Cc. Lam et A. Vyas, The universality of pseudogap phenomenon in the normal state of high temperature cuprate superconductors, INT J MOD B, 15(16), 2001, pp. 2285-2300
The pseudogap phenomenon in the normal state of Sn-, Mg- and Cd-doped Hg-12
23 ceramic superconductors was studied based on the results of resistivity
versus temperature measurement. By using the data obtained in the resistivi
ty measurement a logarithmic deviation of the conductivity versus inverse t
emperature, i.e. ln[sigma (T) - sigma (N)(T)] versus 1/T was constructed to
study the pseudogap which is opened at T* far above the critical temperatu
re T-C of the superconductors. The magnitude of the pseudogap was measured
through the slope of the linear part in these plots. It is surprising that
the differentiation of these plots with respect to the inverse temperature
shows a constant within very wide temperature range. Similar as in the ener
gy gap measurement in the semiconductors, this constant should represent th
e pseudogap of the normal state for the materials interested. The occurrenc
e of the characteristic temperatures T*, Ts and TF can be interpreted by ou
r microscopic theory. The physical significances of the variation in the ma
gnitude of the pseudogap Delta (PG) with respect to temperature are related
to the kinetic energy of the quasiparticles involved in the system. The pl
ot of T* against the molar fraction of the Sn-doping a: is linear. However,
the data of T* for the other doping elements Mg and Cd are scattered from
the linear relationship for the Sn-doped (Hg1-x Sn-x)-1223 system. However,
when we plot the relationship between T* against T-C the data of T* for di
fferent doping elements fall on the same curve of bend fingerlike shape. Th
is indicates that the intrinsic parameters T* and Te satisfy a universal re
lationship. The ratio Delta (PG)/(k(B)T(F)) is expressible as a linear func
tion of T-C when the critical temperature is below similar to 129 K; while
for samples that have critical temperature greater than 129 K this ratio is
expressible as a quadratic polynomial function of T-C. The universality re
lationship is also hold for this ratio against T-C.