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Volume 6

Research & Reviews: Journal of Material Sciences

ISSN: 2321-6212

Materials Physics 2018

August 16-17, 2018

August 16-17, 2018 | London, UK

4

th

International Conference on

Condensed Matter and Materials Physics

The boundary influence upon superconducting properties of high T

c

superconductors

A N Lykov

P N Lebedev Physical Institute – RAS, Russia

T

he properties of superconducting plates with a thickness of the coherence length were investigated by numerically solving

the system of one-dimensional Ginzburg-Landau-Gor’kov (GLG) equations. The new boundary condition is applied to

the case of CuO

2

planes which are the main structural elements responsible for superconductivity in high T

c

superconductors.

Spatial dependence of the pairing potential across the thickness of the superconducting CuO

2

planes in HTSC copper oxides is

found by using the GLG theory. The potential turned out to be significantly suppressed due to an effect of non-superconducting

layers, which separate the CuO

2

planes. The temperature dependence of the effective energy gap was calculated in this work.

The bulk interaction potential in the cuprate HTSC is estimated within the framework of BCS theory. The large value of

the potential indicates the presence of a strong coupling interaction of the electrons in Cooper pairs. The effect leads to the

reduction of the critical temperature of these superconductors. So that, the number of CuO

2

planes that are within a short

distance of each other in unit cell should be increased for increasing

T

c

of the cuprate superconductors. The influence of

boundary conditions in Ginzburg-Landau theory on the critical state of superconducting layered structures was studied also in

the work by using new method for calculating the dependence of the critical current on the applied magnetic field. It has been

shown that taking into account the influence of the boundary in the calculations leads to a better agreement with experimental

data.

lykov@lebedev.ru

Res. Rev. J Mat. Sci. 2018, Volume 6

DOI: 10.4172/2321-6212-C2-018