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[946]
The Milnor fiber of a generic arrangement
Peter Orlik
Department of Mathematics, University of Wisconsin
Richard Randell
Department of Mathematics, University of Iowa
TBD
mathscidoc:1701.332785
Arkiv for Matematik, 31, (1), 71-81, 1991.10
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[947]
Sobolev functions whose inner trace at the boundary is zero
David Swanson
Department of Mathematics, Indiana University
William P. Ziemer
Department of Mathematics, Indiana University
TBD
mathscidoc:1701.332922
Arkiv for Matematik, 37, (2), 373-380, 1997.12
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Let Ω⊂$R$^{$n$}be an arbitrary open set. In this paper it is shown that if a Sobolev function$f$∈$W$^{1,$p$}(Ω) possesses a zero trace (in the sense of Lebesgue points) on ϖΩ, then$f$is weakly zero on ϖΩ in the sense that$f$∈$W$_{0}^{1,$p$}(Ω).
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[948]
Mass- und Integrationstheorie in Strukturen
J. Ridder
Groningen
TBD
mathscidoc:1701.33915
Acta Mathematica, 73, (1), 131-173, 1941.7
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1
Hildebrandt T H. Integration in abstract spaces[J]. Bulletin of the American Mathematical Society, 1953, 59(2): 111-139.
2
J Ridder. Methoden zur Erweiterung von (Beschränkt) additiven maszen in Somenringen. 1970.
3
J Ridder. Methoden zur Erweiterung von maszen in σ-Somenringen. 1970.
4
J Ridder. Duale konstruktionen von Riemann- wie von lebesgue-integralen nicht-negativer funktionen in abstrakten räumen. II. 1974.
5
J Ridder. Bemerkungen über reguläre und nicht-reguläre äuszere und -innere H-kapazitäten. 1976.
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[949]
On a theorem of Paley and the Littlewood conjecture
J. Fournier
Department of Mathematics, University of British Columbia
TBD
mathscidoc:1701.332507
Arkiv for Matematik, 17, (1), 199-216, 1978.7
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[950]
Asymptotic expansions of matrix coefficients of Whittaker vectors at irregular singularities
Tze-Ming To
Department of Mathematics, National Chenghwa University of Education
TBD
mathscidoc:1701.331815
Acta Mathematica, 175, (2), 227-271, 1994.5
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