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The FBA solution space kernel: introduction and illustrative examples. [PDF]
Verwoerd WS, Mao L.
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Multi-band frequency selective metasurface based filter for WLAN and X-band EMI shielding applications. [PDF]
Ali H +4 more
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Accelerated first-order optimization under nonlinear constraints. [PDF]
Muehlebach M, Jordan MI.
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Cores of Tangent Cones and Clarke's Tangent Cone
Mathematics of Operations Research, 1985It is known that Clarke's tangent cone at any point of any subset of Rn is always both unique and convex. By contrast, nearly all other notions of convex tangent cone in the literature are monotone in the sense that if a convex cone K is a tangent cone at a point x0 of a set C ⊆ Rn, then K′ ⊆ K, C ⊆ C′ automatically implies that K′ is a tangent cone ...
Martin, D. H., Watkins, G. G.
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Canadian Mathematical Bulletin, 1976
The study of general multiplier theorems (Kuhn-Tucker Conditions) for constrained optimization problems has led to extensions of the notion of a differentiable arc. Abadie [1], Varaiya [10], Guignard [5], Zlobec [11] and Massam [12] investigated the so called cone of tangent vectors to a point in a set for optimization purposes.
Borwein, J., O'Brien, R.
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The study of general multiplier theorems (Kuhn-Tucker Conditions) for constrained optimization problems has led to extensions of the notion of a differentiable arc. Abadie [1], Varaiya [10], Guignard [5], Zlobec [11] and Massam [12] investigated the so called cone of tangent vectors to a point in a set for optimization purposes.
Borwein, J., O'Brien, R.
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Comparing New Notions of Tangent Cones
Journal of the London Mathematical Society, 1989New notions of tangent cones which have been recently introduced are related. These notions are variants of the Clarke's strict tangent cone and give rise to corresponding generalized derivatives. They are closed, convex and larger than the Clarke strict tangent cone, what are desirable features.
Jofré, Alejandro, Penot, Jean-Paul
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The Quantificational Tangent Cones
Canadian Journal of Mathematics, 1988Nonsmooth analysis has provided important new mathematical tools for the study of problems in optimization and other areas of analysis [1, 2, 6-12, 28]. The basic building blocks of this subject are local approximations to sets called tangent cones.Definition 1.1. Let E be a real, locally convex, Hausdorff topological vector space (abbreviated l.c.s.).
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Tangent Cones and Tangent Sets
2014Tangent cones of first-order and tangent cones and tangent sets of higher-order play a very important role in set-valued optimization. For instance, derivatives and epiderivatives of set-valued maps are commonly defined by taking tangent cones and tangent sets of graphs and epigraphs of set-valued maps. Moreover, properties of tangent cones and tangent
Akhtar A. Khan +2 more
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Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences), 2017
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