gaussian impulse

Nov 04, 2021 Last reply: 4 years ago 2 Replies

Version 4 SHEET 1 880 680 WIRE 256 96 208 96 WIRE 304 96 256 96 WIRE 208 128 208 96 WIRE 208 240 208 208 FLAG 208 240 0 FLAG 256 96 IMP SYMBOL bv 208 112 R0 WINDOW 0 -83 66 Left 2 WINDOW 3 -353 106 Left 2 SYMATTR InstName B1 SYMATTR Value V=A*(2.7**-( ( (time-D)/W)**2)) TEXT 440 224 Left 2 !.tran 10m TEXT 376 176 Left 2 !.param D = 5m ; delay TEXT 376 144 Left 2 !.param W = 1m ; width TEXT -104 160 Left 2 ;FWHM = 1.67 * W TEXT 376 112 Left 2 !.param A = 2 ; amplitude TEXT -104 88 Left 2 ;Gaussian Impulse TEXT -88 120 Left 2 ;JL Nov 3 2021



Well, yeah, in floating point. Pascal's triangle does it in integers (suitable for easy digitization). And, no one is going to see the infinite tails anyhow you try to plot it.

Smith chart rendition of a Gaussian curve, anyone? That 'point at infinity' on the right edge solves part of the problem.

Neat. What are you feeding with it?

Join the Discussion

Have something to add? Share your thoughts — no account required.

Didn't find your answer?

Ask the community — no account required