2016 39th International Conference on Telecommunications and Signal Processing (TSP) 2016
DOI: 10.1109/tsp.2016.7760882
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Square-wave and PWM signal generators based on CC-CDTRA

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“…Considering Equation 3, the condition of oscillation could be presented with the Equation 5. 5Substituting the g m1 and g m2 as described in Equation 2into Equations (4) and 5, the frequency and condition of oscillation ware presented as below [Equations (6) and 7]: (6) and (7) It was found that the frequency of oscillation could be electronically tuned by adjusting the bias current I B2 without affecting the condition of oscillation while the resistor R was used to control the condition of oscillation without affecting the frequency of oscillation. Moreover, the linear tune of the frequency of oscillation was achieved by simultaneously adjusting bias current I B1 and I B2 (I B1 = I B2 ).…”
Section: (4)mentioning
confidence: 99%
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“…Considering Equation 3, the condition of oscillation could be presented with the Equation 5. 5Substituting the g m1 and g m2 as described in Equation 2into Equations (4) and 5, the frequency and condition of oscillation ware presented as below [Equations (6) and 7]: (6) and (7) It was found that the frequency of oscillation could be electronically tuned by adjusting the bias current I B2 without affecting the condition of oscillation while the resistor R was used to control the condition of oscillation without affecting the frequency of oscillation. Moreover, the linear tune of the frequency of oscillation was achieved by simultaneously adjusting bias current I B1 and I B2 (I B1 = I B2 ).…”
Section: (4)mentioning
confidence: 99%
“…With theses I B2 values, the THDs were 1.727, 0.959 and 0.6638%, respectively. It was found from the results in Figures 7-10 that the frequency of oscillation could be controlled by the I B2 as analyzed in Equation(6). The output resistance (at low frequency) of node Io 1 and I o2 are 718.175 kΩ and 780.763 kΩ, respectively.…”
mentioning
confidence: 91%
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