1,439,303 research outputs found
Kinetic market models with single commodity having price fluctuations
We study here numerically the behavior of an ideal gas like model of markets
having only one non-consumable commodity. We investigate the behavior of the
steady-state distributions of money, commodity and total wealth, as the
dynamics of trading or exchange of money and commodity proceeds, with local (in
time) fluctuations in the price of the commodity. These distributions are
studied in markets with agents having uniform and random saving factors. The
self-organizing features in money distribution are similar to the cases without
any commodity (or with consumable commodities), while the commodity
distribution shows an exponential decay. The wealth distribution shows
interesting behavior: Gamma like distribution for uniform saving propensity and
has the same power-law tail, as that of the money distribution, for a market
with agents having random saving propensity.Comment: RevTeX4, 6 pages, 5 eps figures, accepted in Eur. Phys. J.
A Characterization of the Conditions for Optimal Auction with Resale
Zheng has proposed a seller-optimal auction for (asymmetric) independent-privatevalue environments where inter-bidder resale is possible. Zheng’s construction requires novel conditions — Resale Monotonicity, Transitivity, and Invariance — on the bidders’ value distribution profile. The only known examples of distribution profiles satisfying these conditions in environments with three or more bidders are uniform distributions. Our characterization result shows that Zheng’s conditions, while being strong, are satisfied by many non-uniform distribution profiles. A crucial step in our analysis is to show that Invariance implies Resale Monotonicity and Transitivity
A Characterization of the Conditions for Optimal Auction with Resale
Zheng has proposed a seller-optimal auction for (asymmetric) independent-privatevalue environments where inter-bidder resale is possible. Zheng’s construction requires novel conditions — Resale Monotonicity, Transitivity, and Invariance — on the bidders’ value distribution profile. The only known examples of distribution profiles satisfying these conditions in environments with three or more bidders are uniform distributions. Our characterization result shows that Zheng’s conditions, while being strong, are satisfied by many non-uniform distribution profiles. A crucial step in our analysis is to show that Invariance implies Resale Monotonicity and Transitivity.independent private values; optimal auction; resale; inverse virtual valuation function
The number and size of nations revisited: Endogenous border formation with non-uniform population distributions
The endogenous border formation model of Alesina and Spolaore (1997) has received a lot of attention in the economics community. One of its central messages is that in a democratic world in equilibrium there is an ineciently large number of nation states. However, this result is obtained under very specic assumptions like a uniform population distribution and no population mobility. In this paper, I generalize the model of Alesina and Spolaore allowing for population distributions other than the uniform distribution. Since this generalization is accompanied by the loss of tractability in closed form, I calculate the equilibria by means of numerical computation. It turns out that the above-mentioned central result is highly sensitive to the choice of population distribution and that the model shows four different regimes depending on the chosen distribution. Furthermore, the behaviour implied by the Alesina and Spolaore model with uniform population distribution is the exception, not the rule.Size of Nations; Endogenous Border Formation; Computational Economics
Beam energy distribution influences on density modulation efficiency in seeded free-electron lasers
The beam energy spread at the entrance of undulator system is of paramount
importance for efficient density modulation in high-gain seeded free-electron
lasers (FELs). In this paper, the dependences of high harmonic micro-bunching
in the high-gain harmonic generation (HGHG), echo-enabled harmonic generation
(EEHG) and phase-merging enhanced harmonic generation (PEHG) schemes on the
electron energy spread distribution are studied. Theoretical investigations and
multi-dimensional numerical simulations are applied to the cases of uniform and
saddle beam energy distributions and compared to a traditional Gaussian
distribution. It shows that the uniform and saddle electron energy
distributions significantly enhance the performance of HGHG-FELs, while they
almost have no influence on EEHG and PEHG schemes. A numerical example
demonstrates that, with about 84keV RMS uniform and/or saddle slice energy
spread, the 30th harmonic radiation can be directly generated by a single-stage
seeding scheme for a soft x-ray FEL facility
A theoretical study of the steady state of a space plasma
An examination of Vlasov theory of a plasma led to the hypothesis that a plasma may reside in a state of minimal change of the uniform distribution. This statement was made definite by determining that the change in the whole distribution can be minimized if the damping rate were maximized. A preliminary test of the theory shows that one would expect a plasma well fit by a kappa distribution to have a low kappa value
Sales Distribution of Consumer Electronics
Using the uniform most powerful unbiased test, we observed the sales
distribution of consumer electronics in Japan on a daily basis and report that
it follows both a lognormal distribution and a power-law distribution and
depends on the state of the market. We show that these switches occur quite
often. The underlying sales dynamics found between both periods nicely matched
a multiplicative process. However, even though the multiplicative term in the
process displays a size-dependent relationship when a steady lognormal
distribution holds, it shows a size-independent relationship when the power-law
distribution holds. This difference in the underlying dynamics is responsible
for the difference in the two observed distributions
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