162,488 research outputs found
Existence of Equilibrium Prices for Discontinuous Excess Demand Correspondences
No full textThe aim of the paper is to obtain the existence of equilibrium prices in economies where the excess demand correspondences—differently from the usual condition—are not necessarily upper semicontinuous. So, in our setting, we cannot use the Gale-Debreu-Nikaido Lemma. The existence of equilibrium prices is obtained for discontinuous excess demand correspondences which obey to a condition like of the weak axiom of reveled preferences.Discontinuous excess demand correspondences, existence of equilibrium prices, weak axiom of revealed preferences
[Report to Chief J. E. Curry, by an unknown author #1]
No full textReport to Chief J. E. Curry, by an unknown author. The report contains a list of officers who gave depositions to the United States Attorney
[Report to Chief J. E. Curry, by an unknown author #2]
No full textReport to Chief J. E. Curry, by an unknown author. The report contains a list of officers who gave depositions to the United States Attorney
Total antioxidant capacity evaluation: Critical steps for assaying berry antioxidant features
No full textIntroduction and evaluation of raspberry and blackberry varieties for expanding berry cultivation in the mid-adriatic area.
No full textISHS - ActaHotic
Lower convergence of approximate solutions to vector quasi-variational problems
No full textIn this article, various types of approximate solutions for vector quasivariational problems in Banach spaces are introduced. Motivated by [M.B. Lignola, J. Morgan, On convergence results for weak efficiency in vector optimization problems with equilibrium constraints, J. Optim. Theor. Appl. 133 (2007), pp. 117–121] and in line with the results obtained in optimization, game theory and scalar variational inequalities, our aim is to
investigate lower convergence properties (in the sense of Painleve ́– Kuratowski) for such approximate solution sets in the presence of perturbations on the data. Sufficient conditions are obtained for the lower convergence of ‘strict approximate’ solution sets but counterexamples show that, in general, the other types of solutions do not lower converge. Moreover, we prove that any exact solution to the limit problem
can be obtained as the limit of a sequence of approximate solutions to the perturbed problems
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