5,588 research outputs found
Exclusive Decays to Charmonium and a Light Meson at Next-to-Leading Order Accuracy
In this paper the next-to-leading order (NLO) corrections to meson
exclusive decays to S-wave charmonia and light pseudoscalar or vector mesons,
i.e. , , , and , are performed within non-relativistic (NR)
QCD approach. The non-factorizable contribution is included, which is absent in
traditional naive factorization (NF). And the theoretical uncertainties for
their branching ratios are reduced compared with that of direct tree level
calculation. Numerical results show that NLO QCD corrections markedly enhance
the branching ratio with a K factor of 1.75 for and 1.31 for . In order to
investigate the asymptotic behavior, the analytic form is obtained in the heavy
quark limit, i.e. . We note that annihilation topologies
contribute trivia in this limit, and the corrections at leading order in expansion come from form factors and hard spectator interactions. At
last, some related phenomenologies are also discussed.Comment: 20 pages, 7 figures and 5 table
Localization and Mobility Gap in Topological Anderson Insulator
It has been proposed that disorder may lead to a new type of topological
insulator, called topological Anderson insulator (TAI). Here we examine the
physical origin of this phenomenon. We calculate the topological invariants and
density of states of disordered model in a super-cell of 2-dimensional
HgTe/CdTe quantum well. The topologically non-trivial phase is triggered by a
band touching as the disorder strength increases. The TAI is protected by a
mobility gap, in contrast to the band gap in conventional quantum spin Hall
systems. The mobility gap in the TAI consists of a cluster of non-trivial
subgaps separated by almost flat and localized bands.Comment: 8 pages, 7 figure
BoxSnake: Polygonal Instance Segmentation with Box Supervision
Box-supervised instance segmentation has gained much attention as it requires
only simple box annotations instead of costly mask or polygon annotations.
However, existing box-supervised instance segmentation models mainly focus on
mask-based frameworks. We propose a new end-to-end training technique, termed
BoxSnake, to achieve effective polygonal instance segmentation using only box
annotations for the first time. Our method consists of two loss functions: (1)
a point-based unary loss that constrains the bounding box of predicted polygons
to achieve coarse-grained segmentation; and (2) a distance-aware pairwise loss
that encourages the predicted polygons to fit the object boundaries. Compared
with the mask-based weakly-supervised methods, BoxSnake further reduces the
performance gap between the predicted segmentation and the bounding box, and
shows significant superiority on the Cityscapes dataset. The code has been
available publicly.Comment: ICCV 202
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