koskela P, Zhong X, et al. Mappings of finite distortion:The degree of regularity.[J]. Advances in Mathematics, 2005, 190(2): 300-318.
6
Connes A, Sullivan D, Teleman N, et al. Quasiconformal mappings, operators on hilbert space, and local formulae for characteristic classes[J]. Topology, 1994, 33(4): 663-681.
7
F W Gehring. Topics in quasiconformal mappings. 1992.
8
Semmes S. Chord-arc surfaces with small constant. II. Good parameterizations[J]. Advances in Mathematics, 1991, 88(2): 170-199.
9
Nolder C A. A quasiregular analogue of a theorem of Hardy and Littlewood[J]. Transactions of the American Mathematical Society, 1992, 331(1): 215-226.
10
Katz N H, Pereyra M. Haar multipliers, paraproducts, and weighted inequalities[C]., 1999: 145-170.
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[9] $C$^{*}-algebras of almost periodic pseudo-differential operators
L. A. Coburn Belfer Graduate School of Science, Yeshiva University R. D. Moyer University of Kansas, Lawrence, Kansas, USA I. M. Singer Massachusetts Institute of Technology, Cambridge, Massachusetts, USA
TBD mathscidoc:1701.331440
Acta Mathematica, 130, (1), 279-307, 1972.8
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Bellissard J. K-theory of C*—Algebras in solid state physics[C]., 1986: 99-156.
2
Barry Simon. Almost periodic Schrödinger operators: A Review. 1982.
3
Richard W Carey · Joel D Pincus. Mosaics, principal functions, and mean motion in von Neumann algebras. 1977.
4
M A Shubin. THE SPECTRAL THEORY AND THE INDEX OF ELLIPTIC OPERATORS WITH ALMOST PERIODIC COEFFICIENTS. 1979.
5
Bellissard J, Bovier A, Ghez J M, et al. GAP LABELLING THEOREMS FOR ONE DIMENSIONAL DISCRETE SCHRÖDINGER OPERATORS[J]. Reviews in Mathematical Physics, 1992, 04(01): 1-37.
6
Moulaytahar Benameur · Thierry Fack. Type II non-commutative geometry. I. Dixmier trace in von Neumann algebras. 2006.
7
Gohberg I, Kaashoek M A, Spitkovsky I M, et al. An Overview of Matrix Factorization Theory and Operator Applications[C]., 2003: 1-102.
8
Marius Mantoiu · Radu Purice · Serge Richard. Spectral and Propagation Results for Magnetic Schroedinger Operators; a C*-Algebraic Framework. 2005.
9
Benameur M, Carey A L, Phillips J, et al. An Analytic Approach to Spectral Flow in von Neumann Algebras[C]., 2006: 297-352.
10
Douglas R G, Hurder S, Kaminker J, et al. Cyclic cocycles, renormalization and eta-invariants[J]. Inventiones Mathematicae, 1991, 103(1): 101-179.
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[10] A counterexample to the approximation problem in Banach spaces
Per Enflo University of California, Berkeley, CF, USA
TBD mathscidoc:1701.331441
Acta Mathematica, 130, (1), 309-317, 1972.8
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167