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Dissociation and pain perception : an experimental investigation
textDissociative symptoms and abnormalities in pain perception have been associated with a range of disorders. We tested whether experimentally induced increases in state dissociation would cause an analgesic response, and whether this effect would be moderated by participants' history of trauma and dissociative experiences. Participants (n=120) were classified based on their histories of traumatic and dissociative experiences: No trauma or dissociation (NN), trauma without dissociation (TN), or trauma with dissociation (TD). All participants were randomized to a dissociation induction condition via audiophotic stimulation or a credible control condition and were compared on prepost changes in subjective pain and pain tolerance in response to a standard cold-pressor test. Unexpectedly, dissociation induction did not lead to greater pain tolerance or reduced self-reported pain. However, increases in state dissociation significantly predicted increased immersion time and decreased subjective pain.Psycholog
Dilating and contracting arbitrarily
Standard accuracy-based approaches to imprecise credences have the consequence that it is rational to move between precise and imprecise credences arbitrarily, without gaining any new evidence. Building on the Educated Guessing Framework of Horowitz (2019), we develop an alternative accuracy-based approach to imprecise credences that does not have this shortcoming. We argue that it is always irrational to move from a precise state to an imprecise state arbitrarily, however it can be rational to move from an imprecise state to a precise state arbitrarily
Scattering of Several Multiply Charged Extremal D=5 Black Holes
The moduli space metric for an arbitrary number of extremal D=5 black holes
with arbitrary relatively supersymmetric charges is found.Comment: 12 pages, ReVTeX. Minor typos corrected, including an unimportant
sign for which the corresponding comment was removed. One reference adde
Enabling III-V-based optoelectronics with low-cost dynamic hydride vapor phase epitaxy
Silicon is the dominant semiconductor in many semiconductor device
applications for a variety of reasons, including both performance and cost.
III-V materials have improved performance compared to silicon, but currently
they are relegated to applications in high-value or niche markets due to the
absence of a low-cost, high-quality production technique. Here we present an
advance in III-V materials synthesis using hydride vapor phase epitaxy that has
the potential to lower III-V semiconductor deposition costs by orders of
magnitude while maintaining the requisite optoelectronic material quality that
enables III-V-based technologies to outperform Si. We demonstrate the impacts
of this advance by addressing the use of III-Vs in terrestrial photovoltaics, a
highly cost-constrained market. The emergence of a low-cost III-V deposition
technique will enable III-V electronic and opto-electronic devices, with all
the benefits that they bring, to permeate throughout modern society.Comment: pre-prin
Efficiency of a Brownian information machine
A Brownian information machine extracts work from a heat bath through a
feedback process that exploits the information acquired in a measurement. For
the paradigmatic case of a particle trapped in a harmonic potential, we
determine how power and efficiency for two variants of such a machine operating
cyclically depend on the cycle time and the precision of the positional
measurements. Controlling only the center of the trap leads to a machine that
has zero efficiency at maximum power whereas additional optimal control of the
stiffness of the trap leads to an efficiency bounded between 1/2, which holds
for maximum power, and 1 reached even for finite cycle time in the limit of
perfect measurements.Comment: 9 pages, 2 figure
Relativistic mean-field study of neutron-rich nuclei
A relativistic mean-field model is used to study the ground-state properties
of neutron-rich nuclei. Nonlinear isoscalar-isovector terms, unconstrained by
present day phenomenology, are added to the model Lagrangian in order to modify
the poorly known density dependence of the symmetry energy. These new terms
soften the symmetry energy and reshape the theoretical neutron drip line
without compromising the agreement with existing ground-state information. A
strong correlation between the neutron radius of 208Pb and the binding energy
of valence orbitals is found: the smaller the neutron radius of 208Pb, the
weaker the binding energy of the last occupied neutron orbital. Thus, models
with the softest symmetry energy are the first ones to drip neutrons. Further,
in anticipation of the upcoming one-percent measurement of the neutron radius
