In order to explore the impact of mass loadings on capacitance performance, we prepared the Ti
3C
2T
x assemblies electrodes with different mass loadings (1.8, 2.5, 5.3 and 8.4 mg/cm
2). As shown in
Fig. 3b, the areal capacitance calculated by integrating the CV curves increases with the loading amount. It is 429.5, 613.3, 1310.0 and 1668.2 mF/cm
2, and the corresponding specific capacitance is 238.6, 245.3, 247.2 and 198.6 F/g, respectively. The superiority of the electrode (5.3 mg/cm
2) is vividly described by Fig. S4 (Supporting information) [
32]. The electrode (8.4 mg/cm
2) exhibits the longest discharge time in the GCD curves at 2 mA/cm
2 (Fig. S5 in Supporting information). However, its capacitance rapidly declines as the scan rate increasing (
Fig. 3c). The capacitance retention for the electrode (8.4 mg/cm
2) is calculated to be only 28.5%, and the ones for other three electrodes (1.8, 2.5 and 5.3 mg/ cm
2) are 74.1%, 71.9% and 49.3%, respectively. It indicates the good rate performance of the electrodes (1.8 and 2.5 mg/cm
2) and the inferior rate capability of the electrodes (5.3 and 8.4 mg/cm
2). To illustrate why the capacitance retention declines so fast as mass loading increases, we carried out EIS measurement in a frequency varying from 10 mHz to 200 kHz. The Nyquist curves in
Fig. 3d are similar in form with a quasi-semicircle at the high frequency region and a spike at the low frequency region. The inset is the magnified section in the high frequency. The intercept on the Re(Z) is 0.9, 0.7, 0.9 and 1.1 Ω for 1.8, 2.5, 5.3 and 8.4 mg/cm
2, respectively. It denotes the equivalent series resistance (
Rs). Although they are disparate, they are just about 1.0 Ω. The low
Rs indicates the low intrinsic ohmic resistance of the Ti
3C
2T
x assemblies electrodes. In the high-frequency region, the four charge transfer resistances are almost the same and quite small. The Nyquist plots in the low-frequency region exhibit a slope close to 90° along the imaginary axis for the three electrodes (1.8, 2.5 and 5.3 mg/cm
2), while it shows a bigger angle relative to the imaginary axis for the electrode (8.4 mg/cm
2). The slope is related to the diffusive resistance of electrolyte in the electrode pores and the proton diffusion in host materials. The smaller slope for the electrode (8.4 mg/cm
2) should be due to a higher diffusion resistance.
Fig. 3e provides a convenient method to show the influence of frequency on imaginary capacitance. It is a quantitative method to weigh how fast the device can be charged and discharged reversibly. The response time is 3.3, 4.2, 11.8 and 30.6 s for the loading mass of 1.8, 2.5, 5.3 and 8.4 mg/cm
2, respectively. It is the reason for the good rate performance of the electrodes (1.8 and 2.5 mg/cm
2) and the inferior rate capability of the electrodes (5.3 and 8.4 mg/cm
2). Generally, high mass loading causes electrolytic ion to diffuse into the active materials difficulty. An increased loading mass induces more active surface areas of the electrodes to lose efficacy at large current densities, which leads to an increased response time [
7]. To evaluate cycling stability, the Ti
3C
2T
x assemblies electrode was tested through GCD measurements at 20 mA/cm
2. Its capacitance is maintained 87% of its initial value after 10000 cycles
Fig. 3f). The last 5 cycles show a similar symmetrical triangle shape with the first 5 cycles (insets of
Fig. 3f), indicating a remarkable cycling stability of the Ti
3C
2T
x assemblies electrodes.