11,555 research outputs found
Gravitomagnetic Fields in Rotating Superconductors to Solve Tate's Cooper Pair Mass Anomaly
Superconductors have often been used to claim gravitational anomalies in the
context of breakthrough propulsion. The experiments could not be reproduced by
others up to now, and the theories were either shown to be wrong or are often
based on difficult to prove assumptions. We will show that superconductors
indeed could be used to produce non-classical gravitational fields, based on
the established disagreement between theoretical prediction and measured
Cooper-pair mass in Niobium. Tate et al failed to measure the Cooper-pair mass
in Niobium as predicted by quantum theory. This has been discussed in the
literature without any apparent solution. Based on the work from DeWitt to
include gravitomagnetism in the canonical momentum of Cooper-pairs, the authors
published a number of papers discussing a possibly involved gravitomagnetic
field in rotating superconductors to solve Tate's measured anomaly. Although
one possibility to match Tate's measurement, a number of reasons were developed
by the authors over the last years to show that the gravitomagnetic field in a
rotating quantum material must be different from its classical value and that
Tate's result is actually the first experimental sign for it. This paper
reviews the latest theoretical approaches to solve the Tate Cooper-pair anomaly
based on gravitomagnetic fields in rotating superconductors
Generation of Closed Timelike Curves with Rotating Superconductors
The spacetime metric around a rotating SuperConductive Ring (SCR) is deduced
from the gravitomagnetic London moment in rotating superconductors. It is shown
that theoretically it is possible to generate Closed Timelike Curves (CTC) with
rotating SCRs. The possibility to use these CTC's to travel in time as
initially idealized by G\"{o}del is investigated. It is shown however, that
from a technology and experimental point of view these ideas are impossible to
implement in the present context.Comment: 9 pages. Submitted to Classical and Quantum Gravit
On the Space Time of a Galaxy
We present an exact solution of the averaged Einstein's field equations in
the presence of two real scalar fields and a component of dust with spherical
symmetry. We suggest that the space-time found provides the characteristics
required by a galactic model that could explain the supermassive central object
and the dark matter halo at once, since one of the fields constitutes a central
oscillaton surrounded by the dust and the other scalar field distributes far
from the coordinate center and can be interpreted as a halo. We show the
behavior of the rotation curves all along the background. Thus, the solution
could be a first approximation of a ``long exposition photograph'' of a galaxy.Comment: 8 pages REVTeX, 11 eps figure
Oscillatons revisited
In this paper, we study some interesting properties of a spherically
symmetric oscillating soliton star made of a real time-dependent scalar field
which is called an oscillaton. The known final configuration of an oscillaton
consists of a stationary stage in which the scalar field and the metric
coefficients oscillate in time if the scalar potential is quadratic. The
differential equations that arise in the simplest approximation, that of
coherent scalar oscillations, are presented for a quadratic scalar potential.
This allows us to take a closer look at the interesting properties of these
oscillating objects. The leading terms of the solutions considering a quartic
and a cosh scalar potentials are worked in the so called stationary limit
procedure. This procedure reveals the form in which oscillatons and boson stars
may be related and useful information about oscillatons is obtained from the
known results of boson stars. Oscillatons could compete with boson stars as
interesting astrophysical objects, since they would be predicted by scalar
field dark matter models.Comment: 10 pages REVTeX, 10 eps figures. Updated files to match version
published in Classical and Quantum Gravit
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