5,901 research outputs found
Helicase activity on DNA as a propagating front
We develop a propagating front analysis, in terms of a local probability of
zipping, for the helicase activity of opening up a double stranded DNA (dsDNA).
In a fixed-distance ensemble (conjugate to the fixed-force ensemble) the front
separates the zipped and unzipped phases of a dsDNA and a drive acts locally
around the front. Bounds from variational analysis and numerical estimates for
the speed of a helicase are obtained. Different types of helicase behaviours
can be distinguished by the nature of the drive.Comment: 5 pages, 5 eps figures; replaced by the published versio
Ge growth on ion-irradiated Si self-affine fractal surfaces
We have carried out scanning tunneling microscopy experiments under ultrahigh
vacuum condition to study the morphology of ultrathin Ge films eposited on
pristine Si(100) and ion-irradiated Si(100) self-affine fractal surfaces. The
pristine and the ion-irradiated Si(100) surface have roughness exponents of
alpha=0.19+/-0.05 and alpha=0.82+/-0.04 respectively. These measurements were
carried out on two halves of the same sample where only one half was
ion-irradiated. Following deposition of a thin film of Ge (~6 A) the roughness
exponents change to 0.11+/-0.04 and 0.99+/-0.06, respectively. Upon Ge
deposition, while the roughness increases by more than an order of magnitude on
the pristine surface, a smoothing is observed for the ion-irradiated surface.
For the ion-irradiated surface the correlation length xi increases from 32 nm
to 137 nm upon Ge deposition. Ge grows on Si surfaces in the Stranski-Krastanov
or layer-plus-island mode where islands grow on a wetting layer of about three
atomic layers. On the pristine surface the islands are predominantly of square
or rectangular shape, while on the ion-irradiated surface the islands are
nearly diamond shaped. Changes of adsorption behaviour of deposited atoms
depending on the roughness exponent (or the fractal dimension) of the substrate
surface are discussed.Comment: 5 pages, 2 figures and 1 tabl
Hydraulic Jump in One-dimensional Flow
In the presence of viscosity the hydraulic jump in one dimension is seen to
be a first-order transition. A scaling relation for the position of the jump
has been determined by applying an averaging technique on the stationary
hydrodynamic equations. This gives a linear height profile before the jump, as
well as a clear dependence of the magnitude of the jump on the outer boundary
condition. The importance of viscosity in the jump formation has been
convincingly established, and its physical basis has been understood by a
time-dependent analysis of the flow equations. In doing so, a very close
correspondence has been revealed between a perturbation equation for the flow
rate and the metric of an acoustic white hole. We finally provide experimental
support for our heuristically developed theory.Comment: 17 Pages, 8 Figures, 1 Table. To appear in European Physical Journal
Reunion of random walkers with a long range interaction: applications to polymers and quantum mechanics
We use renormalization group to calculate the reunion and survival exponents
of a set of random walkers interacting with a long range and a short
range interaction. These exponents are used to study the binding-unbinding
transition of polymers and the behavior of several quantum problems.Comment: Revtex 3.1, 9 pages (two-column format), 3 figures. Published version
(PRE 63, 051103 (2001)). Reference corrections incorporated (PRE 64, 059902
(2001) (E
Reduced magnetohydrodynamic theory of oblique plasmoid instabilities
The three-dimensional nature of plasmoid instabilities is studied using the
reduced magnetohydrodynamic equations. For a Harris equilibrium with guide
field, represented by \vc{B}_o = B_{po} \tanh (x/\lambda) \hat{y} + B_{zo}
\hat{z}, a spectrum of modes are unstable at multiple resonant surfaces in the
current sheet, rather than just the null surface of the polodial field , which is the only resonant surface in 2D or in
the absence of a guide field. Here is the asymptotic value of the
equilibrium poloidal field, is the constant equilibrium guide field,
and is the current sheet width. Plasmoids on each resonant surface
have a unique angle of obliquity . The resonant
surface location for angle is x_s = - \lambda \arctanh (\tan \theta
B_{zo}/B_{po}), and the existence of a resonant surface requires . The most unstable angle is oblique, i.e. and , in the constant- regime, but parallel, i.e.
and , in the nonconstant- regime. For a fixed angle
of obliquity, the most unstable wavenumber lies at the intersection of the
constant- and nonconstant- regimes. The growth rate of this mode is
, in which
, is the Alfv\'{e}n speed, is the current sheet
length, and is the Lundquist number. The number of plasmoids scales as .Comment: 9 pages, 8 figures, to be published in Physics of Plasma
Possible ferro-spin nematic order in NiGa2S4
We explore the possibility that the spin-1 triangular lattice magnet NiGa2 S4
may have a ferro-nematic ground state with no frozen magnetic moment but a
uniform quadrupole moment. Such a state may be stabilized by biquadratic spin
interactions. We describe the physical properties of this state and suggest
experiments to help verify this proposal. We also contrast this state with a
`non-collinear' nematic state proposed earlier by Tsunetsugu and Arikawa for
NiGa2S4
Nonequilibrium tricriticality in one dimension
We show the existence of a nonequilibrium tricritical point induced by a
repulsive interaction in one dimensional asymmetric exclusion process. The
tricritical point is associated with the particle-hole symmetry breaking
introduced by the repulsion. The phase diagram and the crossover in the
neighbourhood of the tricritical point for the shock formation at one of the
boundaries are determined.Comment: 6 pages; 4 figure
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