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[706]
On the$p$-typical curves in Quillen's$K$-theory
Lars Hesselholt
Department of Mathematics, Massachusetts Institute of Technology
TBD
mathscidoc:1701.331825
Acta Mathematica, 177, (1), 1-53, 1996.2
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[707]
Further results on$E$-compact spaces. I
S. Mrówka
Pennsylvania State University, University Park, Penn, USA
TBD
mathscidoc:1701.331344
Acta Mathematica, 120, (1), 161-185, 1967.7
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[708]
Automorphisms and invariant states of operator algebras
Erling Størmer
Mathematical Institute, University of Oslo
TBD
mathscidoc:1701.331405
Acta Mathematica, 127, (1), 1-9, 1969.11
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1
Burkhard Kummerer. Markov dilations on W∗-algebras. 1985.
2
Hoeghkrohn R, Landstad M B, Stormer E, et al. Compact ergodic groups of automorphisms[J]. Annals of Mathematics, 1980, 114(1).
3
Loebl R I, Muhly P S. Analyticity and Flows in Von Neumann Algebras[J]. Journal of Functional Analysis, 1978, 29(2): 214-252.
4
Erling Stormer. Spectra of ergodic transformations. 1974.
5
Driessler W. On the type of local algebras in quantum field theory[J]. Communications in Mathematical Physics, 1977, 53(3): 295-297.
6
Longo R. Notes on algebraic invariants for noncommutative dynamical systems[J]. Communications in Mathematical Physics, 1979, 69(3): 195-207.
7
Stormer E. Spectra of states, and asymptotically abelian C*-algebras[J]. Communications in Mathematical Physics, 1972, 28(4): 279-294.
8
Duvenhage R. Relatively independent joinings and subsystems of W*-dynamical systems[J]. Studia Mathematica, 2010, 209(1): 21-41.
9
Halpern H. Unitary implementation of automorphism groups on von Neumann algebras[J]. Communications in Mathematical Physics, 1972, 25(4): 253-275.
10
Michael Lorenz. Über mehrdimensionale singuläre Integraloperatoren und Pseudomultiplikationsoperatoren nicht normalen Typs. 1976.
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[709]
Discrete one-dimensional quasi-periodic Schrödinger operators with pure point spectrum
L. H. Eliasson
Department of Mathematics, Royal Institute of Technology
TBD
mathscidoc:1701.331842
Acta Mathematica, 179, (2), 153-196, 1996.2
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[710]
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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