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[906] Whitney’s extension theorem for ultradifferentiable functions of Beurling type

Reinhold Meise Mathematisches Institut der Universität Düsseldorf, Universitätsstr. 1, Düsseldorf, Fed. Rep. of Germany B. Alan Taylor Department of Mathematics, University of Michigan

TBD mathscidoc:1701.332683

Arkiv for Matematik, 26, (1), 265-287, 1987.5

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[907] The geometry of complete linear maps

Dan Laksov Department of Mathematics, Royal Institute of Technology

TBD mathscidoc:1701.332682

Arkiv for Matematik, 26, (1), 231-263, 1986.12

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[908] On rearrangements of vector-valued$H$_{1}-functions

N. J. Kalton Department of Mathematics, University of Missouri-Columbia

TBD mathscidoc:1701.332681

Arkiv for Matematik, 26, (1), 221-229, 1987.3

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[909] Hankel operators between weighted Bergman spaces

Svante Janson Matematiska institutionen, Thunbengsvägen 3, Uppsala, Sweden

TBD mathscidoc:1701.332680

Arkiv for Matematik, 26, (1), 205-219, 1987.10

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[910] Bi-invariant differential operators on the Euclidean motion group and applications to generalized Radon transforms

Fulton B. Gonzalez Department of Mathematics and Statistics, Case Western Reserve University

TBD mathscidoc:1701.332679

Arkiv for Matematik, 26, (1), 191-204, 1987.3

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TBD

[906] Whitney’s extension theorem for ultradifferentiable functions of Beurling type

Reinhold Meise Mathematisches Institut der Universität Düsseldorf, Universitätsstr. 1, Düsseldorf, Fed. Rep. of Germany B. Alan Taylor Department of Mathematics, University of Michigan

TBD mathscidoc:1701.332683

[907] The geometry of complete linear maps

Dan Laksov Department of Mathematics, Royal Institute of Technology

TBD mathscidoc:1701.332682

[908] On rearrangements of vector-valued$H$_{1}-functions

N. J. Kalton Department of Mathematics, University of Missouri-Columbia

TBD mathscidoc:1701.332681

[909] Hankel operators between weighted Bergman spaces

Svante Janson Matematiska institutionen, Thunbengsvägen 3, Uppsala, Sweden

TBD mathscidoc:1701.332680

[910] Bi-invariant differential operators on the Euclidean motion group and applications to generalized Radon transforms

Fulton B. Gonzalez Department of Mathematics and Statistics, Case Western Reserve University

TBD mathscidoc:1701.332679

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