10.12.2012 Views

SIMPLORER User Manual V6.0 - FER-a

SIMPLORER User Manual V6.0 - FER-a

SIMPLORER User Manual V6.0 - FER-a

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

Component Outputs<br />

2D Lookup Table<br />

<strong>SIMPLORER</strong> 6.0 — <strong>Manual</strong> 287<br />

Description [Unit] Parameter Name Data Type<br />

Sine Wave VAL real<br />

Current Frequency [Hz] FREQ real<br />

>>Basics>Tools>Time Functions<br />

The function allows the definition of wave forms from a set of fixed data points with linear interpolation<br />

between them (straight lines from point to point) or rectangular lines between<br />

them (two orthogonal lines from point to point, which are parallel to the coordinate axes).<br />

The X values of the data-pairs must be monotonous rising. The last slope is effective for all<br />

values outside the X range. If you want to have a constant value outside the X range, you have<br />

to define two data-pairs with the same Y value at the end.<br />

Table representation Graphical representation<br />

The time T values in the data file are be matched exactly, because of the simulator’s internal<br />

step size algorithms. The next value of T=T+dt are used for the computation.<br />

The simulator tries to match all values of a data set exactly. Very large data sets (e.g., from<br />

an measuring instrument) cause a reduction in the simulator speed. If possible, reduce the<br />

data sets to a required minimum to decrease simulation time.<br />

The function LOOKUP(X,Y) provides the Y value of a given X value. LOOKUP(XY1.VAL,5) -><br />

Y value of the characteristic XY1 for the X value 5.<br />

2D Lookup Table with Interpolation<br />

yi ( + 1)<br />

– yi ()<br />

yt () = yi () + ---------------------------------- t lies in the i-th interval<br />

ti ( + 1)<br />

– ti ()<br />

2D Lookup Table without Interpolation<br />

yt () =<br />

yi () for t() i ≤ t≤( i+ 1)<br />

t lies in the i-th interval

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!