Results 151 to 160 of about 20,356 (182)
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Products and Direct Sums in Locally Convex Cones
Canadian Mathematical Bulletin, 2012AbstractIn this paper we define lower, upper, and symmetric completeness and discuss closure of the sets in products and direct sums. In particular, we introduce suitable bases for these topologies, which leads us to investigate completeness of the direct sum and its components. Some results obtained about X-topologies and polars of the neighborhoods.
M. R. Motallebi, H. Saiflu
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Strict inductive limits in locally convex cones
Positivity, 2010The author introduces strict inductive limits in the context of locally convex cones. The general theory of locally convex cones was developed by Keimel and Roth. The main concepts are recalled in the introduction of this paper. Several results in the spirit of the classical properties established by Dieudonné and Schwartz for strict inductive limits ...
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Local minima of quadratic forms on convex cones
Journal of Global Optimization, 2007Local and global minima of quadratic forms on the trace of a convex cone \(K\) are investigated. The authors prove an upper bound on the number of local minima. It is also shown that a local optimal solution situated in the relative interior of \(K\) is in fact a global optimal solution.
Seeger, Alberto, Torki, Mounir
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The Orlicz–Pettis theorem for locally convex cones
PositivityzbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Cones in the Tensor Product of Locally Convex Lattices
American Journal of Mathematics, 1976If E and F are locally convex lattices it is shown that the closure of the projective cone equals the biprojective cone for the projective topology on E 0 F and that this result cannot be extended to arbitrarily ordered locally convex spaces. The question of when these cones are b-cones is considered and applications are given to the tensor product of ...
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Stability of linear operators in locally convex cones
Bulletin des Sciences MathématiqueszbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ismail Nikoufar, Asghar Ranjbari
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Motion planning around obstacles with convex optimization
Science Robotics, 2023Tobia Marcucci
exaly

