hbmep.integrate

hbmep.integrate#

hbmep.functional.integrate.rectified_logistic(x, a, b, g, h, v)[source]#

Closed-form integral of the rectified-logistic function.

\[F(x) = \int_0^x f(t; a,b,g,h,v)\, dt\]

where \(f\) is the rectified-logistic function.

Notes

The integral between two points \(x_1\) and \(x_2\) is \(F(x_2) - F(x_1)\).