Download Imperfect Information and Investor Heterogeneity in the Bond by Frank Riedel PDF

By Frank Riedel

Real international traders range of their tastes and attitudes and so they would not have, normally, excellent information regarding the long run customers of the economic climate. such a lot theoretical versions, notwithstanding, think on the contrary that traders are homogeneous and completely knowledgeable concerning the industry. during this e-book, an try out is made to beat those shortcomings. In 3 diverse case experiences, the impression of heterogeneous time personal tastes, heterogeneous ideals and imperfect information regarding the economy's development at the time period constitution of rates of interest are studied. The preliminary bankruptcy supplies an creation to the idea of monetary markets in non-stop time below imperfect details and establishes the lifestyles of an equilibrium with entire markets.

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If for some allocation, no transfer payments are needed, an equilibrium is found. Denote by ci(A)t = yi(t, K t , (Ai Z1>i=l,... 23) the Pareto efficient allocation associated with A. The candidate for the price process ljJ(A) is the marginal felicity of the representative agent at aggregate endowment. Set ljJ(A)t a .. I). 4 Existence of an Arrow-Debreu Equilibrium bi(i\) =E f: (/)(i\)t(ci(i\)t - eD dt . 25) If bi(i\) units of money are given to or taken from agent i, then she is able to afford ci(i\).

If one denotes by . r{ = p:. 1 (Conjecture of Dumas). 3 Equilibrium r(,\)t = I 59 17~rf . i In particular, minrf :=:; r(,\)t :=:; maxrf· i i The preceding corollary was conjectured in a paper of Dumas [23] who studied the case of heterogeneous degrees of risk aversion among agents. In the case of heterogeneous time preferences, it turns out that the short rate of the heterogeneous world is in between the bounds given by the short rates of the homogeneous economies and the conjecture of Dumas holds true(which is not always the case, d.

Since I will keep the assumption of independence, only the intertemporal aspect of the utility function U will be considered. For a deterministic consumption stream (Ct), the utility is U(e) = tOO e-psu(cs)ds. The preference ordering induced by U is stationary in the sense that the delayed utility Ut given by Ude) = froo e-PSu(es)ds leads to the same ordering of (delayed) consumption streams: Ut(e) = e-PtU«ct+s)s~o). Endowed with a certain amount of money, the investor with such an intertemporal utility function prefers the same type 48 2.

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