Ordered normed tensor products
Course Mathematics
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Keywords
Normed Space Banach Lattice Bilinear Mapping Order Unit Riesz Decomposition Property
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References
- 1.Behrends E. and Wittstock G.: Tensorprodukte kompakter konvexer Mengen. Inventiones math. 10 251–266 (1970)CrossRefGoogle Scholar
- 2.Behrends E. and Wittstock G.: Tensorprodukte und Simplexe. Inventiones math. 11, 188–198 (1970)CrossRefGoogle Scholar
- 3.Davies E.B., Vincent-Smith G.F.: Tensor products, infinite products and projective limits of Choquet simplexes. Math. Scand. 22,145–164 (1968)Google Scholar
- 4.Davies E.B.: The structure and ideal theory of the predual of a Banach lattice. Trans. Amer. Math. Soc. 131, 544–555 (1968)Google Scholar
- 5.Fremlin D.H.: Tensor products of archimedian vector lattices. Amer. Journal Math. 94, 777–798 (1972)Google Scholar
- 6.Hulanicki A. and Phelps R.R.: Some applications of tensor products of partially ordered spaces. J. Functional Analysis 2, 177–201 (1968)CrossRefGoogle Scholar
- 7.Lazar, A.J.: Affine products of simplexes. Math. Scand. 22, 165–175 (1968)Google Scholar
- 8.Namioka. F., Phelps R.R.:Tensor products of compact convex sets. Pacific J. Math. 31,469–480 (1969)Google Scholar
- 9.Ng. Kung-Fu: On a computation rule for polars. Math. Scand. 26, 14–16 (1970)Google Scholar
- 10.Peressini A.L.:Ordered topological vector spaces. New York, Evanston and London: Harper & Row: 1967Google Scholar
- 11.Peressini A.L and Sherbert D.R.:Ordered topological tensor products. Proc. London Math. Soc. 19, 177–190 (1969)Google Scholar
- 12.Popa N.: Produit tensoriels ordonnés. Rev. Roumani Math. Pures et Appl. 13, 235–246 (1968)Google Scholar
- 13.Schaefer H.H.: Topological vector spaces. Berlin-HeidelbergNew York, Springer: 1971Google Scholar
- 14.Schaefer H.H.:Normed tensor products of Banach lattices. Israel J. Math. 13, 400–415 (1973)Google Scholar
- 15.W.F. Stinespring: Positive functions on Cu*-algebras. Proc. Amer. Math. Soc. 6, 211–216 (1955)Google Scholar
- 16.Wittstock G.:Choquet Simplexe und nukleare Räume. Inventiones math. 15, 251–258 (1972).CrossRefGoogle Scholar
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