5,504 research outputs found
On the interpretation of wh-clauses in exclamative environments
In this paper, a class of sentences in German is discussed that are often called whexclamatives. […]
So called wh-exclamatives can be roughly characterized as wh-clauses that are embedded under exclamative predicates like erstaunt sein/to be amazed at [...] or that are used as the basis for an exclamation [...].
One can ask if wh-exclamatives are a clause-type of their own, in particular, whether they are different from wh-clauses in question environments, that is under question predicates like to ask or to wonder or used as questions. It is often assumed that wh-clauses in exclamative contexts, both embedded and unembedded, are indeed different from wh-clauses in interrogative or question environments [...], at least regarding their semantical type, see for example Elliot (1971, 1974), Grimshaw (1979, 1981), Zaefferer (1983, 1984), Altmann (1 987, 1993). […]
I assume with Grimshaw (1979) that so called wh-exclamatives and wh-interrogatives are alike with respect to their syntactical properties. In addition, I think that they are also alike semantically. So, what I like to do here is to evaluate the following hypothesis:
So-called wh-exclamatives are of the same semantical type as wh-interrogatives
Asynchronous Parallel Stochastic Gradient Descent - A Numeric Core for Scalable Distributed Machine Learning Algorithms
The implementation of a vast majority of machine learning (ML) algorithms
boils down to solving a numerical optimization problem. In this context,
Stochastic Gradient Descent (SGD) methods have long proven to provide good
results, both in terms of convergence and accuracy. Recently, several
parallelization approaches have been proposed in order to scale SGD to solve
very large ML problems. At their core, most of these approaches are following a
map-reduce scheme. This paper presents a novel parallel updating algorithm for
SGD, which utilizes the asynchronous single-sided communication paradigm.
Compared to existing methods, Asynchronous Parallel Stochastic Gradient Descent
(ASGD) provides faster (or at least equal) convergence, close to linear scaling
and stable accuracy
Balancing the Communication Load of Asynchronously Parallelized Machine Learning Algorithms
Stochastic Gradient Descent (SGD) is the standard numerical method used to
solve the core optimization problem for the vast majority of machine learning
(ML) algorithms. In the context of large scale learning, as utilized by many
Big Data applications, efficient parallelization of SGD is in the focus of
active research. Recently, we were able to show that the asynchronous
communication paradigm can be applied to achieve a fast and scalable
parallelization of SGD. Asynchronous Stochastic Gradient Descent (ASGD)
outperforms other, mostly MapReduce based, parallel algorithms solving large
scale machine learning problems. In this paper, we investigate the impact of
asynchronous communication frequency and message size on the performance of
ASGD applied to large scale ML on HTC cluster and cloud environments. We
introduce a novel algorithm for the automatic balancing of the asynchronous
communication load, which allows to adapt ASGD to changing network bandwidths
and latencies.Comment: arXiv admin note: substantial text overlap with arXiv:1505.0495
Dry Friction in the Frenkel-Kontorova-Tomlinson Model: Dynamical Properties
Wearless friction is investigated in a simple mechanical model called
Frenkel-Kontorova-Tomlinson model. We have introduced this model in [Phys. Rev.
B, Vol. 53, 7539 (1996)] where the static friction has already been considered.
Here the model is treated for constant sliding speed. The kinetic friction is
calculated numerically as well as analytically. As a function of the sliding
velocity it shows many structures which can be understood by varies kinds of
phonon resonances (normal, superharmonic and parametric) caused by the
so-called "washboard wave". For increasing interaction strength the regular
motion becomes chaotic (fluid-sliding state). The fluid sliding state is mainly
determined by the density of decay channels of m washboard waves into n
phonons. We also find strong bistabilities and coherent motions with
superimposed dark envelope solitons which interact nondestructively.Comment: Written in RevTeX, figures in PostScript, appears in Z. Phys.
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