Results 61 to 70 of about 552 (144)
Quasiconvex and pseudoconvex functions in nonlinear programming
.The paper based on B. Martos’ ideas (B. Martos, Nonlinear programming theory and methods, Akademiai Kiado, Budapest 1975.
Dubnicki, Walerian, Zorychta, Krystian
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Quasiconvex functions of higher order and the behaviour of some nonlinear functionals
Not available.
Radu Precup
doaj +2 more sources
Comparative Statics With Adjustment Costs and the Le Chatelier Principle
We develop a theory of monotone comparative statics for models with adjustment costs. We show that comparative‐statics conclusions may be drawn under the usual ordinal complementarity assumptions on the objective function, assuming very little about costs: only a mild monotonicity condition is required.
Eddie Dekel +2 more
wiley +1 more source
A topological property of limes-arcwise strictly quasiconvex functions
Two characterizations of functions whose local minima are global are linked by investigating the level sets of limes-arcwise strictly quasiconvex ...
Horst, Reiner, Thach, Phan Thien
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Extendability of continuous quasiconvex functions from subspaces
Let $Y$ be a subspace of a topological vector space $X$, and $A\subset X$ an open convex set that intersects $Y$. We say that the property $(QE)$ [property $(CE)$] holds if every continuous quasiconvex [continuous convex] function on $A\cap Y$ admits a ...
Veselý, Libor +1 more
core
Hermite-Hadamard-type Inequalities for Increasing Convex-along-rays Functions
Some inequalities of Hermite-Hadamard type for increasing convexalong-rays functions are given. Examples for particular domains including triangles, squares, and the part of the unit disk in the first quadrant are also ...
Dragomir, Sever S +2 more
core
Quasiconvex functions can be approximated by quasiconvex polynomials
Let W be a function from the real m×n-matrices to the real numbers. If W is quasiconvex in the sense of the calculus of variations, then we show that W can be approximated locally uniformly by quasiconvex ...
Heinz, Sebastian, Sebastian Heinz
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Convexité au sens direct ou inverse et applications dans l'optimisation vectorielle
(in English) The aim of this paper is to study vector optimization poblems involving objective functions which are convex in some direct or inverse sense (i.e. a special class of cone-quasiconvex functions).
Nicolae Popovici
doaj +2 more sources
An extension of the proximal point algorithm beyond convexity. [PDF]
Grad SM, Lara F.
europepmc +1 more source
Control in Probability for SDE Models of Growth Population. [PDF]
Pérez-Aros P, Quiñinao C, Tejo M.
europepmc +1 more source

