You signed in with another tab or window. Reload to refresh your session.You signed out in another tab or window. Reload to refresh your session.You switched accounts on another tab or window. Reload to refresh your session.Dismiss alert
Since we may be interested in the 'steepness' in the y-direction of a detected wavefront, a good choice for a EIT wave fitting function might be an Epstein function, which is given by:
f(x) = A sech^2 [ (x-x0/a)^n]
where n is a steepness parameter. For n = 1, we have the classical Epstein profile, which has a similar shape to a Gaussian, while for n --> infinity the function tends towards a boxcar.
For extra functionality, we might implement a split function which allows for an asymmetric profile. For example:
Since we may be interested in the 'steepness' in the y-direction of a detected wavefront, a good choice for a EIT wave fitting function might be an Epstein function, which is given by:
f(x) = A sech^2 [ (x-x0/a)^n]
where n is a steepness parameter. For n = 1, we have the classical Epstein profile, which has a similar shape to a Gaussian, while for n --> infinity the function tends towards a boxcar.
For extra functionality, we might implement a split function which allows for an asymmetric profile. For example:
For x < x0:
f(x) = A sech^2 [ (x-x0/a2)^n2]
For x > x0:
f(x) = A sech^2 [ (x-x0/a)^n]