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[1021] Correction to “Removable singularities for analytic or subharmonic functions”

Robert Kaufman Department of Mathematics, University of Illinois Jang-Mei Wu Department of Mathematics, University of Illinois

TBD mathscidoc:1701.332572

Arkiv for Matematik, 21, (1), 1-1, 1982.4

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[1022] Schatten classes and commutators of singular integral operators

Svante Janson Dept. of Math., Uppsala University Thomas H. Wolff Dept of Math., University of Chicago

TBD mathscidoc:1701.332571

Arkiv for Matematik, 20, (1), 301-310, 1981.7

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[1023] The Franklin system is an unconditional basis in$H$_{1}

P. Wojtaszczyk Institute of Mathematics, Polish Academy of Sciences

TBD mathscidoc:1701.332570

Arkiv for Matematik, 20, (1), 293-300, 1980.2

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[1024] On properties of functions with conditions on their mean oscillation over cubes

Tord Sjödin Department of Mathematics, Umeå, Sweden

TBD mathscidoc:1701.332569

Arkiv for Matematik, 20, (1), 275-291, 1981.1

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[1025] A Littlewood-Paley inequality for analytic measures

Louis Pigno Kansas State University, Manhattan, Kansas, USA Brent Smith California Institute of Technology, Passadena, California, USA

TBD mathscidoc:1701.332568

Arkiv for Matematik, 20, (1), 271-274, 1981.8

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TBD

[1021] Correction to “Removable singularities for analytic or subharmonic functions”

Robert Kaufman Department of Mathematics, University of Illinois Jang-Mei Wu Department of Mathematics, University of Illinois

TBD mathscidoc:1701.332572

[1022] Schatten classes and commutators of singular integral operators

Svante Janson Dept. of Math., Uppsala University Thomas H. Wolff Dept of Math., University of Chicago

TBD mathscidoc:1701.332571

[1023] The Franklin system is an unconditional basis in$H$_{1}

P. Wojtaszczyk Institute of Mathematics, Polish Academy of Sciences

TBD mathscidoc:1701.332570

[1024] On properties of functions with conditions on their mean oscillation over cubes

Tord Sjödin Department of Mathematics, Umeå, Sweden

TBD mathscidoc:1701.332569

[1025] A Littlewood-Paley inequality for analytic measures

Louis Pigno Kansas State University, Manhattan, Kansas, USA Brent Smith California Institute of Technology, Passadena, California, USA

TBD mathscidoc:1701.332568

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