2,457 research outputs found
Holographic Duals of Black Holes in Five-dimensional Minimal Supergravity
We examine the dual conformal field theory for extremal charged black holes
in five-dimensional minimal supergravity with 2 independent angular momenta.
The conformal field theory Virasoro algebra, central charge, and temperature
are calculated. Additionally the conformal field theory entropy is calculated
using the Cardy formula and agrees with the Bekenstein-Hawking black hole
entropy. The central charges are directly proportional to the angular momentum
components of the black hole. In five and higher dimensions, rotations of the
spacetime correspond to rotations of the central charges leading to an apparent
symmetry relating the conformal field theories dual to each black hole. A
rotationally invariant central charge, which is proportional to the total
angular momentum, is used to discuss the supersymmetric BMPV black hole limits.Comment: inaccurate descriptions are clarifie
Conflation of short identity-by-descent segments bias their inferred length distribution
Identity-by-descent (IBD) is a fundamental concept in genetics with many
applications. In a common definition, two haplotypes are said to contain an IBD
segment if they share a segment that is inherited from a recent shared common
ancestor without intervening recombination. Long IBD segments (> 1cM) can be
efficiently detected by a number of algorithms using high-density SNP array
data from a population sample. However, these approaches detect IBD based on
contiguous segments of identity-by-state, and such segments may exist due to
the conflation of smaller, nearby IBD segments. We quantified this effect using
coalescent simulations, finding that nearly 40% of inferred segments 1-2cM long
are results of conflations of two or more shorter segments, under demographic
scenarios typical for modern humans. This biases the inferred IBD segment
length distribution, and so can affect downstream inferences. We observed this
conflation effect universally across different IBD detection programs and human
demographic histories, and found inference of segments longer than 2cM to be
much more reliable (less than 5% conflation rate). As an example of how this
can negatively affect downstream analyses, we present and analyze a novel
estimator of the de novo mutation rate using IBD segments, and demonstrate that
the biased length distribution of the IBD segments due to conflation can lead
to inflated estimates if the conflation is not modeled. Understanding the
conflation effect in detail will make its correction in future methods more
tractable
City of Bell - Audit Report: Administrative and Internal Accounting Controls
This is a report of the State Controllerās Office audit of the City of Bellās administrative and internal accounting controls system. The audit was conducted at the request Interim City Administrator Pedro Carrillo for an assessment of the adequacy of the cityās controls to safeguard public assets and to ensure proper use of public funds
Quadratic Gradient: Uniting Gradient Algorithm and Newton Method as One
It might be inadequate for the line search technique for Newton's method to
use only one floating point number. A column vector of the same size as the
gradient might be better than a mere float number to accelerate each of the
gradient elements with different rates. Moreover, a square matrix of the same
order as the Hessian matrix might be helpful to correct the Hessian matrix.
Chiang applied something between a column vector and a square matrix, namely a
diagonal matrix, to accelerate the gradient and further proposed a faster
gradient variant called quadratic gradient. In this paper, we present a new way
to build a new version of the quadratic gradient. This new quadratic gradient
doesn't satisfy the convergence conditions of the fixed Hessian Newton's
method. However, experimental results show that it sometimes has a better
performance than the original one in convergence rate. Also, Chiang speculates
that there might be a relation between the Hessian matrix and the learning rate
for the first-order gradient descent method. We prove that the floating number
can be a good learning rate of
the gradient methods, where is a number to avoid division by zero
and the eigenvalues of the Hessian matrix.Comment: In this work, we proposed an enhanced Adam method via quadratic
gradient and applied the quadratic gradient to the general numerical
optimization problems. The quadratic gradient can indeed be used to build
enhanced gradient methods for general optimization problems. There is a good
chance that quadratic gradient can also be applied to quasi-Newton methods,
such as the famous BFGS metho
Subsidiary Performance In MNCs: The Influences Of Absorptive Capacity And Social Capital On Knowledge Transfer
Multinational corporation (MNC) subsidiaries have become more closely linked to globalized business networks. The rapid technological changes are accelerating globalization, these changes have forced producers to constantly upgrade their process technologies, introduce new products and reduce costs to increase profits. Subsidiary performance is at the core of increased profits for MNCs. Accordingly, this research focuses upon subsidiary performance regarding three key contingencies that current international business literature deems likely to impact the bottom line: absorptive capacity, knowledge transfer and social capital. Unique data from more than 300 MNCs with locations in China, Japan, Malaysia, Singapore, South Korea and Taiwan were collected and analyzed. Findings suggest that concentrating on these three factors in subsidiariesā knowledge environment could improve MNCsā overall performance
Privacy-Preserving CNN Training with Transfer Learning
Privacy-preserving nerual network inference has been well studied while
homomorphic CNN training still remains an open challenging task. In this paper,
we present a practical solution to implement privacy-preserving CNN training
based on mere Homomorphic Encryption (HE) technique. To our best knowledge,
this is the first attempt successfully to crack this nut and no work ever
before has achieved this goal. Several techniques combine to make it done: (1)
with transfer learning, privacy-preserving CNN training can be reduced to
homomorphic neural network training, or even multiclass logistic regression
(MLR) training; (2) via a faster gradient variant called , an enhanced gradient method for MLR with a state-of-the-art
performance in converge speed is applied in this work to achieve high
performance; (3) we employ the thought of transformation in mathematics to
transform approximating Softmax function in encryption domain to the
well-studied approximation of Sigmoid function. A new type of loss function is
alongside been developed to complement this change; and (4) we use a simple but
flexible matrix-encoding method named to manage the
data flow in the ciphertexts, which is the key factor to complete the whole
homomorphic CNN training. The complete, runnable C++ code to implement our work
can be found at: https://github.com/petitioner/HE.CNNtraining.
