Advantage zone map of S-water system

In hydrometallurgical system, one of the problems most frequently encountered are precipitated oxidative leaching of sulfide minerals in solution and metal sulfide. Therefore, the dominant area map of the S-H 2 O system is of great significance in hydrometallurgy.

It is known that in the S-H 2 O system, only S Θ , H 2 S(aq), HS - (aq), S 2 - (aq), SO 4 2 - (aq) and HSO 4 - are thermodynamically stable. The components. Other known sulfuric acid-containing salts and their salts are in a metastable state. These sulfuric acids include sulfurous acid H 2 SO 3 ; thiosulfuric acid H 2 S 2 O 3 ; dithionous acid H 2 S 2 O 4 ; H 2 S 2 O 6 and polysulfate H 2 S n O 6 . Further, both the alkali metal sulfide M 2 S and the hydrosulfide MHS form polysulfides of the general formula M 2 S n which contain an unbranched anion S n 2 - . The thermodynamic data of many of these metastable compounds can be obtained from the literature, and the relationship between them can be examined as an advantageous region map, in which sulfuric acid and its derived ions are not considered.

First, free energy data

The free energy data required to map the dominant regions of the S-H 2 O system are listed in the table below, along with the acid dissociation equilibrium and redox balance involved. For convenience and clarity, the numbering of each equilibrium equation is consistent with the number of the equilibrium line it represents on the dominant area map.

Table S-H 2 O system, free energy generation

substance

S 2 -

HS -

H 2 S(aq)

SO 4 2 -

HSO 4 -

H 2 O(1)

△G Θ ∕kJ

+111.4

+12.08

-27.83

-744.53

-755.91

-237.129

Second, the acid dissociation constant

The component H 2 SO 4 does not exist in the solution reflected in the dominant zone map, only the following acid dissociation reactions occur:

The lgK 2 value in the above formula has been taken 14 in the past, but later studies have found that even the presence of trace amounts of oxygen can cause the oxidation of alkali metal sulfides to produce various products ranging from elemental sulfur to sulfates. The H 2 S(aq) dissociation constant determined by the method produces a large error. Moreover, the classical method for determining the hydrogen ion activity, the acid dissociation constant, cannot be used to measure the H 2 S(aq) dissociation constant, which can poison the hydrogen electrode and the glass electrode. The H 2 S(aq) secondary dissociated bone number obtained by measuring the hydrogen ion activity with a low alkali error glass electrode was lgK 2 = -17.39.

Third, redox balance

Fourth, the advantage zone map and its analysis

The acid decomposition equilibrium and the redox equilibrium formula are plotted on the Eh-pH diagram under the condition that all sulfur-containing substances have a activity of 10 -1 or 10 -4 to obtain the dominant region of the S-H 2 O system. . Each line in the figure corresponds to an equilibrium reaction, representing a two-phase equilibrium line. Activity 10-1 or 10-4, respectively, -1 and -4 are denoted by the corresponding line.

Figure 1 S-H 2 O dominant area map

(298K, S and H 2 S activities are 10 -1 or 10 -4 respectively )

Under these conditions there is a stable zone of elemental sulfur. That is, a 0.1 mol ∕L sulphate solution is reduced at a pH between 1.96 and about 7.7 to produce elemental sulphur. A lower than pH = 1.96 equilibrium is established between HSO 4 - and elemental sulfur. As the potential is lowered to a more negative value, the elemental sulfur in the pH = 6.99 H2S will be produced by the reduction HS is generated at higher pH -. Of course, in practice the ratio of HSO 4 - to SO 4 2 - and the ratio of H 2 S(aq) to HS - will change correspondingly to their pK values ​​as they undergo a pH change. This is indicated by a zone line on the Bucher corrosion map, where the substance changes its morphology, such as H 2 S(aq) to HS − ,

HSO 4 - becomes SO 4 2 - and Fe 3 + , becomes Fe 2 + or the like, and its total activity does not change. In Figure 1, the two equilibrium ions are equal in activity, and the three equilibrium lines meet at one point. This can also be used to verify that the calculations and plots are accurate.

At a pH above about 7.7, there is a direct conversion between SO 4 2 - and HS - in 0.1 mol of ∕L solution. This higher pH limit of the sulfur stable zone is not very affected by the higher SO 4 2 - and HS - activity. For a solution with a concentration of 1 mol ∕L, the pH limit is only increased to 8.4. However, the presence of a sulfur stable zone in a solution containing a lower sulfuric acid activity is indeed limited by activity. As |H 2 S(aq)| decreases, E of formula (h) rises to a more positive value at a given pH. As |SO 4 2 - | or |HSO 4 - | decreases, the E of equations (d) and (e) drops to less positive values ​​at a given pH. Therefore, it can be seen from the equilibrium line of the material activity of 0.1 and 10 -4 mol∕L in Fig. 1, the stable zone of elemental sulfur is reduced with the increase of activity, and finally disappears into H 2 S(aq) and SO 4 2 - or HSO. 4 - balance line.

The dominant zone map indicates the thermodynamically stable zone of matter, but the rate at which some substances reach equilibrium may be slow. For example, although some microorganisms can oxidize elemental sulfur to sulfate, elemental sulfur is quite stable in pure oxygenated water. The oxidation of dissolved sulfide to sulfate can be carried out very quickly, while the reduction of sulfate to sulfide is quite difficult. However, some microorganisms can carry out this reduction and use it as an energy source. Kinetic factors may be very limited in achieving chemical equilibrium, but can often be overcome by using high temperatures (in terms of aqueous standards).

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NO.

Item

Technical Parameter

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2

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Horizontal Type

3

Capacity(24 hours)

3.5-6.5Mt

4

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5

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