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Cone-Beam Computed Tomography as a Diagnostic Tool for TMJ Morphological Alterations in Disc Displacement. [PDF]
Int Dent JOsama A +7 more
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Elementary vectors reveal minimal interactions in microbial communities
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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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Rough convex cones and rough convex fuzzy cones
Soft Computing, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Liao, Zuhua, Zhou, Juan
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On Cone-Efficiency, Cone-Convexity and Cone-Compactness
SIAM Journal on Applied Mathematics, 1978The properties of efficient (admissible) points of subsets of $R^n $ are discussed in the case when the space is ordered by a convex cone. It is demonstrated that the notion of cone-compactness (a generalization of compactness) is sufficient to guarantee the existence of an efficient point.
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Solidity indices for convex cones
Positivity, 2011The issue addressed in this work is how to measure the degree of solidity of a closed convex cone in the Euclidean space R n. One compares and establishes all sort of relations between the metric, the volumetric, and the Frobenius solidity indices.
Gourion, Daniel, Seeger, Alberto
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On uniqueness cones, velocity cones andP-convexity
Annali di Matematica Pura ed Applicata, 1973Viene studiata l'unicita nel problema di Cauchy quando i coefficienti sono analitici. Il metodo e basato sull'uso dei coni di unicita. Un cono di unicita e il cono duale di un cono convesso e aperto di direzioni non-caratteristiche in un semi-spazio.
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Canonical Barriers on Convex Cones
Mathematics of Operations Research, 2014On the interior of a regular convex cone K in n-dimensional real space there exist two canonical Hessian metrics, the one generated by the logarithm of the characteristic function, and the Cheng-Yau metric. The former is associated with a self-concordant logarithmically homogeneous barrier on K, the universal barrier.
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Bornological Convergence in Locally Convex Cones
Mediterranean Journal of Mathematics, 2015La notion de cône (la multiplication y est associative, mais non nécessairement commutative) localement convexe est bien connue comme celle de partie d'un espace vectoriel de même nature. On adapte sur un tel cône une structure bornologique classique, dont les AA. développent toutes les caractérisques. -- On regrettera l'absence d'exemples.
Ayaseh, Davood, Ranjbari, Asghar
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