📄 timefunc.txt
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Boundaries can exhibit time dependent behavior.Which boundary exhibits what behavior depends on theboundary, but it is usually pretty clear.Equipotentials have a time dependent voltage,beam emitters have time dependent currents.The time dependency is a function of the formEnvelope(t) * Sinusoid(t)when time_function_flag = 0See "String Time Functions" below for time_function_flag = 1The envelope function looks like this: magnitude | |a1 | ********** | * * | * * | * * | * * | * *a0 | ********** ******** | |----------+-----+--------+-----+------------ t 0 --------->| tdelay |<--->| trise |<------>| tpulse |<--->| tfallSo the parameters controlling the envelope function are:a0 a1 tdelay trise tpulse and tfall.The sinusoid is parameterized by:Sinusoid(t) = A*sin(2*pi*frequency*t + phase) + CThe parameters of the sinusoid are:phasefrequencyACYou can modify the behavior of the timefunctionyourself if these parameters aren't sufficient for yourpurposes.The file is physics/timefunc.hString Time FunctionsA facility has been added which will allow you to put inmore flexible functions of time which you may need, whichdoesn't fit in the Sinusoid * Envelope template providedabove.To do this, you add:time_function_flag = 1F = <your function here>to the boundary you want to control.Most of the usual mathematical functions are understood:as of now the variables you can use are:"t": the current simulation timeF = sin(t)F = sin(t) * cos(t)F = sin(t)^2F = 10e9* (t%1e-9) (an explanation of this last: the % operator means "divide and take the remainder" so that (t%1e-9) takes the values of 0 to 1e-9 in a periodic fashion of period 1e-9. Using this operator you can make an arbitrary function periodic:)F = exp( t%1e-10)In addition, these special functions are added, to make pulsefunctions:pulse(t,tdelay,trise,tpulse,tfall) : like the envelope function abovestep(x) : returns 0 if x < 0 and returns 1 otherwiseramp(x) : returns 0 if x < 0 and returns x otherwiseSee evaluator.txt for additional information.
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