I want to know how to calculate Rising time and Falling time Toff, Trise. I know if I want to calculate Ton I use the following equation: Ton= Duty cycle(D)/switching Freq(F). In my case, the Ton= (0.333/50KHz)= 7us. Is there any equations that I can use to figure out those two elements? P.S. This is for a Buck converter simulation. I need it to control the switch using LTspice
One definition might be the time taking for a signal to change between two percentage values of the final steady-state value of the signal - say from 5% to 95% of the final value.
As I know your equation is not correct.. Dc = Ton / T where T = Ton + Toff & off course F = 1 / T If You know your the duty cycle, it's a simple equation Bye Simo
The OP's equation looked OK to me. Its expressed in a different form to the one you have given. It appears the OP was asking about rise time in relation to Buck converter design / simulation. Rise & fall time is more related to device switching speed and the rise and fall time values will give rise to actual duty cycles that differ from the expected values based on the assigned primary excitation duty cycle.
I'm looking at the MOSFET I'm supposed to use, the Trise=65ns, the Ton=16nS, Toff=47nS. I'm assuming my total T=63nS, this will lead me to find the duty cycle=16/63= 0.2539 Looks OK so far, but when I calculate the switching frequency it looks HUGE! 15.87MHz?? Please correct me if I'm wrong! P.S. Here's a link of the datasheet of my MOSFET http://www.irf.com/product-info/datasheets/data/irf9540ns.pdf
You are confusing duty cycle with the potential effect of device rise and fall times on duty cycle. Normally, the rise (fall) times are only important when they become significant compared with the switching frequency. In your case, with a switching frequency of 50KHz, the effect of the stated rise & fall times on overall duty cycle for the particular device you mention will probably be insignificant. That said, you should pay particular attention to ensuring the gate drive circuitry you use achieves the optimum switching performance.