2,568 research outputs found
Particle transfer reactions with the time-dependent Hartree-Fock theory using a particle number projection technique
A particle-number projection technique is used to calculate transfer
probabilities in the O+Pb reaction below the fusion barrier. The
time evolution of the many-body wave function is obtained with the
time-dependent Hartree-Fock (TDHF) mean-field theory. The agreement with
experimental data for the sum of the proton-transfer channels is good,
considering that TDHF has no parameter adjusted on reaction mechanism. Some
perspectives for extensions beyond TDHF to include cluster-transfers are
discussed.Comment: Ref. 30 update
Constraints on Shift-Symmetric Scalar-Tensor Theories with a Vainshtein Mechanism from Bounds on the Time Variation of G
We show that the current bounds on the time variation of the Newton constant
G can put severe constraints on many interesting scalar-tensor theories which
possess a shift symmetry and a nonminimal matter-scalar coupling. This
includes, in particular, Galileon-like models with a Vainshtein screening
mechanism. We underline that this mechanism, if efficient to hide the effects
of the scalar field at short distance and in the static approximation, can in
general not alter the cosmological time evolution of the scalar field. This
results in a locally measured time variation of G which is too large when the
matter-scalar coupling is of order one.Comment: RevTeX4 format; v.2: 5 pages, title changed, matches published
versio
Damage spreading and coupling in Markov chains
In this paper, we relate the coupling of Markov chains, at the basis of
perfect sampling methods, with damage spreading, which captures the chaotic
nature of stochastic dynamics. For two-dimensional spin glasses and hard
spheres we point out that the obstacle to the application of perfect-sampling
schemes is posed by damage spreading rather than by the survey problem of the
entire configuration space. We find dynamical damage-spreading transitions
deeply inside the paramagnetic and liquid phases, and show that critical values
of the transition temperatures and densities depend on the coupling scheme. We
discuss our findings in the light of a classic proof that for arbitrary Monte
Carlo algorithms damage spreading can be avoided through non-Markovian coupling
schemes.Comment: 6 pages, 8 figure
Finite-temperature properties of frustrated classical spins coupled to the lattice
We present extensive Monte Carlo simulations for a classical
antiferromagnetic Heisenberg model with both nearest () and next-nearest
() exchange couplings on the square lattice coupled to the lattice degrees
of freedom. The Ising-like phase transition, that appears for in
the pure spin model, is strengthened by the spin-lattice coupling, and is
accompanied by a lattice deformation from a tetragonal symmetry to an
orthorhombic one. Evidences that the universality class of the transition does
not change with the inclusion of the spin-lattice coupling are reported.
Implications for , the prototype for a layered
model in the collinear regime, are also discussed.Comment: 6 pages and 8 figure
Multiphase Plasma in Sub-Damped Lyman Alpha Systems: A Hidden Metal Reservoir
We present a VLT/UVES spectrum of a proximate sub-damped Lyman-alpha
(sub-DLA) system at z=2.65618 toward the quasar Q0331-4505
(z_qso=2.6785+/-0.0030). Absorption lines of O I, Si II, Si III, Si IV, C II, C
III, C IV, Fe II, Al II, and O VI are seen in the sub-DLA, which has a neutral
hydrogen column density log N(H I)=19.82+/-0.05. The absorber is at a velocity
of 1820+/-250 km/s from the quasar; however, its low metallicity
[O/H]=-1.64+/-0.07, lack of partial coverage, lack of temporal variations
between observations taken in 2003 and 2006, and non-detection of N V imply the
absorber is not a genuine intrinsic system. By measuring the O VI column
density and assuming equal metallicities in the neutral and ionized gas, we
determine the column density of hot ionized hydrogen in this sub-DLA, and in
two other sub-DLAs with O VI drawn from the literature. Coupling this with
determinations of the typical amount of warm ionized hydrogen in sub-DLAs, we
confirm that sub-DLAs are a more important metal reservoir than DLAs, in total
comprising at least 6-22% of the metal budget at z~2.5.Comment: 5 pages, 3 color figures, accepted for publication in ApJ
Ising transition driven by frustration in a 2D classical model with SU(2) symmetry
We study the thermal properties of the classical antiferromagnetic Heisenberg
model with both nearest () and next-nearest () exchange couplings on
the square lattice by extensive Monte Carlo simulations. We show that, for
, thermal fluctuations give rise to an effective symmetry
leading to a {\it finite-temperature} phase transition. We provide strong
numerical evidence that this transition is in the 2D Ising universality class,
and that with an infinite slope when .Comment: 4 pages with 4 figure
Physical soil quality indicators for monitoring British soils
The condition or quality of soils determines its ability to deliver a range of functions that support ecosystem services, human health and wellbeing. The increasing policy imperative to implement successful soil monitoring programmes has resulted in the demand for reliable soil quality indicators (SQIs) for physical, biological and chemical soil properties. The selection of these indicators needs to ensure that they are sensitive and responsive to pressure and change e.g. they change across space and time in relation to natural perturbations and land management practices. Using a logical sieve approach based on key policy-related soil functions, this research assessed whether physical soil properties can be used to indicate the quality of British soils in terms of its capacity to deliver ecosystem goods and services. The resultant prioritised list of physical SQIs were tested for robustness, spatial and temporal variability and expected rate of change using statistical analysis and modelling. Six SQIs were prioritised; packing density, soil water retention characteristics, aggregate stability, rate of erosion, depth of soil and soil sealing. These all have direct relevance to current and likely future soil and environmental policy and are appropriate for implementation in soil monitoring programs
Finding instabilities in the community structure of complex networks
The problem of finding clusters in complex networks has been extensively
studied by mathematicians, computer scientists and, more recently, by
physicists. Many of the existing algorithms partition a network into clear
clusters, without overlap. We here introduce a method to identify the nodes
lying ``between clusters'' and that allows for a general measure of the
stability of the clusters. This is done by adding noise over the weights of the
edges of the network. Our method can in principle be applied with any
clustering algorithm, provided that it works on weighted networks. We present
several applications on real-world networks using the Markov Clustering
Algorithm (MCL).Comment: 4 pages, 5 figure
Transport Properties of a Chain of Anharmonic Oscillators with random flip of velocities
We consider the stationary states of a chain of anharmonic coupled
oscillators, whose deterministic hamiltonian dynamics is perturbed by random
independent sign change of the velocities (a random mechanism that conserve
energy). The extremities are coupled to thermostats at different temperature
and and subject to constant forces and . If
the forces differ the center of mass of the system will
move of a speed inducing a tension gradient inside the system. Our aim is
to see the influence of the tension gradient on the thermal conductivity. We
investigate the entropy production properties of the stationary states, and we
prove the existence of the Onsager matrix defined by Green-kubo formulas
(linear response). We also prove some explicit bounds on the thermal
conductivity, depending on the temperature.Comment: Published version: J Stat Phys (2011) 145:1224-1255 DOI
10.1007/s10955-011-0385-
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