We select as our pre-train model for using
transfer learning. We use the first 128 MNIST training images as training data
and the whole MNIST testing dataset as the testing data. The client only needs
to upload 6 ciphertexts to the cloud and it takes mins to perform 2
iterations on a cloud with 64 vCPUs, resulting in a precision of .Comment: In this work, we initiated to implement privacy-persevering CNN
training based on mere HE techniques by presenting a faster HE-friendly
algorith
The Mechanical Impact of the Tibetan Plateau on the Seasonal Evolution of the South Asian Monsoon
The impact of the Tibetan Plateau on the South Asian monsoon is examined using a hierarchy of atmospheric general circulation models. During the premonsoon season and monsoon onset (AprilāJune), when westerly winds over the Southern Tibetan Plateau are still strong, the Tibetan Plateau triggers early monsoon rainfall downstream, particularly over the Bay of Bengal and South China. The downstream moist convection is accompanied by strong monsoonal low-level winds. In experiments where the Tibetan Plateau is removed, monsoon onset occurs about a month later, but the monsoon circulation becomes progressively stronger and reaches comparable strength during the mature phase. During the mature and decaying phase of monsoon (JulyāSeptember), when westerly winds over the Southern Tibetan Plateau almost disappear, monsoon circulation strength is not much affected by the presence of the Tibetan Plateau.
A dry dynamical core with eastāwest-oriented narrow mountains in the subtropics consistently simulates downstream convergence with background zonal westerlies over the mountain. In a moist atmosphere, the mechanically driven downstream convergence is expected to be associated with significant moisture convergence. The authors speculate that the mechanically driven downstream convergence in the presence of the Tibetan Plateau is responsible for zonally asymmetric monsoon onset, particularly over the Bay of Bengal and South China
Cross-layer Congestion Control, Routing and Scheduling Design in Ad Hoc Wireless Networks
This paper considers jointly optimal design of crosslayer congestion control, routing and scheduling for ad hoc
wireless networks. We first formulate the rate constraint and scheduling constraint using multicommodity flow variables, and formulate resource allocation in networks with fixed wireless channels (or single-rate wireless devices that can mask channel variations) as a utility maximization problem with these constraints.
By dual decomposition, the resource allocation problem
naturally decomposes into three subproblems: congestion control,
routing and scheduling that interact through congestion price.
The global convergence property of this algorithm is proved. We
next extend the dual algorithm to handle networks with timevarying
channels and adaptive multi-rate devices. The stability
of the resulting system is established, and its performance is
characterized with respect to an ideal reference system which
has the best feasible rate region at link layer.
We then generalize the aforementioned results to a general
model of queueing network served by a set of interdependent
parallel servers with time-varying service capabilities, which
models many design problems in communication networks. We
show that for a general convex optimization problem where a
subset of variables lie in a polytope and the rest in a convex set,
the dual-based algorithm remains stable and optimal when the
constraint set is modulated by an irreducible finite-state Markov
chain. This paper thus presents a step toward a systematic way
to carry out cross-layer design in the framework of ālayering as
optimization decompositionā for time-varying channel models
Comments on "The Role of the Central Asian Mountains on the Midwinter Suppression of North Pacific Storminess" - Reply
We thank Chang and Lin for their thoughtful and
constructive comments on our study (Park et al. 2010).
In Park et al. (2010), we did not explicitly state that the
topography-forced stationary waves are the direct cause
for the reduced downstream transient eddy kinetic energy
(EKE). The response of stationary waves to topography
may saturate even with a relatively small mountain (Cook
and Held 1992); furthermore, their magnitudes are much
smaller than thermally forced stationary waves (Chang
2009; Held et al. 2002). Instead, we suggest that quasistationary waves generated by the central Asian mountains may strongly affect North Pacific storminess by
changing the year-to-year variability of westerly winds
over the eastern Eurasian continent. Observational analyses
indicate that the midwinter suppression of North
Pacific storminess does not occur every year. Some years
experience stronger and more meridionally confined
zonal winds over the western North Pacific, leading to
stronger midwinter suppression (Harnik and Chang
2004; Nakamura and Sampe 2002)
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