Reports of the Academy of Sciences of the USSR
V. V. Sanadze, G. V. Gulyaev
Submitted 1964-01-01 | RussiaRxiv: ru-196401.55472 | Translated from Russian

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Reports of the Academy of Sciences of the USSR

  1. Volume 158, No. 1

CRYSTALLOGRAPHY

V. V. Sanadze, G. V. Gulyaev

On the Dissolution of Phases in the Nickel—Gold System

(Presented by Academician N. V. Belov, 22 IV 1964)

Earlier we showed \((^{1,2})\) that if one starts from the two-phase state existing at room temperature in the nickel—gold system and gradually raises the temperature, then a rather complex process of mutual dissolution of the phases can be observed. The changes arising in the phases as a result of dissolution already make themselves felt at comparatively low temperatures, on the order of 200–300°, and then are repeated periodically. Each such period ends with the appearance of a new phase having an intermediate concentration in comparison with the existing principal pair.

Thus, over the entire path from the two-phase state at low temperatures to the single-phase state at high temperatures, discrete phases arise, proceeding in pairs and gradually approaching one another. The most important result of these experimental data was the study of a stepwise mechanism in the order of Ostwald stages—the appearance of new phases from initially fixed ones \((^3)\). It was shown that in the two phases of the preceding stage \(n - 1\), not only does the excess component move toward the masses of the second component coming from outside (outside the grain), but the amount of the second component present in the given grain moves so strongly toward the center of the grain that on the outside a crust of phase \(n - 2\) is formed, sometimes separating in order, with an analogous crust of the second phase, to build the next phase \(n\). Along this path of redistribution of the components, both in the principal and in the intermediate phases, the appearance of ordered states of the type Ni\(_3\)Au, NiAu, and Au\(_3\)Ni is observed.

Along with this kind of temperature scanning of the dissolution process, an isothermal study of this process is of great interest for further refinement of its mechanism. Therefore, in the present work we investigated a nickel—gold alloy containing 24.5 wt.% gold at a constant temperature of 500°. At room temperature the parameter of the β-phase was 3.544 Å, and the parameter of the α-phase was 3.976 Å. The X-ray diffraction patterns were taken in FeK\(_\alpha\) radiation with a filter; therefore, in the X-ray diffraction pattern of the initial state (Fig. 1) the lines of the α- and β-phases corresponding to the face-centered cubic lattice are visible, and one very weak K\(_\beta\) line, leaking through from the most intense line of the β-phase, 311. Holding for 20 sec gives no substantial changes, whereas already after holding for 1 min, weak lines corresponding to new solid solutions begin to appear on the X-ray diffraction pattern between the 111 and 200 lines of the α- and β-phases. The appearance of the new phases is indicated most completely already in the X-ray diffraction pattern corresponding to a 3-min hold. The calculation of this X-ray diffraction pattern is given in Table 1.

As is seen from this table, in addition to the principal phases α and β, two more phases, α′ and β′, have arisen. The α′-phase is more intense. It is a solid solution with a face-centered cubic lattice, analogous to the α-phase, but with a smaller gold content, since its parameter is 3.81 Å. All its lines are observed, except for 311, which coincides with the 222 line of the α-phase. This line is broadened and more intense than in the initial state. In addition to the principal lines, superstructure lines 110 and 221 are observed in the α′-phase. A 310 line probably also exists, which is superposed on the 311 line of the α-phase. The intensity of this latter line is increased. The 100 line, which should arise at an angle of 14°42′, is not observed on the X-ray diffraction pattern because of the smallness of the angle.

Table 1

$\vartheta$ $\sin^2\vartheta$ meas. $\beta$-phase $hkl$ $\beta$-phase $\sin^2\vartheta$ calc. $\alpha$-phase $hkl$ $\alpha$-phase $\sin^2\vartheta$ calc. $\alpha'$-phase $hkl$ $\alpha'$-phase $\sin^2\vartheta$ calc. $\beta'$-phase $hkl$ $\beta'$-phase $\sin^2\vartheta$ calc.
20°54′ 0,127 110 0,129
24°51′ 0,177 111 0,176
26°6′ 0,194 111 0,194
27°3′ 0,207 111 0,207
28°48′ 0,225 111 0,225
29°3′ 0,336 200 0,235
30°39′ 0,260 200 0,258
31°45′ 0,277 200 0,276
33°15′ 0,301 200 0,298
43°24′ 0,472 220 0,470
45°51′ 0,515 220 0,516
47°54′ 0,551 220 0,552
49°36′ 0,580 221
300
0,580
50°30′ 0,595 220 0,596
53°27′ 0,645 311 0,647 310 0,645
55°9′ 0,674 0,675
57°6′ 0,705 222 0,706 311 0,709
61°15′ 0,769 222 0,770
64°54′ 0,820 311 0,820
71°9′ 0,895 222 0,894

