Results 1 to 10 of about 43,910 (259)
Prederivatives of gamma paraconvex set-valued maps and Pareto optimality conditions for set optimization problems [PDF]
Prederivatives play an important role in the research of set optimization problems. First, we establish several existence theorems of prederivatives for γ-paraconvex set-valued mappings in Banach spaces with γ > 0 $\gamma>0$ .
Hui Huang, Jixian Ning
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Generalized convex set-valued maps
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Nicolae Popovici
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The author presents several definitions of convex and quasiconvex set-valued maps and gives some relationships between them.
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Approximate Convexity for Set-Valued Maps [PDF]
In this paper, we extend the notion of approximate convexity to set-valued maps and obtain some relations between approximate convexity and approximate monotonicity of their normal subdifferential.
Zohreh Kefayati, Morteza Oveisiha
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On Fixed Points of Soft Set-Valued Maps
Conventional mathematical tools which require all inferences to be exact, are not always sufficient to handle imprecisions in a wide variety of practical fields. Thus, among various developments in fuzzy mathematics, enormous efforts have been in process
Mohammed Shehu Shagari +2 more
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An inverse mapping theorem for set-valued maps [PDF]
We prove that certain Lipschitz properties of the inverse F −
Dontchev, A. L., Hager, W. W.
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Using ρ-cone arcwise connectedness on parametric set-valued optimization problems
Within the inquiry about work, we explore a parametric set-valued optimization problem, where the objective as well as constraint maps are set-valued.
Koushik Das, Mohammad Esmael Samei
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On Fuzzy Soft Set-Valued Maps with Application
Soft set and fuzzy soft set theories are proposed as mathematical tools for dealing with uncertainties. There has been tremendous progress concerning the extensions of these theories from different point of views of researchers so as to accommodate more ...
Shehu Shagari Mohammed
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Structure of the Fixed Point of Condensing Set-Valued Maps [PDF]
In this paper, we present structure of the fixed point set results for condensing set-valued map. Also, we prove a generalization of the Krasnosel'skii-Perov connectedness principle to the case of condensing set-valued maps.
Zeinab Soltani
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Stable approximations of set-valued maps [PDF]
The celebrated Lax’ principle “stability and consistency implies convergence” is adapted to the case of nonlinear equation and even inclusions (multivalued equations) through a convenient concept of stability. It requires the definition of “contingent derivative” of single or set-valued maps and states that a family of maps is stable if and only if the
Aubin, J.-P., Wets, R.J.-B.
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