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| 1995-02-09T10:55:35-05:00 | | Mixed dark matter with neutrino chemical potentials | | Mixed dark matter models with one low-mass (e.g. 2.4eV) neutrino flavor are
shown to be in good agreement with observations if the neutrinos have non-zero
chemical potentials. This agreement holds (except for the problem with a
low-age Universe) even for high values of the Hubble-parameter. Massless
neutrinos with non-zero chemical potentials may reconcile cold dark matter with
observations. Some fine-tuning is required to avoid problems with Big Bang
nucleosynthesis.
| | Georg B. Larsen Jes Madsen |
| 1993-05-24T20:37:08-04:00 | | "Sample Variance" in Small-Scale CMB Anisotropy Experiments | | We discuss the effects of finite sky coverage and the uncertainty in
extracting information about the power spectrum from experiments on small
angular scales. In general the cosmic variance is enhanced by a factor of
$4\pi/A$, where $A$ is the solid angle sampled by the experiment. As a rough
guide, an experiment with sensitivity peaking at the $\ell$th multipole has to
cover $\simgt\ell$ independent patches to have a lower ``sample variance'' than
for a whole-sky measurement of the quadrupole. Our approach gives a relatively
simple way of attaching an error bar to the theoretical prediction for a
particular experiment, and thereby comparing theories with experimental
results, without the need for computationally-intensive Maximum Likelihood or
Monte Carlo calculations.
| | Douglas Scott Mark Srednicki Martin White |
| 1996-04-22T13:40:33-04:00 | | The Tunneling, the Second Order Relativistic Phase Transitions and
Problem of the Macroscopic Universe Origin | | We propose that the Universe was created from "Nothing" with a relatively
small particles number and it very quick relaxed to quasiequilibrium state at
the Planck parameters. The classic cosmological solution for this Universe,
with the calculation of its ability to be undergo to the second order
relativistic phase transition (RPT), has two branches divided by gap. On one
from these branches near to "Nothing" state the second order RPT isn't possible
at the GUT scale. Other branch is thermodynamically instable. The quantum
process of tunneling between the cosmological solution branches and kinetics of
the second order RPT after tunneling are investigated by numerical methods.
Other quantum geometrodynamics process (the bounce from singularity) is taken
into consideration also. It is shown that discussed phenomenon with the
calculation of all RPT from the GUT scale to the Salam-Weinberg scale gives the
new cosmological scenarios of the macroscopic Universe origin with observable
particles number.
| | V. Burdyuzha Yu. Ponomarev O. Lalaculich G. Vereshkov |
| 1998-09-08T17:42:55-04:00 | | The Evolutionary Design of Collective Computation in Cellular Automata | | We investigate the ability of a genetic algorithm to design cellular automata
that perform computations. The computational strategies of the resulting
cellular automata can be understood using a framework in which ``particles''
embedded in space-time configurations carry information and interactions
between particles effect information processing. This structural analysis can
also be used to explain the evolutionary process by which the strategies were
designed by the genetic algorithm. More generally, our goals are to understand
how machine-learning processes can design complex decentralized systems with
sophisticated collective computational abilities and to develop rigorous
frameworks for understanding how the resulting dynamical systems perform
computation.
| | James P. Crutchfield Melanie Mitchell Rajarshi Das |
| 1993-12-04T09:57:19-05:00 | | Halo Cold Dark Matter and Microlensing | | There is good evidence that most of the baryons in the Universe are dark and
some evidence that most of the matter in the Universe is nonbaryonic with cold
dark matter (cdm) being a promising possibility. We discuss expectations for
the abundance of baryons and cdm in the halo of our galaxy and locally. We show
that in plausible cdm models the local density of cdm is at least
$10^{-25}\gcmm3$. We also discuss what one can learn about the the local cdm
density from microlensing of stars in the LMC by dark stars in the halo and,
based upon a suite of reasonable two-component halo models, conclude that
microlensing is not a sensitive probe of the local cdm density.
| | Evalyn Gates Michael S. Turner |
| 1995-07-14T05:55:01-04:00 | | The Stability of Primordial Magnetic Fields Produced by Phase Transitions | | Primordial magnetic fields seem to be a generic relic of phase transitions in
the early universe. We consider a primordial electromagnetic field formed as a
result of a second-order phase transition, and show that it is stable to
thermal fluctuations in the period immediately following. We also show how such
a field arises in first order phase transitions. In both cases there is a
transitive electric field produced during the transition.
| | A. P. Martin A. C. Davis |
| 1996-01-09T15:25:31-05:00 | | Does Chaotic Mixing Facilitate Omega<1 Inflation? | | Yes, if the universe has compact topology. Inflation is currently the most
elegant explanation of why the universe is old, large, nearly flat, homogeneous
on large scales and structured on small scales. One of the weaknesses of the
inflationary paradigm is the problem of initial conditions for inflation: the
pre-inflationary universe must be somewhat old, somewhat large and somewhat
homogeneous. These initial condition requirements are even more severe in Omega
< 1 inflationary models: if the universe does not inflate enough to appear
flat, then it does not inflate enough to appear homogeneous. One solution is to
have two inflationary epochs. Here, we propose another solution to the problem
of pre-inflationary homogeneity: if the universe is compact, then during the
pre-inflationary period, there is sufficient time to homogenize the universe as
chaotic mixing smoothes out primordial fluctuations. Gradients in the
energy-density are reduced as e^(-kappa d), where kappa is the
Kolomogorov-Sinai entropy of the flow, and d is the distance the flow travels.
