General equilibrium analysis in ordered topological vector spaces
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Publication:1877821
DOI10.1016/j.jmateco.2003.11.004zbMath1092.91057OpenAlexW2084165712MaRDI QIDQ1877821
Monique Florenzano, Rabee Tourky, Charalambos D. Aliprantis
Publication date: 19 August 2004
Published in: Journal of Mathematical Economics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmateco.2003.11.004
Related Items (24)
Inexact projected gradient method for vector optimization ⋮ Production equilibria ⋮ Tropical convexity in Riesz spaces ⋮ Equilibrium under uncertainty with fuzzy payoff ⋮ Core equivalences for equilibria supported by non-linear prices ⋮ Games in possibility capacities with payoff expressed by fuzzy integral ⋮ Conditional gradient method for vector optimization ⋮ New conditions for the existence of Radner equilibrium with infinitely many states ⋮ Equilibria for games in idempotent measures ⋮ Fixed point and equilibrium theorems in a generalized convexity framework ⋮ Stochastic equilibria for economies under uncertainty with intertemporal substitution ⋮ On the choice of parameters for the weighting method in vector optimization ⋮ Nash points, Ky Fan inequality and equilibria of abstract economies in Max-plus and \(\mathbb B\)-convexity ⋮ Polynomial functions and the Riesz interpolation property ⋮ A quadratically convergent Newton method for vector optimization ⋮ A steepest descent method for vector optimization ⋮ On equilibrium prices in continuous time ⋮ Equilibrium analysis in financial markets with countably many securities ⋮ The super order dual of an ordered vector space and the Riesz–Kantorovich formula ⋮ Equilibrium under uncertainty with Sugeno payoff ⋮ Equilibrium theory with asymmetric information and infinitely many states ⋮ Multiple markets: new perspective on nonlinear pricing ⋮ Topological vector spaces admissible in economic equilibrium theory ⋮ On the convergence of the projected gradient method for vector optimization
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