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1383 paper(s) uploaded by arkivadmin.

Index	Title	Upload Time	Modified Time
601	On the multiplicative properties of the de Rham—Witt complex. I Torsten Ekedahl IHES, 35 Route de Chartres, Bures-Sur-Yvette, France TBD mathscidoc:1701.332605 Arkiv for Matematik, 22, (1), 185-239, 1983.9 [ Download ] [ 2017-01-08 20:35:17 uploaded by arkivadmin ] [ 964 downloads ] [ 0 comments ] Abstract × Due to the length this work is published in two parts. The second part will appear in Vol 23: 1 of this journal. OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:17	2017-01-08 20:35:17
602	A superharmonic proof of the M. Riesz conjugate function theorem Matts Essén Department of Mathematics, University of Uppsala TBD mathscidoc:1701.332606 Arkiv for Matematik, 22, (1), 241-249, 1983.5 [ Download ] [ 2017-01-08 20:35:18 uploaded by arkivadmin ] [ 843 downloads ] [ 0 comments ] Citation × 1 D L Burkholder. Explorations in martingale theory and its applications. 1991. 2 Hollenbeck B, Verbitsky I. Best Constants for the Riesz Projection[J]. Journal of Functional Analysis, 2000, 175(2): 370-392. 3 D L Burkholder. Differential subordination of harmonic functions and martingales. 1989. 4 Arcozzi N. Riesz transforms on compact Lie groups, spheres and Gauss space[J]. Arkiv för Matematik, 1998, 36(2): 201-231. 5 Amy Baernstein · Stephen Montgomerysmith. Some conjectures about integral means of @f and @f. 1999. 6 Nicola Arcozzi · Xinwei Li. Riesz transforms on spheres. 1997. 7 Rodrigo Banuelos · Arthur Lindeman. A Martingale Study of the Beurling–Ahlfors Transform inRn. 1997. 8 Hollenbeck B, Kalton N J, Verbitsky I, et al. Best constants for some operators associated with the Fourier and Hilbert transforms[J]. Studia Mathematica, 2003, 157(3): 237-278. 9 Essen M, Shea D, Stanton C S, et al. Best constant inequalities for conjugate functions[J]. Journal of Computational and Applied Mathematics, 1999, 105(1): 257-264. 10 Baernstein A. The *-Function in Complex Analysis[C]., 2002: 229-271. More OK [ Cited by 36 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:18	2017-01-08 20:35:18
603	On a differential equation arising in a Hele Shaw flow moving boundary problem Björn Gustafsson Department of Mathematics, Royal Institute of Technology TBD mathscidoc:1701.332607 Arkiv for Matematik, 22, (1), 251-268, 1983.10 [ Download ] [ 2017-01-08 20:35:18 uploaded by arkivadmin ] [ 846 downloads ] [ 0 comments ] Citation × 1 Reissig M, Von Wolfersdorf L. A simplified proof for a moving boundary problem for Hele-Shaw flows in the plane[J]. Arkiv för Matematik, 1993, 31(1): 101-116. 2 Carleson L, Makarov N M. Aggregation in the Plane and Loewner\u0027s Equation[J]. Communications in Mathematical Physics, 2001, 216(3): 583-607. 3 Gustafsson B. SINGULAR AND SPECIAL POINTS ON QUADRATURE DOMAINS FROM AN ALGEBRAIC GEOMETRIC POINT OF VIEW[J]. Journal D Analyse Mathematique, 1988, 51(1): 91-117. 4 Kimura M. Numerical Analysis of Moving Boundary Problems Using the Boundary Tracking Method[J]. Japan Journal of Industrial and Applied Mathematics, 1997, 14(3): 373-398. 5 Vasilev A. Univalent Functions in Two-Dimensional Free Boundary Problems[J]. Acta Applicandae Mathematicae, 2003, 79(3): 249-280. 6 Begehr H, Gilbert R P. Hele-Shaw type flows in R n[J]. Nonlinear Analysis-theory Methods \u0026 Applications, 1986, 10(1): 65-85. 7 Tian F. Hele-Shaw Problems in Multidimensional Spaces[J]. Journal of Nonlinear Science, 2000, 10(2): 275-290. 8 Gilbert R P, Fang M. Nonlinear systems arising from nonisothermal, non-Newtonian Hele-Shaw flows in the presence of body forces and sources[J]. Mathematical and Computer Modelling, 2002, 35(13): 1425-1444. 9 Reissig M, Rogosin S V, Hubner F, et al. Analytical and numerical treatment of a complex model for Hele-Shaw moving boundary value problems with kinetic undercooling regularization[J]. European Journal of Applied Mathematics, 1999, 10(06): 561-579. 10 Reissig M. The existence and uniqueness of analytic solutions for a moving boundary problem for Hele-Shaw flows in the plane[J]. Nonlinear Analysis-theory Methods \u0026 Applications, 1994, 23(5): 565-576. More OK [ Cited by 37 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:18	2017-01-08 20:35:18