We explore this homogenization process, outline why compact negatively-curved
universes are the most natural, and conclude with a discussion of the
implications of living in such a universe.
| | Neil J. Cornish David N. Spergel Glenn D. Starkman |
| 1993-10-11T23:12:02-04:00 | | The Meaning of Eros/Macho | | Most of the mass density in the Universe---and in the halo of our own
galaxy---exists in the form of dark matter. Overall, the contribution of
luminous matter (in stars) to the mass density of the Universe is less than
1\%; primordial nucleosynthesis indicates that baryons contribute between 1\%
and 10\% of the critical density ($0.01h^{-2}\la \Omega_B\la 0.02h^{-2}$; $h=$
the Hubble constant in units of $100\kms\Mpc^{-1}$); and other evidence
indicates that the total mass density is at least 10\% of critical density, and
likely much greater. If the universal density is as low as 10\% of the critical
density there may be but one kind of dark matter. More likely, the universal
density is greater than 10\%, and there are two kinds of dark matter, and thus
two dark matter problems: In what form does the baryonic dark matter exist? and
In what form does the nonbaryonic dark matter exist? The MACHO and EROS
collaborations have presented evidence for the microlensing of stars in the LMC
by $10^{-1\pm 1}M_\odot$ dark objects in the halo of our own galaxy and may
well have solved {\it one} of the dark matter puzzles by identifying the form
of the baryonic dark matter.
| | Michael S. Turner |
| 1995-09-15T19:09:17-04:00 | | Mode Identification of the Slowly Pulsating F0V Star V398 Aurigae (9
Aur) | | We have investigated the F0V star V398\,Aurigae (= 9 Aur) under the
assumption that it is undergoing non-radial gravity mode oscillations and that
the two principal periods given by Krisciunas et al. (1995) are correct. We
find that the two periods are manifestations of an $\ell=3, |m|=1$ spheroidal
mode and its toroidal corrections due to the rotation of the star. As far as we
know, this is the first detection of toroidal correction terms in a real star.
The two modes probably are the result of rotational splitting.
Our analysis provides for the first time a physical explanation of certain
characteristics of the observed behavior of the star. The amplitude of the
radial part of the pulsation for $f_1 = 0.795$\,d$^{-1}$ is a factor of 4
larger than the one for $f_2 = 0.346$\,d$^{-1}$. Since the photometric
variability is determined mostly by temperature variations, which in turn are
determined by the radial part of the pulsation, the photometric variability is
dominated by the mode with frequency $f_1$. On the other hand, $f_2$ is the
more pronounced one in all three spectroscopic moment variations (including the
radial velocity), reflecting that the transverse displacement of $f_2$, and not
the one of $f_1$, dominates the velocity behavior.
| | Conny Aerts Kevin Krisciunas |
| 1995-06-21T14:36:35-04:00 | | The MACHO Project First Year LMC Results: The Microlensing Rate and the
Nature of the Galactic Dark Halo | | The MACHO collaboration reports on the analysis of our first year LMC data,
9.5 million light curves with an average of 235 observations each. Automated
selection procedures give 3 events consistent with microlensing. We evaluate
our experimental detection efficiency using a range of Monte- Carlo
simulations. Using a `standard' halo density profile we find that a halo
comprised entirely of Machos in the mass range 3 \ten{-4} to 0.06 \msun would
predict > 15 detected events in this dataset; thus a standard spherical halo
cannot be dominated by objects in this mass range. Assuming all three events
are microlensing of halo objects and fitting a naive spherical halo model to
our data yields a Macho halo fraction f =0.19+0.16-0.10, a total mass in Machos
(inside 50 kpc) of 7.6+6-4 \ten{10} \msun, and a microlensing optical depth
8.8+7-5 \ten{-8} (68\% CL). Exploring a wide range of halo models we find that
our constraints on the Macho fraction are quite model-dependent, but
constraints on the total mass in Machos within 50 kpc are quite secure.
| | C. Alcock R. A. Allsman T. S. Axelrod D. P. Bennett K. H. Cook K. C. Freeman K. Griest J. A. Guern M. J. Lehner S. L. Marshall H. -S. Park S. Perlmutter B. A. Peterson M. R. Pratt P. J. Quinn A. W. Rodgers C. W. Stubbs W. Sutherland |
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