88 research outputs found
Is the term "type-1.5 superconductivity" warranted by Ginzburg-Landau theory?
It is shown that within the Ginzburg-Landau (GL) approximation the order
parameters Delta1(r, T) and Delta2(r, T) in two-band superconductors vary on
the same length scale, the difference in the zero-T coherence lengths xi0_i
~vF_i/Delta_i(0), i = 1, 2 notwithstanding. This amounts to a single physical
GL parameter kappa and the classic GL dichotomy: kappa < 1/sqrt(2) for type-I
and kappa > 1/sqrt(2) for type-II.Comment: 5 pages, revised and extended version; previous title "Two-band
superconductors near Tc" change
NMR relaxation time in a clean two-band superconductor
We study the spin-lattice relaxation rate of nuclear magnetic resonance in a
two-band superconductor. Both conventional and unconventional pairing
symmetries for an arbitrary band structure in the clean limit are considered.
The importance of the inter-band interference effects is emphasized. The
calculations in the conventional case with two isotropic gaps are performed
using a two-band generalization of Eliashberg theory.Comment: 9 pages, 3 figure
Electron-lattice interaction and its impact on high Tc superconductivity
In this Colloquium, the main features of the electron-lattice interaction are
discussed and high values of the critical temperature up to room temperature
could be provided. While the issue of the mechanism of superconductivity in the
high Tc cuprates continues to be controversial, one can state that there have
been many experimental results demonstrating that the lattice makes a strong
impact on the pairing of electrons. The polaronic nature of the carriers is
also a manifestation of strong electron-lattice interaction. One can propose an
experiment that allows an unambiguous determination of the intermediate boson
(phonon, magnon, exciton, etc.) which provides the pairing. The
electron-lattice interaction increases for nanosystems, and this is due to an
effective increase in the density of states
Superfluid density and specific heat within self-consistent scheme for two-band superconductor
The two gaps in a two-band clean s-wave superconductor are evaluated
self-consistently within the quasiclassical Eilenberger weak-coupling formalism
with two in-band and one inter-band pairing potentials. Superfluid density,
free energy and specific heat are given in the form amenable for fitting the
experimental data. Well-known two-band MgB and VSi superconductors are
used to test the developed approach. The pairing potentials obtained from the
fit of the superfluid density data in MgB crystal were used to calculate
temperature-dependent specific heat, . The calculated compares
very well with the experimental data. Advantages and validity of this, what we
call the "-model", are discussed and compared with the commonly used
empirical (and \textit{not self-consistent}) "-model". Correlation
between the sign of the inter-band coupling and the signs of the two order
parameters is discussed. Suppression of the critical temperature by the
inter-band scattering is evaluated and shown to be severe for the inter-band
repulsion as compared to the attraction. The data on a strong suppression
in MgB crystals by impurities suggest that the order parameters on two
effective bands of this material may have opposite signs, i.e., may have the
structure similar to the current proposals in iron-based pnictide
superconductors
Field dependence of the vortex core size probed by scanning tunneling microscopy
We study the spatial distribution of the density of states (DOS) at zero bias N(r) in the mixed state of single and multigap superconductors. We provide an analytic expression for N(r) based on deGennes' relationship between DOS and the order parameter that reproduces well scanning tunneling microscopy (STM) data in several superconducting materials. In the single gap superconductor ÎČ-Bi2Pd, we find that N(r) is governed by a length scale ΟH = âÏ0/2ÏH, which decreases in rising fields. The vortex core size C, defined via the slope of the order parameter at the vortex center, C â (d%/dr|râ0)â1, differs from ΟH by a material dependent numerical factor. The new data on the tunneling conductance and vortex lattice of the 2H-NbSe1.8S0.2 show the in-plane isotropic vortices, suggesting that substitutional scattering removes the in-plane anisotropy found in the two-gap superconductor 2H-NbSe2. We fit the tunneling conductance of 2H-NbSe1.8S0.2 to a two gap model and calculate the vortex core size C for each band. We find that C is field independent and has the same value for both bands. We also analyze the two-band superconductor 2H-NbS2 and find the same result. We conclude that, independently of the magnetic field induced variation of the order parameter values in both bands, the spatial variation of the order parameter close to the vortex core is the same for all bands
Some remarks on the equation of state for hard repulsive potentials
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/32291/1/0000358.pd
Point-contact spectroscopy of the antiferromagnetic superconductor HoNi2B2C in the normal and superconducting state
Point-contact (PC) spectroscopy measurements on antiferromagnetic (AF)
(T_N=5.2K) HoNi2B2C single crystals in the normal and two different
superconducting (SC) states (T_c=8.5K and T_c^*=5.6K<T_c, with 2\Delta/kT_c^*=3.9. The strong coupling
Eliashberg analysis of the low-temperature SC phase with T_c^*=5.6K =T_N,
coexisting with the commensurate AF structure, suggests a sizable value of the
EPI constant \lambda_s=0.93. We also provide strong support for the recently
proposed by us ''Fermi surface (FS) separation'' scenario for the coexistence
of magnetism and superconductivity in magnetic borocarbides, namely, that the
superconductivity in the commensurate AF phase survives at a special (nearly
isotropic) FS sheet without an admixture of Ho 5d states. Above T_c^* the SC
features in the PC characteristics are strongly suppressed pointing to a
specific weakened SC state between T_c* and T_c.Comment: 11 pages, 8 figs, to be published in PRB, Vol.75, Iss.2
Electronic Collective Modes and Superconductivity in Layered Conductors
A distinctive feature of layered conductors is the presence of low-energy
electronic collective modes of the conduction electrons. This affects the
dynamic screening properties of the Coulomb interaction in a layered material.
We study the consequences of the existence of these collective modes for
superconductivity. General equations for the superconducting order parameter
are derived within the strong-coupling phonon-plasmon scheme that account for
the screened Coulomb interaction. Specifically, we calculate the
superconducting critical temperature Tc taking into account the full
temperature, frequency and wave-vector dependence of the dielectric function.
We show that low-energy plasmons may contribute constructively to
superconductivity. Three classes of layered superconductors are discussed
within our model: metal-intercalated halide nitrides, layered organic materials
and high-Tc oxides. In particular, we demonstrate that the plasmon contribution
(electronic mechanism) is dominant in the first class of layered materials. The
theory shows that the description of so-called ``quasi-two-dimensional
superconductors'' cannot be reduced to a purely 2D model, as commonly assumed.
While the transport properties are strongly anisotropic, it remains essential
to take into account the screened interlayer Coulomb interaction to describe
the superconducting state of layered materials.Comment: Final version (minor changes) 14 pages, 6 figure
Breakdown of the Migdal-Eliashberg theory in the strong-coupling adiabatic regime
In view of some recent works on the role of vertex corrections in the
electron-phonon system we readress an important question of the validity of the
Migdal-Eliashberg theory.
Based on the solution of the Holstein model and inverse coupling constant
expansion, we argue that the standard Feynman-Dyson perturbation theory by
Migdal and Eliashberg with or without vertex corrections cannot be applied if
the electron-phonon coupling constant is larger than 1 for any ratio
of the phonon and Fermi energies.
In the extreme adiabatic limit of the Holstein model electrons collapse into
self-trapped small polarons or bipolarons due to spontaneous
translational-symmetry breaking when is between 0.5 and 1.3
(depending on the lattice dimensionality). With the increasing phonon frequency
the region of the applicability of the theory shrinks to lower values of the
coupling constant.Comment: 4 pages, 1 figur
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