Table 2

$\vartheta$ $\sin^2\vartheta$ meas. $\beta$-phase $hkl$ $\beta$-phase $\sin^2\vartheta$ calc. $\alpha$-phase $hkl$ $\alpha$-phase $\sin^2\vartheta$ calc. $\alpha'$-phase $hkl$ $\alpha'$-phase $\sin^2\vartheta$ calc. $\beta^*$-phase $hkl$ $\beta^*$-phase $\sin^2\vartheta$ calc. $\alpha^*$-phase $hkl$ $\alpha^*$-phase $\sin^2\vartheta$ calc.
27°57′ 0,128 110 0,129
23°24′ 0,158 111 0,159
24°48′ 0,176 111 0,176
26°6′ 0,194 111 0,193
27°36′ 0,215 200 0,213
28°16′ 0,224 111 0,225
29°0′ 0,235 200 0,235
29°15′ 0,239 111 0,237
30°33′ 0,258 200 0,258
33°15′ 0,301 200 0,300
34°3′ 0,314 200 0,316
34°30′ 0,321 210 0,322
38°36′ 0,389 211 0,386
40°42′ 0,425 220 0,425
43°27′ 0,473 220 0,470
46°3′ 0,518 220 0,515
49°46′ 0,580 221
300
0,580
50°33′ 0,596 220 0,596
52°36′ 0,631 220 0,632
53°27′ 0,645 311 0,646 310 0,644
55°15′ 0,675 0,675
57°6′ 0,705 222 0,705 311 0,708
61°33′ 0,773 222 0,773
64°57′ 0,822 311 0,820
71°6′ 0,895 222 0,897
75°39′ 0,938 400 0,940

The $\beta'$-phase is considerably weaker in intensity, and therefore only the three first lines 111, 200, and 220 are observed. The parameter of this phase is approximately equal to 3.67 Å, i.e., it is a solid solution enriched—

with gold compared with the $\beta$ solid solution. A further increase of the holding time to 5 min (Fig. 2; see insert, p. 93) leads only to a strong weakening of the $\beta'$-phase lines—they almost disappear, whereas the intensity of the $\alpha'$-phase increases greatly. The process of concentration stratification of the solid solutions reaches its greatest development at a holding time of 7 min. Figure 2 gives the X-ray pattern of an alloy quenched after a holding time of 7 min, and Table 2 gives the calculation of this X-ray pattern.

As can be seen, at a holding time of 7 min the intermediate $\alpha'$-phase reaches its greatest intensity and ordering, since all possible superstructure lines become noticeable. The lines corresponding to the $\beta'$-phase disappear completely, but at the same time lines arise corresponding to the phases $\alpha^{*}$—a solid solution containing gold in a greater amount than the main $\alpha$-phase—and $\beta^{*}$—a solid solution poorer in gold atoms than the main $\beta$-phase. Such concentration stratification does not last long. Already a 10-minute anneal (Fig. 3) leads to the disappearance of the lines corresponding to the $\alpha^{*}$- and $\beta^{*}$-phases. At the same time the superstructure lines in the $\alpha'$-phase also begin to disappear. Holding for 13 and 16 min is characterized by a weakening of the lines of the intermediate $\alpha'$-phase. Finally, an anneal of one hour leads to complete dissolution of the intermediate $\alpha'$-phase; the lines corresponding to it disappear from the X-ray pattern, and the alloy again becomes two-phase in accordance with the phase diagram of the system at 500°.

The picture of phase dissolution considered above shows that this process, extended in time, proceeds in exactly the same way as in the case of a temperature scan. Only in this case it includes one complete cycle, whereas when the temperature was changed these cycles were periodically repeated, creating new steps. The emergence, in the course of dissolution, of such intermediate phases as $\alpha'$, $\beta'$, $\alpha^{*}$, and $\beta^{*}$ follows regularly from the mechanism of this process, which we have analyzed in detail earlier ($^{3}$).

Georgian Polytechnic Institute
named after V. I. Lenin

Received
20 IV 1964

REFERENCES

$^{1}$ V. V. Sanadze, G. V. Gulyaev, Kristallografiya, 4, 526 (1959).
$^{2}$ V. V. Sanadze, G. V. Gulyaev, Kristallografiya, 4, 687 (1959).
$^{3}$ V. V. Sanadze, Kristallografiya, 8, no. 6, 865 (1963).

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Reports of the Academy of Sciences of the USSR