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    A note: Constant Market Share Analysis

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    Abstract Constant Market Share Analysis (CMSA) is a method which decomposes the variation of market shares of any trader country. The more recent version is proposed by Fagerberg and Sollie (1985) that avoids some limits deriving from previously specifications. After explicating how CMSA works, this note presents some applications to the Italian case and its most important contribution, which is the formal derivation of market share variation

    A proof of the Ghoussoub-Preiss theorem by the ε−perturbation of Brezis-Nirenberg

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    In this note, a proof of the Ghoussoub-Preiss theorem is presented by using the epsilon-perturbation as introduced by Brezis-Nirenb erg. Thus, besides the deformation lemma, other advanced tools such as the Radon mea-sures space, sub-differential, or the theory of non-differentiable functions, are avoided. Our new argument is a lemma of local type which is used in com-bination with other main ingredients like the Ekeland variational principle and the pseudo-gradient lemma, for which a new proof is proposed as a consequence of the Michael selection theorem

    Multiplicity results for Sturm-Liouville boundary value problems

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    Multiplicity results for Sturm–Liouville boundary value problems are obtained. Proofs are based on variational methods

    Constant Market Share Analysis. A note

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    Constant Market Share Analysis (CMSA) is a method which decomposes the variation of market shares of any trader country. The more recent version is proposed by Fagerberg and Sollie (1985) that avoids some limits deriving from previously specifications. After explicating how CMSA works, this note presents some applications to the Italian case Two are the most important contribution of this paper. First, it includes a complete framework on CMSA. Second, the formal derivation of market share variation is proposed

    Three solutions to a Neumann problem for elliptic equations involving the p-Laplacian

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    In this paper, we establish the existence of three solutions to a Neumann problem involving the p-Laplacian. The technical approach is mainly based on a three critical points theorem
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