3,859 research outputs found
An Analysis of the Search Spaces for Generate and Validate Patch Generation Systems
We present the first systematic analysis of the characteristics of patch
search spaces for automatic patch generation systems. We analyze the search
spaces of two current state-of-the-art systems, SPR and Prophet, with 16
different search space configurations. Our results are derived from an analysis
of 1104 different search spaces and 768 patch generation executions. Together
these experiments consumed over 9000 hours of CPU time on Amazon EC2.
The analysis shows that 1) correct patches are sparse in the search spaces
(typically at most one correct patch per search space per defect), 2) incorrect
patches that nevertheless pass all of the test cases in the validation test
suite are typically orders of magnitude more abundant, and 3) leveraging
information other than the test suite is therefore critical for enabling the
system to successfully isolate correct patches.
We also characterize a key tradeoff in the structure of the search spaces.
Larger and richer search spaces that contain correct patches for more defects
can actually cause systems to find fewer, not more, correct patches. We
identify two reasons for this phenomenon: 1) increased validation times because
of the presence of more candidate patches and 2) more incorrect patches that
pass the test suite and block the discovery of correct patches. These
fundamental properties, which are all characterized for the first time in this
paper, help explain why past systems often fail to generate correct patches and
help identify challenges, opportunities, and productive future directions for
the field
Study on Noncommutative Representations of Galilean Generators
The representations of Galilean generators are constructed on a space where
both position and momentum coordinates are noncommutating operators. A
dynamical model invariant under noncommutative phase space transformations is
constructed. The Dirac brackets of this model reproduce the original
noncommutative algebra. Also, the generators in terms of noncommutative phase
space variables are abstracted from this model in a consistent manner. Finally,
the role of Jacobi identities is emphasised to produce the noncommuting
structure that occurs when an electron is subjected to a constant magnetic
field and Berry curvature.Comment: Title changed, new references added, published in Int. J. Mod. Phys.
The effects of transients on photospheric and chromospheric power distributions
We have observed a quiet Sun region with the Swedish 1-meter Solar Telescope
(SST) equipped with CRISP Imaging SpectroPolarimeter. High-resolution,
high-cadence, H line scanning images were taken to observe different
layers of the solar atmosphere from the photosphere to upper chromosphere. We
study the distribution of power in different period-bands at different heights.
Power maps of the upper photosphere and the lower chromosphere show suppressed
power surrounding the magnetic-network elements, known as "magnetic shadows".
These also show enhanced power close to the photosphere, traditionally referred
to as "power halos". The interaction between acoustic waves and inclined
magnetic fields is generally believed to be responsible for these two effects.
In this study we explore if small-scale transients can influence the
distribution of power at different heights. We show that the presence of
transients, like mottles, Rapid Blueshifted Excursions (RBEs) and Rapid
Redshifted Excursions (RREs), can strongly influence the power-maps. The short
and finite lifetime of these events strongly affects all powermaps, potentially
influencing the observed power distribution. We show that Doppler-shifted
transients like RBEs and RREs that occur ubiquitously, can have a dominant
effect on the formation of the power halos in the quiet Sun. For magnetic
shadows, transients like mottles do not seem to have a significant effect in
the power suppression around 3 minutes and wave interaction may play a key role
here. Our high cadence observations reveal that flows, waves and shocks
manifest in presence of magnetic fields to form a non-linear
magnetohydrodynamic system.Comment: 11 pages, 11 Figures, 4 movies (will be available online in ApJ). ApJ
(accepted
A systematic study on the binding energy of hypernuclei
In this paper, we calculated the binding energy per baryon of the
hypernuclei systemically, using the relativistic mean field theory (RMF) in a
statistic frame. Some resemble properties are found among most of the
hypernuclei found in experiments. The data show that a hypernucleus
will be more stable, if it is composed of a hyperon adding to a
stable normal nuclear core, or a hyperon replacing a neutron in a
stable normal nuclear core. According to our calculations, existences of some
new hypernuclei are predicted under the frame of RMF.Comment: 8 pages, 6 figures, 3 table
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