Results 121 to 130 of about 430 (171)
A Note on a Nonlinear Minimax Location Problem in Tree Networks. [PDF]
Francis RL.
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Quasiconvexity of sum of quasiconvex functions
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Is every radiant function the sum of quasiconvex functions?
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A Zaffaroni
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Approximation of quasiconvex functions by neatly quasiconvex functions
Optimization Letters, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Suliman Al-Homidan +2 more
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Approximating Quasiconvex Functions with Strictly Quasiconvex Ones in Banach Space
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Lucchetti, Roberto, Milasi, Monica
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Mathematical Programming, 2021
An essential goal of this paper is to find sufficient conditions or even characterizations for quasiconvex functions such that sum or minimum of two (or finitely many) such funtions are again quasiconvex. To do this, the authors use the connection between quasiconvex functions \(f\) and quasimonotone operators (think of \(\partial{f}\)), use a new ...
Fabian Flores-Bazán +1 more
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An essential goal of this paper is to find sufficient conditions or even characterizations for quasiconvex functions such that sum or minimum of two (or finitely many) such funtions are again quasiconvex. To do this, the authors use the connection between quasiconvex functions \(f\) and quasimonotone operators (think of \(\partial{f}\)), use a new ...
Fabian Flores-Bazán +1 more
exaly +3 more sources
Functions Which Are Quasiconvex under Linear Perturbations
SIAM Journal on Optimization, 2012A quasiconvex function is a function whose sublevel sets are convex. A function which is quasiconvex under every (possibly large) linear perturbation is, by definition, a convex function. In this well-written paper, motivated by applications in partial differential equations and optimal control, the authors study functions which are robustly ...
E N Barron
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