591 research outputs found
Electrical and optical properties of fluid iron from compressed to expanded regime
Using quantum molecular dynamics simulations, we show that the electrical and
optical properties of fluid iron change drastically from compressed to expanded
regime. The simulation results reproduce the main trends of the electrical
resistivity along isochores and are found to be in good agreement with
experimental data. The transition of expanded fluid iron into a nonmetallic
state takes place close to the density at which the constant volume derivative
of the electrical resistivity on internal energy becomes negative. The study of
the optical conductivity, absorption coefficient, and Rosseland mean opacity
shows that, quantum molecular dynamics combined with the Kubo-Greenwood
formulation provides a powerful tool to calculate and benchmark the electrical
and optical properties of iron from expanded fluid to warm dense region
A FUZZY COMPREHENSIVE EVALUATION OF ENTREPRENEUR BASED ON ABILITY CAPITAL
In this paper, the fuzzy mathematics method is applied to build a fuzzy comprehensive evaluation model of multilevel selection of entrepreneur ability capital. Fuzzy comprehensive evaluation is very effective in multiple factor decision-making and layered authorization is used in AHP to decide authority preferences. All these make the difference in subjective evaluation controlled to the minimum scope, hence the evaluating results are more objective and exact. The paper provides a scientific, practical and quantitative method for the system analysis and comprehensive evaluation of entrepreneur ability capital. Key words: entrepreneur ability capital, evaluation index system, fuzzy comprehensive evaluatio
Biharmonic Riemannian submersions from
In this paper, we study biharmonic Riemannian submersions from a product manifold onto a surface and obtain some local
characterizations of such biharmonic maps. Our results show that when the
target surface is flat, a proper biharmonic Riemannian submersion
is locally a projection of a special twisted
product, and when the target surface is non-flat, is locally a special
map between two warped product spaces with a warping function that solves a
single ODE. As a by-product, we also prove that there is a unique proper
biharmonic Riemannian submersion H^2\times \r\to \r^2 given by the projection
of a warped product
Biharmonic Riemannian submersions from a 3-dimensional BCV space
BCV spaces are a family of 3-dimensional Riemannian manifolds which include
six of Thurston's eight geometries. In this paper, we give a complete
classification of proper biharmonic Riemannian submersions from a 3-dimensional
BCV space by proving that such biharmonic maps exist only in the cases of
or . In each of these two cases, we are able to construct a family of
infinitely many proper biharmonic Riemannian submersions. Our results on one
hand, extend a previous result of the authors which gave a complete
classification of proper biharmonic Riemannian submersions from a 3-dimensional
space form, and on the other hand, can be viewed as the dual study of
biharmonic surfaces (i.e., biharmonic isometric immersions) in a BCV space
studied in some recent literature.Comment: 25 page
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