194,887 research outputs found
Baryon Electromagnetic Form Factors at BESIII
The electromagnetic form factors are fundamental observables that parametrise
the electric and magnetic structure of hadrons and provide a key to the strong
interaction. The Beijing Spectrometer (BESIII) is located at the Beijng
Electron Positron Collider (BEPCII), a symmetric collider running at
center-of-mass energies between 2.0 and 4.6 GeV. This wide energy range allows
the measurement of electromagnetic form factors both from direct
annihilation and from initial-state radiation processes. Based on
of data collected at center-of-mass energies between
2.23 and 3.67 GeV, BESIII published results on the channel . More recently, preliminary results from the analysis of the
initial-state radiation process based on
7.41 of data have also been released. Besides nucleons, all
hyperons in the SU(3) spin 1/2 octet and spin 3/2 decuplet are energetically
accessible at BESIII. Preliminary results from the channel and the channel from the charmed sector are already available.
Furthermore, a world-leading data sample for precision measurements of baryon
form factors was collected in 2015. This data will enable the measurement of
baryon electromagnetic form factors with unprecedented accuracy.Comment: 9 pages, 11 figures. Proceedings from Bormio 2017 conference,
submitted to Po
Topological defects in 1D elastic waves
It has been recently shown theoretically that a topological defect in a 1D
periodic potential may give rise to two localized states within the energy
gaps. In this work we present an experimental realization of this effect for
the case of torsional waves in elastic rods. We also show numerically that
three, or even more, localized states can be present if the parameters
characterizing the topological defect are suitably varied.Comment: 3 pages, 4 figures, accepted in Physica
Model-driven design of geo-information services
This thesis presents a method for the development of distributed geo-information systems. The method is organised around the design principles of modularity, reuse and replaceability. The method enables the modelling of both behavioural and informational aspects of geo-information systems in an integrated way. This thesis introduces the concept the Geo-information Service Infrastructure (GSI)
Simplicial ideals, 2-linear ideals and arithmetical rank
In the first part of this paper we study scrollers and linearly joined
varieties.
A particular class of varieties, of important interest in classical Geometry
are Cohen--Macaulay varieties of minimal degree.
They appear naturally studying the fiber cone of of a codimension two toric
ideals.
Let be an ideal defining a linearly joined arrangement of
varieties:
- We compute the depth, and the cohomological dimension. is the connectedness
dimension.
- We characterize sets of generators of , and give an effective algorithm
to find equations, as an application we compute arithmetical rank. in the case
if defines a union of linear spaces, (ara =projective dimension), in
particular this applies to any square free monomial ideal having a linear
resolution.
- In the case where is a union of linear spaces, the ideal , can be
characterized by a tableau, which is an extension of a Ferrer (or Young)
tableau.
- We introduce a new class of ideals called simplicial ideals, ideals
defining linearly-joined varieties are a particular case of simplicial ideals.Comment: 31 pages, 5 figure
Non-integrability of geodesic flow on certain algebraic surfaces
This paper addresses an open problem recently posed by V. Kozlov: a rigorous
proof of the non-integrability of the geodesic flow on the cubic surface . We prove this is the case using the Morales-Ramis theorem and Kovacic
algorithm. We also consider some consequences and extensions of this result.Comment: Accepted in Physics Letters
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