2,697 research outputs found
Double-digest RADseq loci using standard Illumina indexes improve deep and shallow phylogenetic resolution of Lophodermium, a widespread fungal endophyte of pine needles.
The phylogenetic and population genetic structure of symbiotic microorganisms may correlate with important ecological traits that can be difficult to directly measure, such as host preferences or dispersal rates. This study develops and tests a low-cost double-digest restriction site-associated DNA sequencing (ddRADseq) protocol to reveal among- and within-species genetic structure for Lophodermium, a genus of fungal endophytes whose evolutionary analyses have been limited by the scarcity of informative markers. The protocol avoids expensive barcoded adapters and incorporates universal indexes for multiplexing. We tested for reproducibility and functionality by comparing shared loci from sample replicates and assessed the effects of numbers of ambiguous sites and clustering thresholds on coverage depths, number of shared loci among samples, and phylogenetic reconstruction. Errors between technical replicates were minimal. Relaxing the quality-filtering criteria increased the mean coverage depth per locus and the number of loci recovered within a sample, but had little effect on the number of shared loci across samples. Increasing clustering threshold decreased the mean coverage depth per cluster and increased the number of loci recovered within a sample but also decreased the number of shared loci across samples, especially among distantly related species. The combination of low similarity clustering (70%) and relaxed quality-filtering (allowing up to 30 ambiguous sites per read) performed the best in phylogenetic analyses at both recent and deep genetic divergences. Hence, this method generated sufficient number of shared homologous loci to investigate the evolutionary relationships among divergent fungal lineages with small haploid genomes. The greater genetic resolution also revealed new structure within species that correlated with ecological traits, providing valuable insights into their cryptic life histories
Exact expressions for the mobility and electrophoretic mobility of a weakly charged sphere in a simple electrolyte
We present (asymptotically) exact expressions for the mobility and
electrophoretic mobility of a weakly charged spherical particle in an
electrolyte solution. This is done by analytically solving the electro and
hydrodynamic equations governing the electric potential and fluid flow with
respect to an electric field and a nonelectric force. The resulting formulae
are cumbersome, but fully explicit and trivial for computation. In the case of
a very small particle compared to the Debye screening length () our
results reproduce proper limits of the classical Debye and Onsager theories,
while in the case of a very large particle () we recover, both, the
non-monotonous charge dependence discovered by Levich (1958) as well as the
scaling estimate given by Long, Viovy, and Ajdari (1996), while adding the
previously unknown coefficients and corrections. The main applicability
condition of our solution is charge smallness in the sense that screening
remains linear.Comment: 6 pages, 1 figur
Many-body effects in tracer particle diffusion with applications for single-protein dynamics on DNA
30% of the DNA in E. coli bacteria is covered by proteins. Such high degree
of crowding affect the dynamics of generic biological processes (e.g. gene
regulation, DNA repair, protein diffusion etc.) in ways that are not yet fully
understood. In this paper, we theoretically address the diffusion constant of a
tracer particle in a one dimensional system surrounded by impenetrable crowder
particles. While the tracer particle always stays on the lattice, crowder
particles may unbind to a surrounding bulk and rebind at another or the same
location. In this scenario we determine how the long time diffusion constant
(after many unbinding events) depends on (i) the unbinding rate of
crowder particles , and (ii) crowder particle line density ,
from simulations (Gillespie algorithm) and analytical calculations. For small
, we find when crowder particles
are immobile on the line, and when
they are diffusing; is the free particle diffusion constant. For large
, we find agreement with mean-field results which do not depend on
. From literature values of and , we show that
the small -limit is relevant for in vivo protein diffusion on a
crowded DNA. Our results applies to single-molecule tracking experiments.Comment: 10 pages, 8 figure
Zero-Crossing Statistics for Non-Markovian Time Series
In applications spaning from image analysis and speech recognition, to energy
dissipation in turbulence and time-to failure of fatigued materials,
researchers and engineers want to calculate how often a stochastic observable
crosses a specific level, such as zero. At first glance this problem looks
simple, but it is in fact theoretically very challenging. And therefore, few
exact results exist. One exception is the celebrated Rice formula that gives
the mean number of zero-crossings in a fixed time interval of a zero-mean
Gaussian stationary processes. In this study we use the so-called Independent
Interval Approximation to go beyond Rice's result and derive analytic
expressions for all higher-order zero-crossing cumulants and moments. Our
results agrees well with simulations for the non-Markovian autoregressive
model
Vector triplets at the LHC
Several popular extensions of the Standard Model predict extra vector fields
that transform as triplets under the gauge group SU(2)_L. These multiplets
contain Z' and W' bosons, with masses and couplings related by gauge
invariance. We review some model-independent results about these new vector
bosons, with emphasis on di-lepton and lepton-plus-missing-energy signals at
the LHC.Comment: LaTex 5 pages. Talk by M. Perez-Victoria at LHCP 2013, Barcelona,
Spain, May 13-18, 2013. New reference adde
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