548,360 research outputs found
Modelling diffusional transport in the interphase cell nucleus
In this paper a lattice model for diffusional transport of particles in the
interphase cell nucleus is proposed. Dense networks of chromatin fibers are
created by three different methods: randomly distributed, non-interconnected
obstacles, a random walk chain model, and a self avoiding random walk chain
model with persistence length. By comparing a discrete and a continuous version
of the random walk chain model, we demonstrate that lattice discretization does
not alter particle diffusion. The influence of the 3D geometry of the fiber
network on the particle diffusion is investigated in detail, while varying
occupation volume, chain length, persistence length and walker size. It is
shown that adjacency of the monomers, the excluded volume effect incorporated
in the self avoiding random walk model, and, to a lesser extent, the
persistence length, affect particle diffusion. It is demonstrated how the
introduction of the effective chain occupancy, which is a convolution of the
geometric chain volume with the walker size, eliminates the conformational
effects of the network on the diffusion, i.e., when plotting the diffusion
coefficient as a function of the effective chain volume, the data fall onto a
master curve.Comment: 9 pages, 8 figure
An Empirical Analysis of the Taiwan Institutional Trading Volume Volatility Spillover on Stock Market Index Return
This paper provides interesting empirical evidence on the relation between the volatility impact effect of the Taiwan institutional trading volume and the stock market index by using the MEGARCH model. We found a significant autoregressive coefficient of institutional trading volume and stock market index. The cross-volatility spillover effect, asymmetric leverage effect, and persistence of volatility effect are statistically significant. The feedback and lead-lag relationship between trading volume and stock index return are also statistically significant. Therefore, Taiwan¡¦s institutional trading volume can affect the stock market index through volatility effect and causality.
The Electrostatic Persistence Length of Polymers beyond the OSF Limit
We use large scale Monte Carlo simulations to test scaling theories for the
electrostatic persistence length of isolated, uniformly charged polymers
with \DH intrachain interactions in the limit where the screening length
exceeds the intrinsic persistence length of the chains. Our
simulations cover a significantly larger part of the parameter space than
previous studies. We observe no significant deviations from the prediction
by Khokhlov and Khachaturian which is based on applying
the Odijk-Skolnick-Fixman theory to the stretched de
Gennes-Pincus-Velasco-Brochard polyelectrolyte blob chain. A linear or
sublinear dependence of the persistence length on the screening length can be
ruled out. We argue that previous numerical results pointing into this
direction are probably due to a combination of excluded volume and finite chain
length effects. The paper emphasizes the role of scaling arguments in the
development of useful representations for experimental and simulation data.Comment: 11 pages, 7 figure
Trade Persistence and the Limits of Trade Agreements
International trade ows reveal strong persistence over time. This paper is concerned with the role of trade agreements in this persistent environment. The data reveal a high level of heterogeneity of the trade- creating effect along the trade volume and per-capita income distributions. If controlled for persistence in bilateral trade ows, I find that higher per- capita incomes are associated with smaller increases in bilateral trade ows if an agreement is present, compared to lower-income countries. This gives rise to a re-assessment of trade agreements and hence of economic policy. While they are a powerful tool for trading partners at the lower end of the per-capita income distribution, they are less so at the upper end. --Trade agreements,Gravity model,Trade persistence
On two intrinsic length scales in polymer physics: topological constraints vs. entanglement length
The interplay of topological constraints, excluded volume interactions,
persistence length and dynamical entanglement length in solutions and melts of
linear chains and ring polymers is investigated by means of kinetic Monte Carlo
simulations of a three dimensional lattice model. In unknotted and
unconcatenated rings, topological constraints manifest themselves in the static
properties above a typical length scale ( being
the volume fraction, the mean bond length).
Although one might expect that the same topological length will play a role
in the dynamics of entangled polymers, we show that this is not the case.
Instead, a different intrinsic length de, which scales like excluded volume
blob size , governs the scaling of the dynamical properties of both linear
chains and rings.Comment: 7 pages. 4 figure
Surprise Volume and Heteroskedasticity in Equity Market Returns
Heteroskedasticity in returns may be explainable by trading volume. We use different volume variables, including surprise volume---i.e. unexpected above-average trading activity---which is derived from uncorrelated volume innovations. Assuming weakly exogenous volume, we extend the Lamoureux and Lastrapes (1990) model by an asymmetric GARCH in-mean specification following Golsten et al. (1993). Model estimation for the U.S. as well as six large equity markets shows that surprise volume provides superior model fit and helps to explain volatility persistence as well as excess kurtosis. Surprise volume reveals a significant positive market risk premium, asymmetry, and a surprise volume effect in conditional variance. The findings suggest that, e.g., a surprise volume shock (breakdown)---i.e. large (small) contemporaneous and small (large) lagged surprise volume---relates to increased (decreased) conditional market variance and return.ARCH, trading volume, return volume dependence, asymmetric volatility, market risk premium, leverage effect
The adaptive nature of liquidity taking in limit order books
In financial markets, the order flow, defined as the process assuming value
one for buy market orders and minus one for sell market orders, displays a very
slowly decaying autocorrelation function. Since orders impact prices,
reconciling the persistence of the order flow with market efficiency is a
subtle issue. A possible solution is provided by asymmetric liquidity, which
states that the impact of a buy or sell order is inversely related to the
probability of its occurrence. We empirically find that when the order flow
predictability increases in one direction, the liquidity in the opposite side
decreases, but the probability that a trade moves the price decreases
significantly. While the last mechanism is able to counterbalance the
persistence of order flow and restore efficiency and diffusivity, the first
acts in opposite direction. We introduce a statistical order book model where
the persistence of the order flow is mitigated by adjusting the market order
volume to the predictability of the order flow. The model reproduces the
diffusive behaviour of prices at all time scales without fine-tuning the values
of parameters, as well as the behaviour of most order book quantities as a
function of the local predictability of order flow.Comment: 40 pages, 14 figures, and 2 tables; old figure 12 removed. Accepted
for publication on JSTA
Persistence probabilities in centered, stationary, Gaussian processes in discrete time
Lower bounds for persistence probabilities of stationary Gaussian processes
in discrete time are obtained under various conditions on the spectral measure
of the process. Examples are given to show that the persistence probability can
decay faster than exponentially. It is shown that if the spectral measure is
not singular, then the exponent in the persistence probability cannot grow
faster than quadratically. An example that appears (from numerical evidence) to
achieve this lower bound is presented.Comment: 9 pages; To appear in a special volume of the Indian Journal of Pure
and Applied Mathematic
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