One of the most fascinating manifestations of quantum mechanics is superconductivity. It is used in many fields: scientific research, nuclear fusion, nuclear magnetic resonance medical imaging, storage of electrical energy and in transport (trains with magnetic levitation but also magneto-hydrodynamic propulsion). It is characterized by two remarkable properties: zero resistance and expulsion of magnetic field (Meissner effect). The discovery of high critical temperature (HTSC) superconductors by J.G. Bednorz and K.A. Müller in 1986 [1], allowed the transition of technologies based on low critical temperature superconductors to HTSC superconductors and extend the applications of superconducting materials. Bismuth-based compounds have the general formula Bi2Sr2Can−1CunO4+2n+d with 1⩽ n⩽ 3 (Bi2201-Bi2212-Bi2223) [2,3,4,5]. The role of bismuth substitution by lead in the phase Bi2212 is to increase the Tc and the critical current density (Jc). Lead (Pb) changes density holes in the charge reservoir constituted by the BiO layer. The effect of lead can thus serve as moderator or amplifier when a second substitution is performed either at CuO2 planes or at other planes (Sr or Ca). The role of lead appears also in suppressing the superstructure [6]. Chemical doping in high Tc superconducting cuprates (HTSC) have been reported at many studies [7, 8]. The primary purpose of the authors was to improve superconducting properties of their compounds [9,11,12]. The rare-earth element in many HTSC families of compounds plays an important role for the stabilization of the structure [7, 13, 14]. For more significant results, small concentrations of doping atoms should be considered. After the discovery of the Bi-2212 (Bi2Sr2CaCu2O8+d) superconducting phase [3, 5], the effect of doping by alkaline elements was studied [15,16,17]. This kind of doping results in changing the unit crystallographic cell parameters accompanied by a lowering of the phase formation temperature caused by the flux action of the alkaline element, for example: doping by potassium on the Sr site results in a contraction of the c axis parameter [16]. The decrease of oxygen content explains the generally observed enhancement of Tc [18]. More recently, in polycrystalline bulks of Bi2Sr2Ca1−xKxCu2O8+d, ac susceptibility measurement revealed the optimization of intergrain connections. An improvement of critical current density has been noticed [19]. Addition of potassium allowed also a faster growth rate of Bi-2212 whiskers [20]. In this paper, we study the effect on the Bi(Pb)-2212 phase at low rate of potassium doping by substitution or addition.
Samples of Bi1.5Pb0.5(Sr1.8−xKx)CaCu2O8+d (0 ⩽ x ⩽ 0.05) were prepared with the usual method of solid state reaction using high grade purity powders of Bi2O3, SrCO3, CaCO3, PbO, CuO and KOH. The starting mixtures were calcined at 800 °C for 30 h. After that, the obtained powders were ground and pressed into pellet shape (13 mm in diameter and 1 mm thickness) under pressure of 5 ton/cm2 and finally sintered at 850 °C for 40 h. Preparation of samples of Bi1.5Pb0.5Sr1.8CaCu2O8+dKx (0 ⩽ x ⩽ 0.05; addition method) follows the same route as in substitution but without KOH, which is added only after calcination. x: corresponds to the weight fraction of the powder of the free K Bi(Pb)-2212 phase obtained after calcination. Obtained samples were characterized by X-ray diffraction (XRD) using CuK
In our previous work, both substitution and addition affect the intensity of main peak's (Bi,Pb)-2212 [21]. Traces of parasitic phases Bi-2201 and/or Ca2PbO4 are present in all the samples. In SEM micrographs, the typical lamellar structure of HCTS is present. We can notice that the addition of K gives a faster growth rate of Bi-2212 whiskers [21]. The ionic radius of K+ ion is 1.38 Å when its coordination number is 6 and reaches 1.51 Å for a coordination number of 8 [27]. The Sr2+ one is 1.18 Å and 1.26 Å respectively for the same coordination numbers. Thus, c axis may increase when K substitutes on Sr site. The observed contraction of c axis may be due to a transfer of charges between the CuO2 planes resulting from the difference of valence between K+ and Sr2+ ions. When K is added to the Bi(Pb)-2212 phase c axis increases for most of the samples suggesting that K substitutes on the Ca site where the ionic radius of Ca2+ is 1.12 Å (coordination number of 8). The same kind of charge transfer is present but giving a different result when the site changes. The difference of behaviour between addition and substitution also appears in the variation of the orthorhombic strain (b−a)/(a+b) versus the content x of K shown in Table 1 and Table 2 where the variations of c axis are reported. The effect of K on the orthorhombic strain is higher for substitution where its increase corresponds to a decrease of parameter c. This means that substitution by potassium on outer plane (the Sr site) promotes the displacement of oxygen ions toward the CuO2 planes. The excess of charge in these planes increases the Jahn Teller distortion effect on the oxygen octahedron surrounding the Cu2+ ion. This excess of charge also causes the contraction of the c axis. With the addition of potassium, the behaviour of the orthorhombic strain is contrary, and a possible substitution on Ca site instead of Sr site is considered.
