689 research outputs found
Dynamical depinning of chiral domain walls
The domain wall depinning field represents the minimum magnetic field needed
to move a domain wall, typically pinned by samples' disorder or patterned
constrictions. Conventionally, such field is considered independent on the
Gilbert damping since it is assumed to be the field at which the Zeeman energy
equals the pinning energy barrier (both damping independent). Here, we analyse
numerically the domain wall depinning field as function of the Gilbert damping
in a system with perpendicular magnetic anisotropy and Dzyaloshinskii-Moriya
interaction. Contrary to expectations, we find that the depinning field depends
on the Gilbert damping and that it strongly decreases for small damping
parameters. We explain this dependence with a simple one-dimensional model and
we show that the reduction of the depinning field is related to the internal
domain wall dynamics, proportional to the Dzyaloshinskii-Moriya interaction,
and the finite size of the pinning barriers
Analytic continuation of nucleon electromagnetic form factors in the time-like region
The possibility to compute nucleon electromagnetic form factors in the
time-like region by analytic continuation of their space-like expressions has
been explored in the framework of the Skyrme model. We have developed a
procedure to solve analytically Fourier transforms of the nucleon
electromagnetic current and hence to obtain form factors defined in all
kinematical regions and fulfilling the first-principles requirements. The
results are discussed and compared to data, both in space-like and time-like
region.Comment: 34 pages, 15 figure
The quantization of Proca fields on globally hyperbolic spacetimes: Hadamard states and M{\o}ller operators
This paper deals with several issues concerning the algebraic quantization of
the real Proca field in a globally hyperbolic spacetime and the definition and
existence of Hadamard states for that field. In particular, extending previous
work, we construct the so-called M\o ller -isomorphism between the algebras
of Proca observables on paracausally related spacetimes, proving that the
pullback of these isomorphisms preserves the Hadamard property of corresponding
quasifree states defined on the two spacetimes. Then, we pull-back a natural
Hadamard state constructed on ultrastatic spacetimes of bounded geometry, along
this -isomorphism, to obtain a Hadamard state on a general globally
hyperbolic spacetime. We conclude the paper, by comparing the definition of a
Hadamard state, here given in terms of wavefront set, with the one proposed by
Fewster and Pfenning, which makes use of a supplementary Klein-Gordon Hadamard
form. We establish an (almost) complete equivalence of the two definitions.Comment: 45 pages --- accepted in Annales Henri Poincar\'
Residue Determination in Honey
The use of antibiotics to fight bacterial and fungal honeybee diseases is documented since 1940s. Although at present in some countries certain antibiotics are authorized in apiculture, only few law systems provide maximum residue limits in honey. In addition, residues of worldwide banned antibiotics such as chloramphenicol, nitrofurans and nitroimidazoles have been frequently found. Therefore, the availability of reliable analytical methods able to detect concentrations at few parts per billions is fundamental. After a general overview of the available sample treatment strategies and analytical techniques, the most significantly published methods are discussed. Aminoglycosides and, to a lesser extent, tetracyclines are the more difficult classes to analyse. The current trends are the development of multiclass procedures and of micro-extraction techniques to improve the cost-effectiveness of residues control in the globalization era
Flood plain inundation modeling with explicit description of land surface macrostructures
Although high-resolution digital surface model (DSM) data derived from lidar surveys can describe land surface macrostructures like trees and buildings, digital terrain model (DTM) data obtained by filtering out these macrostructures are commonly used in flood inundation models. In the present study, it is shown for the first time that DSM data can be used directly in flood inundation models by employing automatically-extracted ridges as breaklines for the generation of geomorphologically-informed meshes (GIMs). Even under the simplifying assumption of impermeable macrostructures, especially when GIM refinement is applied, the use of DSM data in preference to DTM data leads to significant improvement in flood predictions. By comparing simulations and observations for a real flood inundation, it is found that the direct use of 1-m DSM data in place of the related DTM data leads to a 42% improvement in predicted flood area, a 36% improvement in predicted flood areal position, and a 25% improvement in predicted times of travel
- …