Bi1.8Pb0.3Sr2Ca2(Cu1-xNix)3.3Oy system: excess-conductivity, structure and thermal behaviour
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HARABOR, Ana, ROTARU, Petre, HARABOR, Novac Adrian. Bi1.8Pb0.3Sr2Ca2(Cu1-xNix)3.3Oy system: excess-conductivity, structure and thermal behaviour. In: Central and Eastern European Conference on Thermal Analysis and Calorimetry, Ed. 4, 28-31 august 2017, Chişinău. Germany: Academica Greifswald, 2017, Editia 4, p. 281. ISBN 978-3-940237-47-7.
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Central and Eastern European Conference on Thermal Analysis and Calorimetry
Editia 4, 2017
Conferința "Central and Eastern European Conference"
4, Chişinău, Moldova, 28-31 august 2017

Bi1.8Pb0.3Sr2Ca2(Cu1-xNix)3.3Oy system: excess-conductivity, structure and thermal behaviour


Pag. 281-281

Harabor Ana1, Rotaru Petre1, Harabor Novac Adrian2
 
1 University of Craiova,
2 University Politehnica of Bucharest
 
 
Disponibil în IBN: 7 octombrie 2019


Rezumat

In the framework of XRD diffractometry we identified two-phases (2223 and 2212) in our Bi1.8Pb0.3Sr2Ca2(Cu1-xNix)3.3Oy superconductor samples. The percent of 2223-phase depend on Ni doping: 78.37 % for x=0.002; 70.29 % for x=0.005; 51.13 % for x=0.015; 47.75 % for 0.02; 26.11 % for x=0.03. The unit cell of 2223 phase was indexed as tetragonal structure having the following lattice constants: a=b=5.39 Å and c=37.05 Å [1]. On cooling to 77 K, the plots of resistance versus temperature (four points method) evidenced that the critical transition temperature to the superconductor phase, Tc, is decreasing from 106.21 to 93.47 K when the Ni content is varying from x=0.002 to x=0.03. From the log-log plots of the excess-conductivity we calculated the 3D-2D cross-over temperature, the coupling factor and the coherence length for all the samples. Thermal measurements were performed with a horizontal “Diamond” Differential/Thermogravimetric Analyzer from PerkinElmer Instruments in dynamic air atmosphere (150 cm3 min-1), choosing an increasing rate of 10 K/min, from room temperature to 940 °C. Thermal behaviors (TG, DTA, DSC, DTG diagrams) show a strong dependence on Ni content. The results of the specific heat capacities calculated from DSC plots [2], are presented in Fig. 1 for three samples (x=0.002, 0.005 and x=0.01). The contribution of crystal lattice to the estimated specific heat capacity was in conformity with the Einstein model [2]. The Einstein temperature values depend on Ni content.