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2164 paper(s) uploaded by actaadmin.

Index	Title	Upload Time	Modified Time
1431	Approximation of the Dirichlet problem on a half space David G. Schaeffer Massachusetts Institute of Technology, Cambridge, Mass, USA TBD mathscidoc:1701.331431 Acta Mathematica, 129, (1), 281-295, 1971.12 [ Download ] [ 2017-01-08 20:32:26 uploaded by actaadmin ] [ 1093 downloads ] [ 0 comments ] Citation × 1 Johnson C G. Estimates near plane portions of the boundary for discrete elliptic boundary problems[J]. Mathematics of Computation, 1974, 28(128): 909-935. 2 Kornhuber R. Local Change of Coordinates for Grid‐Functions on Regions with Curved Boundary[J]. Mathematische Nachrichten, 1988, 139(1): 45-61. OK [ Cited by 2 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:26	2017-01-08 20:32:26
1432	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 [ Download ] [ 2017-01-08 20:32:26 uploaded by actaadmin ] [ 1484 downloads ] [ 0 comments ] Citation × 1 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. More OK [ Cited by 42 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:26	2017-01-08 20:32:26
1433	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 [ Download ] [ 2017-01-08 20:32:27 uploaded by actaadmin ] [ 2284 downloads ] [ 0 comments ] Abstract × 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. OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:27	2017-01-08 20:32:27
1434	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 [ Download ] [ 2017-01-08 20:32:27 uploaded by actaadmin ] [ 1425 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:27	2017-01-08 20:32:27
1435	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 [ Download ] [ 2017-01-08 20:32:27 uploaded by actaadmin ] [ 1266 downloads ] [ 0 comments ] Citation × 1 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. More OK [ Cited by 18 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:27	2017-01-08 20:32:27
1436	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 [ Download ] [ 2017-01-08 20:32:27 uploaded by actaadmin ] [ 1391 downloads ] [ 0 comments ] Citation × 1 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. OK [ Cited by 191 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:27	2017-01-08 20:32:27
1437	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 [ Download ] [ 2017-01-08 20:32:27 uploaded by actaadmin ] [ 977 downloads ] [ 0 comments ] Citation × 1 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. More OK [ Cited by 20 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:27	2017-01-08 20:32:27
1438	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 [ Download ] [ 2017-01-08 20:32:27 uploaded by actaadmin ] [ 1352 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:27	2017-01-08 20:32:27
1439	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 [ Download ] [ 2017-01-08 20:32:28 uploaded by actaadmin ] [ 1283 downloads ] [ 0 comments ] Citation × 1 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. More OK [ Cited by 43 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:28	2017-01-08 20:32:28
1440	$C$^{}-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 [ Download ] [ 2017-01-08 20:32:28 uploaded by actaadmin ] [ 1302 downloads ] [ 0 comments ] Citation × 1 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. More OK [ Cited by 41 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:32:28	2017-01-08 20:32:28

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