49,662 research outputs found
The effects of Zn Impurity on the Properties of Doped Cuprates in the Normal State
We study the interplay of quantum impurity, and collective spinon and holon
dynamics in Zn doped high-T cuprates in the normal state. The
two-dimensional t-t-J models with one and a small amount of Zn
impurity are investigated within a numerical method based on the double-time
Green function theory. We study the inhomogeneities of holon density and
antiferromagnetic correlation background in cases with different Zn
concentrations, and obtain that doped holes tend to assemble around the Zn
impurity with their mobility being reduced. Therefore a bound state of holon is
formed around the nonmagnetic Zn impurity with the effect helping Zn to
introduce local antiferromagnetism around itself. The incommensurate peaks we
obtained in the spin structure factor indicate that Zn impurities have effects
on mixing the q=(, ) and q=0 components in spin excitations.Comment: 5 pages, 3 figure
Superstructure-induced splitting of Dirac cones in silicene
Atomic scale engineering of two-dimensional materials could create devices
with rich physical and chemical properties. External periodic potentials can
enable the manipulation of the electronic band structures of materials. A
prototypical system is 3x3-silicene/Ag(111), which has substrate-induced
periodic modulations. Recent angle-resolved photoemission spectroscopy
measurements revealed six Dirac cone pairs at the Brillouin zone boundary of
Ag(111), but their origin remains unclear [Proc. Natl. Acad. Sci. USA 113,
14656 (2016)]. We used linear dichroism angle-resolved photoemission
spectroscopy, the tight-binding model, and first-principles calculations to
reveal that these Dirac cones mainly derive from the original cones at the K
(K') points of free-standing silicene. The Dirac cones of free-standing
silicene are split by external periodic potentials that originate from the
substrate-overlayer interaction. Our results not only confirm the origin of the
Dirac cones in the 3x3-silicene/Ag(111) system, but also provide a powerful
route to manipulate the electronic structures of two-dimensional materials.Comment: 6 pages, 3 figure
Binscatter Regressions
We introduce the \texttt{Stata} (and \texttt{R}) package \textsf{Binsreg},
which implements the binscatter methods developed in
\citet*{Cattaneo-Crump-Farrell-Feng_2019_Binscatter}. The package includes the
commands \texttt{binsreg}, \texttt{binsregtest}, and \texttt{binsregselect}.
The first command (\texttt{binsreg}) implements binscatter for the regression
function and its derivatives, offering several point estimation, confidence
intervals and confidence bands procedures, with particular focus on
constructing binned scatter plots. The second command (\texttt{binsregtest})
implements hypothesis testing procedures for parametric specification and for
nonparametric shape restrictions of the unknown regression function. Finally,
the third command (\texttt{binsregselect}) implements data-driven number of
bins selectors for binscatter implementation using either quantile-spaced or
evenly-spaced binning/partitioning. All the commands allow for covariate
adjustment, smoothness restrictions, weighting and clustering, among other
features. A companion \texttt{R} package with the same capabilities is also
available
On Binscatter
Binscatter is very popular in applied microeconomics. It provides a flexible,
yet parsimonious way of visualizing and summarizing large data sets in
regression settings, and it is often used for informal evaluation of
substantive hypotheses such as linearity or monotonicity of the regression
function. This paper presents a foundational, thorough analysis of binscatter:
we give an array of theoretical and practical results that aid both in
understanding current practices (i.e., their validity or lack thereof) and in
offering theory-based guidance for future applications. Our main results
include principled number of bins selection, confidence intervals and bands,
hypothesis tests for parametric and shape restrictions of the regression
function, and several other new methods, applicable to canonical binscatter as
well as higher-order polynomial, covariate-adjusted and smoothness-restricted
extensions thereof. In particular, we highlight important methodological
problems related to covariate adjustment methods used in current practice. We
also discuss extensions to clustered data. Our results are illustrated with
simulated and real data throughout. Companion general-purpose software packages
for \texttt{Stata} and \texttt{R} are provided. Finally, from a technical
perspective, new theoretical results for partitioning-based series estimation
are obtained that may be of independent interest
On several families of elliptic curves with arbitrary large Selmer groups
In this paper, we calculate the Selmer groups
S^{(\phi)} (E / \Q) and S^{(\hat{\varphi})} (E^{\prime} / \Q) of elliptic
curves via descent theory
(see [S, Chapter X]), in particular, we obtain that the Selmer groups of
several families of such elliptic curves can be arbitrary large.Comment: 22 page
Fermentation potentials of Zymomonas mobilis and its application in ethanol production from low-cost raw sweet potato
The effects of pH, high concentration of glucose and the initial ethanol content on the fermentation process of ethanol with three strains of Zymomonas mobilis were investigated and the strain of ATCC 29191 was chosen for the next study. The optimal parameters for the ethanol fermentation were studied using the sweet potato raw material as feedstock with an orthogonal experimental design. It was found that the condition for ethanol production was optimized to be pH 4, substrate concentration of 20%, inoculum size of 7.5% and time of fermentation of 24 h, resulting in ethanol yield of 66.4 g/L, productivity of 2.77 g/L/h and fermentation efficiency of 93.5%, respectively. In addition, the inoculum size was identified to be the main factor for efficient ethanol production. By adopting the optimized fermentation condition, high concentration fermentation using sweet potato as sole feedstock was achieved with Z. mobilis ATCC 29191. The ethanol yield and fermentation efficiency were obtained with 99.1 g/L and 92.4%, respectively, in the presence of 400 g/L of initial content of sweet potato. This work demonstrates that the low-cost sweet potato is a feasible feedstock for ethanol fermentation with Z. mobilis.Key words: Ethanol, Zymomonas mobilis, sweet potato, fermentation, orthogonal experimental design
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