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Vorwort -- 1. Mathematische Zeichen und Symbole -- 2. Logik -- 3. Arithmetik -- 4. Algebra -- 5. Lineare Algebra -- 6. Kombinatorik -- 7. Finanzmathematik -- 8. Optimierung linearer Modelle -- 9. Funktionen -- 10. Differentialrechnung -- 11. Integralrechnung -- 12. Elastizitäten -- 13....
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Vorwort -- 1. Statistische Zeichen und Symbole -- 2. Deskriptive Statistik -- 3. Induktive Statistik -- 4. Wahrscheinlichkeitsrechnung -- A Statistische Tabellen -- B Literaturverzeichnis -- Stichwortverzeichnis.
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In contrast with the canonical models, Naimzada and Ricchiuti (2008, 2009) show that the interaction of groups of agents who have the same trading rule but present different beliefs about the fundamental value could be a source of instability in financial markets. Differently from Naimzada and...
Persistent link: https://www.econbiz.de/10010857761
This paper is the first attempt at quantitative and qualitative analysis of the Soviet literature on general equilibrium theory in 1960—1990s. We divide the papers into four subgroups: von Neumann—Gale class of models and equilibrium growth; Arrow—Debreu class of models; disequilibrium...
Persistent link: https://www.econbiz.de/10011007739
An allocation rule is called Bayes-Nash incentive compatible, if there exists a payment rule, such that truthful reports of agents’ types form a Bayes-Nash equilibrium in the directrevelation mechanism consisting of the allocation rule and the payment rule. This paperprovides characterizations...
Persistent link: https://www.econbiz.de/10005304781
I consider n-person normal form games where the strategy set of every player is a non-empty compact convex subset of Euclidean space, and the payoff function of player i is continuous and concave in player i''s own strategies. No further restrictions (such as multilinearity of the payoff...
Persistent link: https://www.econbiz.de/10005304784
We consider networks evolving over time within an infinite-horizon dynamic setting. Transitions from one network to another are given by a stationary transition probability matrix. We study the problem of fairly and efficiently allocating the value of a network at any point in time among its...
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