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[441]
State spaces of$C$^{*}-algebras
Erik M. Alfsen
University of Oslo, Norway
Harald Hanche-Olsen
University of Oslo, Norway
Frederic W. Shultz
University of Oslo, Norway
TBD
mathscidoc:1701.331568
Acta Mathematica, 144, (1), 267-305, 1979.10
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1
Araki H. On a Characterization of the State Space of Quantum Mechanics[J]. Communications in Mathematical Physics, 1980, 75(1): 1-24.
2
Yaakov Friedman · Bernard Russo. Solution of the contractive projection problem. 1985.
3
Shultz F W. Pure states as a dual object for $C^*$-algebras[J]. Communications in Mathematical Physics, 1982, 82(4): 497-509.
4
Bunce L J, Wright J D. Quantum measures and states on Jordan algebras[J]. Communications in Mathematical Physics, 1985, 98(2): 187-202.
5
Gerd Wittstock. On Matrix Order and Convexity. 1984.
6
Landsman N P. Poisson Spaces with a Transition Probability[J]. Reviews in Mathematical Physics, 1997, 9(01): 29-57.
7
Galindo A M, Rodriguezpalacios A. On the Zelmanovian Classification of Prime JB*-Triples[J]. Journal of Algebra, 2000, 226(1): 577-613.
8
Upmeier H. Automorphism groups of Jordan C * -algebras[J]. Mathematische Zeitschrift, 1981.
9
Landsman N P. Classical and quantum representation theory[C]., 1994.
10
Iochum B, Shultz F W. Normal state spaces of Jordan and von Neumann algebras[J]. Journal of Functional Analysis, 1983, 50(3): 317-328.
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[442]
Positive harmonic functions vanishing on the boundary of certain domains in$R$^{$n$}
Michael Benedicks
Institut Mittag-Leffler, Auravägen 17, Djursholm, Sweden
TBD
mathscidoc:1701.332519
Arkiv for Matematik, 18, (1), 53-72, 1979.5
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[443]
Algebraic$L$^{2}decay for Navier-Stokes flows in exterior domains
Wolfgang Borchers
Universität Paderborn, Paderborn, West Germany
Tetsuro Miyakawa
Hiroshima University, Hiroshima, Japan
TBD
mathscidoc:1701.331740
Acta Mathematica, 165, (1), 189-227, 1989.5
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[444]
Monotonicity properties of interpolation spaces
Michael Cwikel
Centre Scientifique d’Orsay, Université de Paris-Sud
TBD
mathscidoc:1701.332442
Arkiv for Matematik, 14, (1), 213-236, 1976.1
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For any interpolation pair ($A$_{0}$A$_{1}), Peetre’s$K$-functional is defined by: $$K\left( {t,a;A_0 ,A_1 } \right) = \mathop {\inf }\limits_{a = a_0 + a_1 } \left( {\left\| {a_0 } \right\|_{A_0 } + t\left\| {a_1 } \right\|_{A_1 } } \right).$$
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[445]
The Riemann-Roch theorem for complex spaces
Roni N. Levy
Sofia State University, Sofia, Bulgaria
TBD
mathscidoc:1701.331688
Acta Mathematica, 158, (1), 149-188, 1984.3
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