1,025 research outputs found
Toughening and asymmetry in peeling of heterogeneous adhesives
The effective adhesive properties of heterogeneous thin films are
characterized through a combined experimental and theoretical investigation. By
bridging scales, we show how variations of elastic or adhesive properties at
the microscale can significantly affect the effective peeling behavior of the
adhesive at the macroscale. Our study reveals three elementary mechanisms in
heterogeneous systems involving front propagation: (i) patterning the elastic
bending stiffness of the film produces fluctuations of the driving force
resulting in dramatically enhanced resistance to peeling; (ii) optimized
arrangements of pinning sites with large adhesion energy are shown to control
the effective system resistance, allowing the design of highly anisotropic and
asymmetric adhesives; (iii) heterogeneities of both types result in front
motion instabilities producing sudden energy releases that increase the overall
adhesion energy. These findings open potentially new avenues for the design of
thin films with improved adhesion properties, and motivate new investigation of
other phenomena involving front propagation.Comment: Physical Review Letters (2012)
A Study of Practical Implementations of the Overlap-Dirac Operator in Four Dimensions
We study three practical implementations of the Overlap-Dirac operator in four dimensions. Two implementations are
based on different representations of as a sum over poles. One
of them is a polar decomposition and the other is an optimal fit to a ratio of
polynomials. The third one is obtained by representing using
Gegenbauer polynomials and is referred to as the fractional inverse method.
After presenting some spectral properties of the Hermitian operator
, we study its spectrum in a smooth SU(2) instanton
background with the aim of comparing the three implementations of . We
also present some results in SU(2) gauge field backgrounds generated at
on an lattice. Chiral properties have been numerically
verified.Comment: 23 pages latex with 9 postscript figures included by epsf. Some
change in referencing and one figure modifie
Influence of Mo on the Fe:Mo:C nano-catalyst thermodynamics for single-walled carbon nanotube growth
We explore the role of Mo in Fe:Mo nanocatalyst thermodynamics for
low-temperature chemical vapor deposition growth of single walled carbon
nanotubes (SWCNTs). By using the size-pressure approximation and ab initio
modeling, we prove that for both Fe-rich (~80% Fe or more) and Mo-rich (~50% Mo
or more) Fe:Mo clusters, the presence of carbon in the cluster causes
nucleation of Mo2C. This enhances the activity of the particle since it
releases Fe, which is initially bound in a stable Fe:Mo phase, so that it can
catalyze SWCNT growth. Furthermore, the presence of small concentrations of Mo
reduce the lower size limit of low-temperature steady-state growth from ~0.58nm
for pure Fe particles to ~0.52nm. Our ab initio-thermodynamic modeling explains
experimental results and establishes a new direction to search for better
catalysts.Comment: 7 pages, 3 figures. submitte
Status of QCD
I have been asked to discuss the status of QCD. It seems to me that there are
three main points to be made about the present status of QCD: QCD is
right, and we can do many beautiful things with it. There are several
important concrete problems that lie just beyond the edge of our current
understanding. There are some foundational issues in QCD, and some
recent developments, that may point toward entirely new directions. These
points will, I believe, emerge quite clearly from the following more detailed
discussion. The discussion will be in three parts. I'll first discuss
elementary processes, then more complicated processes, and then finally
foundational issues.Comment: 28 pages, use Phyzzx, figures available by FAX or mail on request,
IASSNS-HEP-93/6
Determination of the Loading Mode Dependence of the Proportionality Parameter for the Tearing Energy of Embedded Flaws in Elastomers Under Multiaxial Deformations
In this paper, the relationship between the tearing energy and the far-field cracking energy density (CED) is evaluated for an embedded penny-shaped flaw in a 3D elastomer body under a range of loading modes. A 3D finite element model of the system is used to develop a computational-based fracture mechanics approach which is used to evaluate the tearing energy at the crack in different multiaxial loading states. By analysing the tearing energyâs relationship to the far-field CED, the proportionality parameter in the CED formulation is found to be a function of stretch and biaxiality. Using a definition of biaxiality that gives a unique value for each loading mode, the proportionality parameter becomes a linear function of stretch and biaxiality. Tearing energies predicted through the resulting equation show excellent agreement to those calculated computationally
Preserving Differential Privacy in Convolutional Deep Belief Networks
The remarkable development of deep learning in medicine and healthcare domain
presents obvious privacy issues, when deep neural networks are built on users'
personal and highly sensitive data, e.g., clinical records, user profiles,
biomedical images, etc. However, only a few scientific studies on preserving
privacy in deep learning have been conducted. In this paper, we focus on
developing a private convolutional deep belief network (pCDBN), which
essentially is a convolutional deep belief network (CDBN) under differential
privacy. Our main idea of enforcing epsilon-differential privacy is to leverage
the functional mechanism to perturb the energy-based objective functions of
traditional CDBNs, rather than their results. One key contribution of this work
is that we propose the use of Chebyshev expansion to derive the approximate
polynomial representation of objective functions. Our theoretical analysis
shows that we can further derive the sensitivity and error bounds of the
approximate polynomial representation. As a result, preserving differential
privacy in CDBNs is feasible. We applied our model in a health social network,
i.e., YesiWell data, and in a handwriting digit dataset, i.e., MNIST data, for
human behavior prediction, human behavior classification, and handwriting digit
recognition tasks. Theoretical analysis and rigorous experimental evaluations
show that the pCDBN is highly effective. It significantly outperforms existing
solutions
Multiphoton radiative recombination of electron assisted by laser field
In the presence of an intensive laser field the radiative recombination of
the continuum electron into an atomic bound state generally is accompanied by
absorption or emission of several laser quanta. The spectrum of emitted photons
represents an equidistant pattern with the spacing equal to the laser
frequency. The distribution of intensities in this spectrum is studied
employing the Keldysh-type approximation, i.e. neglecting interaction of the
impact electron with the atomic core in the initial continuum state. Within the
adiabatic approximation the scale of emitted photon frequencies is subdivided
into classically allowed and classically forbidden domains. The highest
intensities correspond to emission frequencies close to the edges of
classically allowed domain. The total cross section of electron recombination
summed over all emitted photon channels exhibits negligible dependence on the
laser field intensity.Comment: 14 pages, 5 figures (Figs.2-5 have "a" and "b" parts), Phys.Rev.A
accepted for publication. Fig.2b is presented correctl
Deformation of the three-term recursion relation and the generation of new orthogonal polynomials
We find solutions for a linear deformation of the symmetric three-term
recursion relation. The orthogonal polynomials of the first and second kind
associated with the deformed relation are obtained. The new density (weight)
function is written in terms of the original one and the deformation
parameters.Comment: 12 pages, 3 figure
- âŠ