2.1. Collection, preparation, and characterization of waste tires
Waste tires were collected from a tire scrap shop. The muddy tires were firstly water washed and then sun dried for 2 days. To remove out the steel wires, big pieces were cut down into the smaller pieces. In order to achieve better gaseous results and TGA apparatus requirement the sample size was reduced to about 1 mm. A standard method (GB/T2831-2012) was used to perform the proximate analysis which determined the amounts of moisture, volatiles, and ash in the sample. The CHN analyzer was used to determine the amounts of carbon, hydrogen, sulfur, and nitrogen in the sample. Proximate and ultimate analysis of the tire sample is illustrated in Table 1.
Table 1
Fundamental characteristics of the waste tire
Waste tire sample
|
Proximate Analysis
(wt % db)
|
Ultimate Analysis
(wt % db)
|
MC
|
VM
|
FC*
|
Ash
|
C
|
H
|
O*
|
N
|
S
|
3.72
|
59.80
|
13.39
|
23.09
|
72.29
|
6.53
|
19.08
|
0.40
|
1.70
|
Where; Wt. %, db, MC, VM, FC, C, H, O, N, and S denote the weight percentage, dry basis, moisture, volatile, fixed carbon, carbon, hydrogen, oxygen, nitrogen, and sulfur, respectively. Whereas, * refers to the calculations were made by difference method.
2.2. Waste tire gasification in thermogravimetric analyzer (TGA)
The thermal decomposition of the waste tire was conducted using thermogravimetric analyzer (TGA) with model-TASDTQ600. In all experiments, the mass of 4 ± 0.1 mg was used. The weight loss calculations were automatically documented as a function of time by the TGA. In each experiment, the sample was kept under an isothermal condition at 25 ℃ for 60 minutes and then further heated to 900 ℃ at the heating rates of 10, 20 and 30 ℃/min. Argon (Ar), a carrier gas with a flow rate of 100 mL/min flowed during the isothermal condition. Whereas; the CO2 as gasifying agent flowed with 100 mL/min till the end of process. The experimental set up is shown in Fig. 1.
2.3. Gasification in horizontal tube reactor
Horizontal tube reactor (HTR) with tube diameter of 14 mm was used to perform the gasification experiments under the range of different parameters. The designed parameters included; temperature of 700, 800, and 900 ℃, heating rate of 10, 20, and 30 ℃/min, and residence time of 20, 30, and 40 min. In each run, the mass (tire sample) of five grams was loaded in sample boat and heated at desired heating conditions with CO2 flow and pressure of 15 mL/min and of 1 bar, respectively. The produced gas samples were collected in the sampling bag. For authentication of results, the experiments were repeated.
2.4. Chromatography of the gas
Gas chromatography (GC) unit with model-6890 Agilent was used to check the composition of collected gas. Tar and char products were computed by weight difference.
2.5. Data processing methods
The lower heating value (LHV) was calculated by using the formula below;
$$\text{L}\text{H}\text{V}\left(\frac{\text{M}\text{J}}{\text{N}\text{m}3}\right)=\frac{\left[\text{C}\text{O}\text{*}126.36+{\text{H}}_{2}\text{*}107.97+\text{C}{\text{H}}_{4}\text{*}358.18\right]}{1000} \left(1\right)$$
Where; H2, CO and CH4 are the molar percentage of the obtained gases generated from the HTR gasification.
Oxygen was calculated by the difference method, as below;
O = 100% – C – H –N – S (2)
Where; C, H, N, and S were the carbon, hydrogen, nitrogen, and sulfur contents obtained from the ultimate analysis of waste tire.
Fixed carbon was calculated by the difference method by using the formula;
FC = 100% — MC–VM–ash (3)
Where; MC, VM, and ash were the moisture, volatile, and ash contents obtained from the proximate analysis of waste tire.
2.6. Artificial neural network modelling:
Artificial neural network (ANN) is an empirical modelling approach used for estimating the relationship among the process parameters (input) and the products (output) via hidden layers. In addition, it also helps to estimates the prediction of the experimental and predicted results. Hence, it is very easily to comprehend the performance of each parameter on product with the less complexities, time saving and without needing a much of information on the experimental procedure. For ANN, the data obtained from tubular gasification was used. For ANN, JMP.pro software was used hence facilitated to develop a model for revealing the correlation amongst the process parameters (reaction temperature, heating rate, residence time) and the obtained gaseous products (H2, CO, CO2, CH4).
2.7. Kinetic study
The model free kinetic fitting is the best tool to analyze the non-isothermal kinetics data obtained from TGA. Kissinger–Akahira–Sunose (KAS) model offers the estimation of Arrhenius parameters; activation energy (Ea) and pre-exponential factor (Ko) during the gasification of any solid such as waste tire. This method is highly accurate in estimating the results in assessing the kinetic parameters without estimating E (Kissinger 1956). This method has been comprehensively employed to calculate the thermal disintegration and behavior of various solid material such as biomasses (Wang et al. 2013; Slopiecka et al. 2012). Therefore, the rate constant (K) with respect to temperature (T) can easily be computed through Arrhenius equation as below;
$$\text{k}={\text{k}}_{0}\text{e}\text{x}\text{p}(-\frac{\text{E}}{\text{R}\text{T}})$$
4
Where, the k0, R, and Ea represent the pre-exponential factor (\(1/\text{s})\), general gas constant , and activation energy (\(\text{J}/\text{m}\text{o}\text{l})\), respectively. In the case, when the temperature T changed (multiple heating rates) with respect to time at a constant heating rate then in that case the heating rate (β) can be stated as;
T = Ti + βt (5)
Where; T is the temperature at the reaction region and Ti is the initial temperature. Iso-conversional contrivances are performed under a range of experiments by varying the heating rates. The calculation of E was done by using KAS method on the basis of the equations below;
\(\text{ln}\left(\frac{{\beta }}{{\text{T}}_{\text{P}}^{2}}\right)\) = -\(\frac{\text{E}}{\text{R}{\text{T}}_{\text{p}}}+\text{ln}\frac{{\text{k}}_{\text{O}}\text{E}}{\text{R}}\) (6)
(7)
Where, Tp is the maximum temperature (at peak) of the pyrolysis stage (devolatilization) during the thermal breakdown of the tire sample obtained from the TGA data. Here, the heating rate may be given as;
β = \(\frac{{\text{d}}_{\text{T}}}{{\text{d}}_{\text{t}}}\)(8)
Hence, the values of Ea at various peaks from TGA curves may be calculated from a scheme \(\text{ln} \frac{{\text{d}}_{\text{T}}}{{\text{d}}_{\text{t}}}\)versus\(\frac{{10}^{3}}{{\text{T}}_{\text{P}}}\).