2011International Journal of Differential Equations and ApplicationsRequires access

UNIQUENESS RESULTS FOR SOME BOUNDARY VALUE ELLIPTIC PROBLEMS VIA CONVEXITY

Tadie Tadie

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Abstract

Some conditions for the uniqueness of the solutions of the problems $(E)$ and $(E_n)$ displayed below are provided. They are solely based on the behavior of the function $f$  and  the shape of the domain $\Omega$.  The proceedure is inspired  by some earlier results concerning radial  solutions for some similar problems  ([3] and [4])  and some convexity result in [2].

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What this paper is about

Some conditions for the uniqueness of the solutions of the problems $(E)$ and $(E_n)$ displayed below are provided. They are solely based on the behavior of the function $f$  and  the shape of the domain $\Omega$.  The proceedure is inspired  by some earlier results concerning radial  solutions for some similar problems  ([3] and [4])  and some convexity result in [2].

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Available abstract

Some conditions for the uniqueness of the solutions of the problems $(E)$ and $(E_n)$ displayed below are provided. They are solely based on the behavior of the function $f$  and  the shape of the domain $\Omega$.  The proceedure is inspired  by some earlier results concerning radial  solutions for some similar problems  ([3] and [4])  and some convexity result in [2].

Key concepts: Uniqueness, Convexity, Mathematics, Domain (mathematical analysis), Boundary value problem, Omega, Mathematical analysis, Function (biology)

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