1,004,612 research outputs found
Band-edge BCS-BEC crossover in a two-band superconductor: physical properties and detection parameters
Superconductivity in iron-based, magnesium diborides, and other novel
superconducting materials has a strong multi-band and multi-gap character.
Recent experiments support the possibillity for a BCS-BEC crossover induced by
strong-coupling and proximity of the chemical potential to the band edge of one
of the bands. Here we study the simplest theoretical model which accounts for
the BCS-BEC crossover in a two-band superconductor, considering tunable
interactions and tunable energy separations between the bands. Mean-field
results for condensate fraction, correlation length, and superconducting gap
are reported in typical crossover diagrams to locate the boundaries of the BCS,
crossover, and BEC regimes. When the superconducting gap is of the order of the
local chemical potential, superconductivity is in the crossover regime of the
BCS-BEC crossover and the Fermi surface of the small band is smeared by the gap
opening. In this situation, small and large Cooper pairs coexist in the total
condensate, which is the optimal condition for high-Tc superconductivity. The
ratio between the gap and the Fermi energy in a given band results to be the
best detection parameter for experiments to locate the system in the BCS-BEC
crossover. Using available experimental data, our analysis shows that
iron-based superconductors have the partial condensate of the small Fermi
surface in the crossover regime of the BCS-BEC crossover, supporting the recent
ARPES findings.Comment: 10 pages, 8 figures, submitted to SUST (Multicomponent
Superconductivity
A Reconstruction Procedure for Microwave Nondestructive Evaluation based on a Numerically Computed Green's Function
This paper describes a new microwave diagnostic tool for nondestructive evaluation. The approach, developed in the spatial domain, is based on the numerical computation of the inhomogeneous Green’s function in order to fully exploit all the available a-priori information of the domain under test. The heavy reduction of the computational complexity of the proposed procedure (with respect to standard procedures based on the free-space Green’s function) is also achieved by means of a customized hybrid-coded genetic algorithm. In order to assess the effectiveness of the method, the results of several simulations are presented and discussed
Dark Matter in Anomalous Models with neutral mixing
We study the lightest masses in the fermionic sector of an anomalous
extension of the minimal supersymmetric standard model inspired by brane
constructions. The LSP of this model is an XWIMP (extremely weak interaction
particle) which is shown to have a relic density satisfying WMAP data. This
computation is carried out numerically after having adapted the DarkSUSY
package to our case.Comment: 4 pages, 5 figure
Operator Product Expansion on the Lattice: a Numerical Test in the Two-Dimensional Non-Linear Sigma-Model
We consider the short-distance behaviour of the product of the Noether O(N)
currents in the lattice nonlinear sigma-model. We compare the numerical results
with the predictions of the operator product expansion, using one-loop
perturbative renormalization-group improved Wilson coefficients. We find that,
even on quite small lattices (m a \approx 1/6), the perturbative operator
product expansion describes that data with an error of 5-10% in a large window
2a \ltapprox x \ltapprox m^{-1}. We present a detailed discussion of the
possible systematic errors.Comment: 53 pages, 11 figures (26 eps files
Discrete non-Abelian groups and asymptotically free models
We consider a two-dimensional -model with discrete
icosahedral/dodecahedral symmetry. Using the perturbative renormalization
group, we argue that this model has a different continuum limit with respect to
the O(3) model. Such an argument is confirmed by a high-precision
numerical simulation.Comment: 5 pages including 6 postscript figures. Talk given at HEP01 in
Budapest, Hungary, in July 200
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