Destinos turísticos transfronteiriços: uma abordagem ao consumidor

Tourism activities are among the most relevant drivers for economical growth and development in various economies. Every year, competition increases tourist destinations (Farhangmehr & Simões, 1999), making it an increasingly complex and geographically diverse range of activities (Pearce, 1991).Such relevance is reflected in the proliferation of studies in the overall area known as tourism, under various perspectives and backgrounds. Previous studies conducted in such contexts suggest that cross-border regions are an attractive and desirable idea, yet requiring further theoretical and empirical research (Studzieniecki & Mazurek, 2007). The new configuration of many cross-border regions calls for a debate on issues concerning its development, raising up important dimensions, such as, organization and planning of common tourism destinations. In particular, there is still a gap in the understanding of destination management in cross-border regions and the customer profile and motivations. Overall this research aims at attaining a deeper understanding of the profile and behavior of consumers in tourism settings, addressing the predisposition for the destination. To address our question we will take an interdisciplinary perspective bringing together inputs from areas, such as, marketing, tourism and local/regional economics. We developed a theoretical model entailing the following constructs: involvement, place attachment, destination satisfaction and loyalty. We then establish potential the relationships among these variables. We suggest that involvement has a positive and direct effect in the two dimensions of place attachment, as well as indirectly, through the construct of satisfaction. Additionally, satisfaction has a direct effect on destination loyalty. Implications for future research are presented.

On universal central extensions of Hom-Leibniz algebras

In the category of Hom-Leibniz algebras we introduce the notion of Hom-corepresentation as adequate coefficients to construct the chain complex from which we compute the Leibniz homology of Hom-Leibniz algebras. We study universal central extensions of Hom-Leibniz algebras and generalize some classical results, nevertheless it is necessary to introduce new notions of α-central extension, universal α-central extension and α-perfect Hom-Leibniz algebra due to the fact that the composition of two central extensions of Hom-Leibniz algebras is not central. We also provide the recognition criteria for these kind of universal central extensions. We prove that an α-perfect Hom-Lie algebra admits a universal α-central extension in the categories of Hom-Lie and Hom-Leibniz algebras and we obtain the relationships between both of them. In case α = Id we recover the corresponding results on universal central extensions of Leibniz algebras.