Variations of the orthorhombic strain (b−a)/(a+b) versus x content of potassium for samples obtained by substitution and addition [21].
x | 0 | 0.01 | 0.02 | 0.03 | 0.04 | 0.05 |
---|---|---|---|---|---|---|
(b−a)/(a+b)×103 substitution | 0.00413 | 0.00374 | 0.00552 | 0.00501 | 0.00375 | 0.00452 |
(b−a)/(a+b)×103 addition | 0.00413 | 0.00412 | 0.00361 | 0.00429 | 0.00269 | 0.00439 |
Variations of lattice parameter c versus x content of potassium for samples obtained by substitution and addition [21].
x | 0 | 0.01 | 0.02 | 0.03 | 0.04 | 0.05 |
---|---|---|---|---|---|---|
c[Å] substitution | 30.6841 | 30.71 | 30.5705 | 30.5124 | 30.6947 | 30.7269 |
c[Å] addition | 30.6841 | 30.7985 | 30.7479 | 30.7203 | 30.6479 | 30.7074 |
A standard four-probe technique measures the electrical resistivity. Fig. 1 shows its variation as a function of temperature and doping. The results show the typical rapid resistive transition of super-conductors where Tc is determined. In Fig. 1(b), the values of resistivity of sample with x = 0.01 are divided by 20 in order to get all the curves together.
Table 3 and Table 4 present the critical temperatures
x | 0 | 0.01 | 0.02 | 0.03 | 0.04 | 0.05 |
---|---|---|---|---|---|---|
|
82.19 | 81.94 | 79.03 | 79.14 | 75.28 | 80.4 |
|
82.19 | 70.85 | 78.3 | 79.38 | 80.31 | 78.72 |
x | 0 | 0.01 | 0.02 | 0.03 | 0.04 | 0.05 |
---|---|---|---|---|---|---|
|
79.27 | 73.73 | 74.56 | 75.71 | 74.43 | 77.68 |
|
79.27 | 47.31 | 73.78 | 73.56 | 76.13 | 72.05 |
The used x rate of substitution of K is very low, its effect on the Bi(Pb)-2212 phase is not the same as on the Bi-2212 phase where higher rates were used [16]. A decrease of the Tc is observed contrary to the increase observed in the Bi-2212 phase. Table 4 gives values of
For those obtained by substitution, the same behaviour is observed and the
Fig. 4 reports Tc and Tirr values for the K doped samples prepared by substitution (Fig. 4(a)) and by addition (Fig. 4(b)). Tirr values are lower than Tc while the difference between the two parameters for the same concentrations is not significant and seems to be the same except for x = 0.01, which appears more significant. Addition of K causes a decrease in both Tc and Tirr, more importantly in the x = 0.01 sample. On the other hand, substitution by K causes a quasi-linear decrease of Tirr until x = 0.04. At x = 0.05, the decrease is significantly lower giving a value near to that of the undoped sample. Tc is improved for x = 0.01 but it decreases for the other values of x, except for x = 0.01,
Fig. 5 shows, for the K doped samples by substitution (Fig. 5(a)) and addition (Fig. 5(b)), the magnetic hysteresis loops measured at T = 4.2 K with the applied field H parallel to the c axis (H||c). Use of the Bean critical state model [31, 32] allows to extract the critical current density Jc from the M(H)curves. The formula used is:
Fig. 6 reports Jc variations versus the applied field H for the K doped samples by substitution (a) and addition (b). Except for x = 0.01 doped by addition, both methods enhance
In the present work, samples of Bi(Pb)2212 are doped by potassium using two methods: substitution and addition. XRD and SEM analysis shows that substitution by K enhances the texture, while for addition, this effect is obtained only for a lower rate of K [21]. Resistivity measurements show a decrease of
Magnetic measurements show an improvement of the critical current density for both methods. The enhance of Jc is greater for the samples obtained by addition and it reaches a maximum (more than two times the undoped one). This effect is a result of the improvement of the texture, which give a better grain orientation and the higher grain size observed by SEM [21]. The results have shown that better properties are obtained when potassium is added with a possible substitution at the calcium site instead of strontium site.
For practical application, potassium doping by addition seems a better way to improve superconducting properties.