604	Differentiability properties of Bessel potentials and Besov functions Britt-Marie Stocke Department of Mathematics, University of Umeå TBD mathscidoc:1701.332608 Arkiv for Matematik, 22, (1), 269-286, 1983.5 [ Download ] [ 2017-01-08 20:35:18 uploaded by arkivadmin ] [ 1227 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:18	2017-01-08 20:35:18
605	$H$^{∞}+BUC does not have the best approximation property Carl Sundberg Department of Mathematics, University of Tennessee TBD mathscidoc:1701.332609 Arkiv for Matematik, 22, (1), 287-292, 1983.6 [ Download ] [ 2017-01-08 20:35:18 uploaded by arkivadmin ] [ 711 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:18	2017-01-08 20:35:18
606	A characterisation of Fuchsian groups of convergent type N. Th. Varopoulos Université Paris VI, 4 Place Jussieu, Paris TBD mathscidoc:1701.332610 Arkiv for Matematik, 22, (1), 293-307, 1983.5 [ Download ] [ 2017-01-08 20:35:18 uploaded by arkivadmin ] [ 741 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:18	2017-01-08 20:35:18
607	On the hyperconvexity of holomorphically convex domains in the space$C$^{$n$} Satoru Watari Nihon University, Tokyo, Japan TBD mathscidoc:1701.332611 Arkiv for Matematik, 22, (1), 309-318, 1982.8 [ Download ] [ 2017-01-08 20:35:18 uploaded by arkivadmin ] [ 743 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:18	2017-01-08 20:35:18
608	Extension unitaire et fonctions de représentation d'une contraction de classe$C$_{1} Bernard Beauzamy Department de Mathématiques, Université de Lyon 1 Michel Rome Department de Mathématiques, Université de Lyon 1 TBD mathscidoc:1701.332612 Arkiv for Matematik, 23, (1), 1-17, 1983.2 [ Download ] [ 2017-01-08 20:35:18 uploaded by arkivadmin ] [ 667 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:18	2017-01-08 20:35:18
609	Théorème de point fixe et d'approximation Bernard Beauzamy Département de Mathématiques, Université de Lyon 1 Per Enflo Dept. of Mathematics, Royal Institute of Technology TBD mathscidoc:1701.332613 Arkiv for Matematik, 23, (1), 19-34, 1982.12 [ Download ] [ 2017-01-08 20:35:18 uploaded by arkivadmin ] [ 854 downloads ] [ 0 comments ] Citation × OK [ Cited by 8 ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:18	2017-01-08 20:35:18
610	Propagation des singularités des courants positifs fermés Jean-Pierre Demailly Laboratoire de Mathématiques Pures-Institut Fourier dépendant de l'Université Scientifique et Médicale de Grenoble, associé au C.N.R.S. TBD mathscidoc:1701.332614 Arkiv for Matematik, 23, (1), 35-52, 1983.7 [ Download ] [ 2017-01-08 20:35:19 uploaded by arkivadmin ] [ 639 downloads ] [ 0 comments ] Abstract × Given a closed positive current$T$on a bounded Runge open subset Ω of$C$^{$n$}, we study sufficient conditions for the existence of a global extension of$T$to$C$^{$n$}. When$T$has a sufficiently low density, we show that the extension is possible and that there is no propagation of singularities, i.e.$T$may be extended by a closed positive$C$^{∞}-form outside $$\bar \Omega $$ . Conversely, using recent results of$H.$Skoda and$H.$El Mir, we give examples of non extendable currents showing that the above sufficient conditions are optimal in bidegree (1, 1). OK [ Abstract ] [ Full ] Please log in for comment!	2017-01-08 20:35:19	2017-01-08 20:35:19

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