916 research outputs found
Scaling dimensions of monopole operators in the theory in dimensions
We study monopole operators at the conformal critical point of the
theory in spacetime dimensions. Using the
state-operator correspondence and a saddle point approximation, we compute the
scaling dimensions of these operators to next-to-leading order in . We
find remarkable agreement between our results and numerical studies of quantum
antiferromagnets on two-dimensional lattices with SU() global symmetry,
using the mapping of the monopole operators to valence bond solid order
parameters of the lattice antiferromagnet.Comment: 29 pages + Appendices, 3 figures; v2 corrected an important minus
sign error and made various improvement
Monopole operators from the expansion
Three-dimensional quantum electrodynamics with charged fermions contains
monopole operators that have been studied perturbatively at large . Here, we
initiate the study of these monopole operators in the expansion by
generalizing them to codimension-3 defect operators in
spacetime dimensions. Assuming the infrared dynamics is described by an
interacting CFT, we define the "conformal weight" of these operators in terms
of the free energy density on in the
presence of magnetic flux through the , and calculate this quantity to
next-to-leading order in . Extrapolating the conformal weight to
gives an estimate of the scaling dimension of the monopole
operators in that does not rely on the expansion. We also perform
the computation of the conformal weight in the large expansion for any
and find agreement between the large and the small expansions in
their overlapping regime of validity.Comment: 45 pages, 3 figures, version accepted by journa
Momentum-resolved electron-phonon interaction in lead determined by neutron resonance spin-echo spectroscopy
Neutron resonance spin-echo spectroscopy was used to monitor the temperature
evolution of the linewidths of transverse acoustic phonons in lead across the
superconducting transition temperature, , over an extended range of the
Brillouin zone. For phonons with energies below the superconducting energy gap,
a linewidth reduction of maximum amplitude eV was observed below
. The electron-phonon contribution to the phonon lifetime extracted from
these data is in satisfactory overall agreement with {\it ab-initio}
lattice-dynamical calculations, but significant deviations are found
Shape functions of dipolar ferromagnets at the Curie point
We present a complete mode coupling theory for the critical dynamics of ferromagnets above the Curie point with both short range exchange and long range dipolar interaction. This theory allows us to determine the full Kubo relaxation functions at the critical point. In particular, we are able to explain recent spin echo measurements
Monopole Operators in Chern-Simons-Matter Theories
We study monopole operators at the infrared fixed points of
Chern-Simons-matter theories (QED, scalar QED, SQED,
and SQED) with matter flavors and Chern-Simons level
. We work in the limit where both and are taken to be large with
fixed. In this limit, we extract information about the low-lying
spectrum of monopole operators from evaluating the partition
function in the sector where the is threaded by magnetic flux .
At leading order in , we find a large number of monopole operators with
equal scaling dimensions and a wide range of spins and flavor symmetry
irreducible representations. In two simple cases, we deduce how the degeneracy
in the scaling dimensions is broken by the corrections. For QED at
, we provide conformal bootstrap evidence that this near-degeneracy
is in fact maintained to small values of . For SQED, we
find that the lowest dimension monopole operator is generically non-BPS.Comment: 52 pages plus appendices, 9 figures, v2: minor correction
Large Scales - Long Times: Adding High Energy Resolution to SANS
The Neutron Spin Echo (NSE) variant MIEZE (Modulation of IntEnsity by Zero
Effort), where all beam manipulations are performed before the sample position,
offers the possibility to perform low background SANS measurements in strong
magnetic fields and depolarising samples. However, MIEZE is sensitive to
differences \DeltaL in the length of neutron flight paths through the
instrument and the sample. In this article, we discuss the major influence of
\DeltaL on contrast reduction of MIEZE measurements and its minimisation.
Finally we present a design case for enhancing a small-angle neutron scattering
(SANS) instrument at the planned European Spallation Source (ESS) in Lund,
Sweden, using a combination of MIEZE and other TOF options, such as TISANE
offering time windows from ns to minutes. The proposed instrument allows
studying fluctuations in depolarizing samples, samples exposed to strong
magnetic fields, and spin-incoherently scattering samples in a straightforward
way up to time scales of \mus at momentum transfers up to 0.01 {\AA}-1, while
keeping the instrumental effort and costs low.Comment: 5 pages, 8 figure
Quantum phase transitions in holographic models of magnetism and superconductors
We study a holographic model realizing an "antiferromagnetic" phase in which
a global SU(2) symmetry representing spin is broken down to a U(1) by the
presence of a finite electric charge density. This involves the condensation of
a neutral scalar field in a charged AdS black hole. We observe that the phase
transition for both neutral and charged (as in the standard holographic
superconductor) order parameters can be driven to zero temperature by a tuning
of the UV conformal dimension of the order parameter, resulting in a quantum
phase transition of the Berezinskii-Kosterlitz-Thouless type. We also
characterize the antiferromagnetic phase and an externally forced ferromagnetic
phase by showing that they contain the expected spin waves with linear and
quadratic dispersions respectively.Comment: 24 pages; v2: references added, typos correcte
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