principios básicos y aplicaciones Nicholson, Walter creator Rabasco Espáriz, Esther Toharia Cortés, Luis arg spa image/jpeg xxi, 599 p. 20 cm 1. Los modelos económicos - 2. Análisis matemático de la optimización - 3. Las preferencias y la utilidad - 4. La maximización de la utilidad y la elección - 5. Los efectos de las variaciones de la renta o del precio de un bien - 6. Las relaciones de demanda entre los bienes - 7. La demanda del mercado y la elasticidad - 8. El intercambio - 9. La elección en situaciones inciertas: la utilidad esperada y la aversión al riesgo - 10. La economía de la información - 11. Las funciones de producción - 12. Los costes de producción - 13. La maximización de los beneficios y la oferta - 14. Otros modelos de la empresa - 15. Modelos de equilibrio parcial de la determinación competitiva de los precios - 16. Análisis competitivo aplicado - 17. Equilibrio competitivo general - 18. La eficiencia de la competencia perfecta - 19. La información, el ajuste del mercado y el equilibrio competitivo - 20. Modelos de mercados monopolísticos - 21. La fijación de precios en los mercados imperfectamente competitivos - 22. La estrategia y la teoría de los juegos - 23. Las demandas de factores de producción por parte de las empresas - 24. La oferta de trabajo - 25. El capital - 26. Las externalidades y los bienes públicos - 27. La teoría de la elcción pública 330.101.542 Microeconomía 978-84-481-1127-4 data:image/jpeg;base64,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 data:image/jpeg;base64,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 AR-UNSa-BCEJYS 260407 20260407155410.0 99 spa