of 208Pb at the Thomas Jefferson Laboratory, a close relationship between the
neutron radius of 208Pb and neutron radii of elements of relevance to atomic
parity-violating experiments is established.Comment: 14 pages, 5 figure
Black Hole Hair Removal: Non-linear Analysis
BMPV black holes in flat transverse space and in Taub-NUT space have
identical near horizon geometries but different microscopic degeneracies. It
has been proposed that this difference can be accounted for by different
contribution to the degeneracies of these black holes from hair modes, --
degrees of freedom living outside the horizon. In this paper we explicitly
construct the hair modes of these two black holes as finite bosonic and
fermionic deformations of the black hole solution satisfying the full
non-linear equations of motion of supergravity and preserving the supersymmetry
of the original solutions. Special care is taken to ensure that these solutions
do not have any curvature singularity at the future horizon when viewed as the
full ten dimensional geometry. We show that after removing the contribution due
to the hair degrees of freedom from the microscopic partition function, the
partition functions of the two black holes agree.Comment: 40 pages, LaTe
A class of finite two - dimensional sigma models and string vacua
We consider a two - dimensional Minkowski signature sigma model with a
- dimensional target space metric having a null Killing vector. It is shown
that the model is finite to all orders of the loop expansion if the dependence
of the ``transverse" part of the metric \ggij (u,x) on the light cone
coordinate is subject to the standard renormalization group equation of the
- dimensional sigma model, {d\ggij\over du} = \gb_{ij} =R_{ij} + ... .
In particular, we discuss the `one - coupling' case when \ggij(u,x) is a
metric of an - dimensional symmetric space \gij(x) multiplied by a
function . The theory is finite if is equal to the ``running"
coupling of the symmetric space sigma model (with playing the role of the
RG ``time"). For example, the geometry of space - time with \gij being the
metric of the - sphere is determined by the form of the \gb - function of
the model. The ``asymptotic freedom" limit of large corresponds to
the weak coupling limit of small - dimensional curvature. We prove that
there exists a dilaton field which together with the - dimensional metric
solves the sigma model Weyl invariance conditions. The resulting backgrounds
thus represent new tree level string vacua. We also remark on possible
connections with some quantum gravity models.Comment: 15 pages [Complete revision. The main statement of the previous
version is generalised to the case of an arbitrary ``transverse" metric
satisfying sigma model renormalization group equation.
String vacuum backgrounds with covariantly constant null Killing vector and 2d quantum gravity
We consider a sigma model with a - dimensional Minkowski signature
target space metric having a covariantly constant null Killing vector. We study
solutions of the conformal invariance conditions in dimensions and find
that generic solutions can be represented in terms of the RG flow in -
dimensional ``transverse space'' theory. The resulting conformal invariant
sigma model is interpreted as a quantum action of the scalar (``dilaton")
quantum gravity model coupled to a (non-conformal) `transverse' sigma model.
The conformal factor of the metric is identified with a light cone
coordinate of the - dimensional sigma model. We also discuss the case
when the transverse theory is conformal (with or without the antisymmetric
tensor background) and reproduce in a systematic way the solutions with flat
transverse space known before.Comment: 26 p., revised (a discussion of tachyon coupling is added at the end
of section 4), DAMTP-92-4
M.C.R.G. Study of Fixed-connectivity Surfaces
We apply Monte Carlo Renormalization group to the crumpling transition in
random surface models of fixed connectivity. This transition is notoriously
difficult to treat numerically. We employ here a Fourier accelerated Langevin
algorithm in conjunction with a novel blocking procedure in momentum space
which has proven extremely successful in . We perform two
successive renormalizations in lattices with up to sites. We obtain a
result for the critical exponent in general agreement with previous
estimates and similar error bars, but with much less computational effort. We
also measure with great accuracy . As a by-product we are able to
determine the fractal dimension of random surfaces at the crumpling
transition.Comment: 35 pages,Latex file, 6 Postscript figures uuencoded,uses psfig.sty 2
misspelled references corrected and one added. Paper unchange
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