| Literature DB >> 35806585 |
Ziwei Chen1,2, Linhao Liu3, Hao Wang4, Lili Liu1,2,5, Xidong Wang1,2,5.
Abstract
Due to the complexity of components and high hazard of emissions, thermochemical conversions of plastics among waste-integrated circuits (ICs) are more favorable compared with the common treatment options of electronic waste (E-waste), such as chemical treatment and burning. In this study, the waste random-access memory, as the representative IC, was used to investigate the thermal degradation behaviors of this type of E-waste, including a quantitative analysis of pyrolysis characteristics and non-isothermal kinetics. The results show that the pyrolysis of the ICs can be divided into three different decomposition stages. The pyrolysis temperature and gas atmosphere play an important role in the pyrolysis reaction, and the heating rate greatly affects the rate of the pyrolysis reaction. The non-isothermal kinetic parameters and reaction mechanisms of ICs are determined using the Friedman method, Coats and Redfern (CR) method, and Kissinger method. The results show that the actual average activation energy of the pyrolysis reaction of ICs should be between 170 and 200 kJ·mol-1. The optimally fitting model for the ICs pyrolysis is the three-step parallel model consisting of the random nucleation model (Am) and reaction order model (Cn).Entities:
Keywords: electronic waste; non-isothermal kinetics; pyrolysis characteristics; waste integrated circuits
Year: 2022 PMID: 35806585 PMCID: PMC9267151 DOI: 10.3390/ma15134460
Source DB: PubMed Journal: Materials (Basel) ISSN: 1996-1944 Impact factor: 3.748
Main compositions of ICs.
| Main Compositions | Content (wt.%) | Precious Metal | Content (g/t) |
|---|---|---|---|
| Cu | 17.82 | Au | 534.3 |
| C | 16.54 | Ag | 593 |
| SiO2 | 33.29 | Pt | 0.78 |
| Ca | 4.72 | Pd | 5.91 |
| Br | 9.17 | Rh | 0.2 |
| Sn | 2.29 | ||
| Al | 2.65 | ||
| Fe | 1.63 | ||
| H | 1.43 | ||
| N | 0.33 | ||
| Pb | 0.87 | ||
| Mg | 0. 18 |
Figure 1Schematic diagram of experimental device.
Independent and control variables of experiments on the effect of pyrolysis-related factors.
| Pyrolysis Related Factors | Independent Variables | Control Variables |
|---|---|---|
| Temperature | 250 °C | Heat rate: 10 k/min |
| 400 °C | ||
| 600 °C | ||
| 800 °C | ||
| Heating rate | 5 k/min | Temperature: 800 °C |
| 10 k/min | ||
| 20 k/min | ||
| Gas atmosphere | 250 °C, N2 | Heat rate: 10 k/min |
| 250 °C, Air | ||
| 400 °C, N2 | ||
| 400 °C, Air | ||
| 600 °C, N2 | ||
| 600 °C, Air |
List of nomenclature.
| Nomenclature | Full Name | Nomenclature | Full Name |
|---|---|---|---|
| A | Pre-exponential factor (min−1) | T | Temperature (K) |
| B | Heating rate (K·min−1) | t | Heating time (min) |
| Ea | Activation energy (J·mol−1) | α | Conversion of sample |
| k | Rate constant (min−1) | m | Weight of sample (g) |
| n | Order of reaction | i | Initial state |
| R | Universal gas constant (J·mol−1·K−1) | f | Final state |
Figure 2TGA and DTG curves of ICs under (a) nitrogen and (b) air atmospheres. The three pyrolysis stages are marked by blue lines.
Figure 3(a) Elemental analysis of samples before and after pyrolysis; (b) micro morphology of samples before pyrolysis; micro morphology of samples after pyrolysis under (c) an N2 atmosphere and (d) an air atmosphere, respectively.
Figure 4(a) Changes of mass with time at different temperatures; (b) elemental analysis of pyrolysis residue at different temperatures; micro morphology of samples (c) before pyrolysis and after pyrolysis at (d) 250 °C, (e) 400 °C, and (f) 800 °C.
Figure 5(a) Changes of mass with time at different heating rates; (b) elemental analysis of pyrolysis residue at different heating rates.
Figure 6(a) Changes of mass with time at different gas atmospheres and temperatures; (b) elemental analysis of pyrolysis residue at different gas atmospheres and temperatures.
Figure 7(a) The relationship between and obtained from Friedman method; (b) the relationship between and obtained from Kissinger method; (c) the relationship between and obtained from CR method.
Activation energy obtained from the Friedman method, CR method, and Kissinger method.
| Methods | Friedman | Kissinger | CR |
| Ea (kJ·mol−1) | 208.63 | 170.90 | 145.21 |
Figure 8(a) g(α), (b) y(α), and (c) z(α) curves of pyrolysis of ICs and different standard kinetics models.
Figure 9Fitting results by (a) two-step parallel model Am-Cn, (b) three-step parallel model Am-Cn-Cn, (c) three-step parallel model Am-Cn-D1, and (d) four-step parallel model Am-Cn-Cn-Cn; (e) comparison of fitting variances of different parallel models.
Fitting parameters of models.
| Models | Heating Rate | wi | Parameters | f(α) | Root-Sum Square |
|---|---|---|---|---|---|
| Am-Cn | 5 K/min | w1 = 0.45 | A1 = 2.58 × 1017, E1 = 205.69 kJ/mol | Am:m1 = 10.0 | 0.46157 |
| 10 K/min | w1 = 0.40 | A1 = 3.63 × 1017, E1 = 285.62 kJ/mol | Am:m1 = 0.2 | 0.03042 | |
| 20 K/min | w1 = 0.29 | A1 = 1.55 × 1015, E1 = 288.09 kJ/mol; | Am:m1 = 0.2 | 0.14106 | |
| Am-Cn-Cn | 5 K/min | w1 = 0.11 | A1 = 7.2 × 1016, E1 = 219.54 kJ/mol | Am:m1 = 0.3 | 0.0021 |
| 10 K/min | w1 = 0.12 | A1 = 3.63 × 1017, E1 = 235.62 kJ/mol | Am:m1 = 0.4 | 0.00831 | |
| 20 K/min | w1 = 0.15 | A1 = 4.97 × 1017, E1 = 248.09 kJ/mol; | Am:m1 = 0.5 | 0.01682 | |
| Am-Cn-D1 | 5 K/min | w1 = 0.26 | A1 = 3.38 × 1020, E1 = 302.65 kJ/mol | Am:m1 = 0.2 | 0.10047 |
| 10 K/min | w1 = 0.38 | A1 = 2.41 × 1018, E1 = 244.34 kJ/mol | Am:m1 = 0.7 | 0.04883 | |
| 20 K/min | w1 = 0.17 | A1 = 4.95 × 1020, E1 = 385.22 kJ/mol; | Am:m1 = 0.5 | 0.20789 | |
| Am-Cn-Cn-Cn | 5 K/min | w1 = 0.48 | A1 = 2.72 × 1018, E1 = 198.26 kJ/mol | Am:m1 = 0.8 | 0.03323 |
| 10 K/min | w1 = 0.19 | A1 = 9.12 × 1040, E1 = 500.00 kJ/mol | Am:m1 = 0.4 | 0.00875 | |
| 20 K/min | w1 = 0.46 | A1 = 1.99 × 1015, E1 = 237.60 kJ/mol; | Am:m1 = 1.1 | 0.00829 |