Results 11 to 20 of about 10,446 (263)
A Minimal Lamination of the Interior of a Positive Cone with Quadratic Curvature Blowup [PDF]
A few typos fixed.
Breiner, Christine, Kleene, Stephen J.
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Assad-Kirk-Type Fixed Point Theorems for a Pair of Nonself Mappings on Cone Metric Spaces
New fixed point results for a pair of non-self mappings defined on a closed subset of a metrically convex cone metric space (which is not necessarily normal) are obtained.
Kadelburg Z +3 more
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Homotopy methods are powerful tools for solving nonlinear programming. Their global convergence can be generally established under conditions of the nonemptiness and boundness of the interior of the feasible set, the Positive Linear Independent ...
Zhengyong Zhou, Ting Zhang
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Characterization of Banach Lattices in Terms of Quasi-Interior Points
In terms of quasi-interior points, criteria that a Banach lattice has order continuous norm or is an -space with a unit are given. For example, if is Dedekind complete and has a weak order unit, then has order continuous norm if and only if the set of
Egor A. Alekhno
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Lower semi-continuous regularization of mappings in partially ordered by cone normed spaces
The scheme of the lower semi-continuous regularization of mappings in normed spaces is proposed. We make no assumptions on the interior of the ordering cone.
A. V. Dovzhenko
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An improved characterisation of the interior of the completely positive cone [PDF]
A symmetric matrix is defined to be completely positive if it allows a factorisation BB(T), where B is an entrywise nonnegative matrix. This set is useful in certain optimisation problems. The interior of the completely positive cone has previously been characterised by Dur and Still [M. Dur and G. Still, Interior points of the completely positive cone,
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Implementation of nonsymmetric interior-point methods for linear optimization over sparse matrix cones [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Andersen, Martin S. +2 more
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A new notion of the ic-cone convexlike set-valued map characterized by the algebraic interior and the vector closure is introduced in real ordered linear spaces.
Zhi-Ang Zhou
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The focus of this study is to establish the existence and uniqueness of solutions for differential and integral equations within specific metric spaces.
Zahia Djedid +3 more
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A polygonal finite element method for shakedown analysis of structures
This study presents an innovative numerical method that combines the polygonal finite element method (Poly-FEM) with conic optimization techniques within the framework of structural shakedown analysis. The resulting optimization problem is formulated as
Phuc L. H. Ho +3 more
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