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Weak Cone-Completeness of Direct Sums in Locally Convex Cones
2019We consider the weak cone-completeness in locally convex cones and prove that the direct sum of a family of weakly cone-complete separated locally convex cones is weakly cone-complete. We conclude that a direct sum cone topology is barreled whenever its components are weakly cone-complete and separated with the countable bases.
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II. Convexes et Cones Convexes non Localement Compacts
1983Jean-Marc Belley +2 more
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Curves ahead: molecular receptors for fullerenes based on concave–convex complementarity
Chemical Society Reviews, 2008Emilio M Pérez
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Bases and Cones in Locally Convex Spaces
1971The major results of this work include an isomorphism theorem for B-complete barrelled spaces with similar bases and a theorem which shows that the cone associated with a separating biorthogonal system in a perfect C.N.S. has a basis. We also obtain some applications of the former result in the case of dual generalized bases and some results ...
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A First-Order Primal-Dual Algorithm for Convex Problems with Applications to Imaging
Journal of Mathematical Imaging and Vision, 2010Antonin Chambolle, Thomas Pock
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Exact Matrix Completion via Convex Optimization
Foundations of Computational Mathematics, 2009Benjamin Recht
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Logarithmic Negativity: A Full Entanglement Monotone That is not Convex
Physical Review Letters, 2005Martin B Plenio
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