PsdVoigt2

1 Function
2 Brief Description
3 Sample Curve
4 Parameters
5 Script Access
6 Function File
7 Category

Function

$y=y_0+A\left[ m_u\frac 2\pi \frac{w_L}{4\left( x-x_c\right) ^2+w_L^2}+\left( 1-m_u\right) \frac{\sqrt{4\ln 2}}{\sqrt{\pi}w_G}e^{-\frac{4\ln 2}{w_G^2}\left( x-x_c\right) ^2}\right]$

Brief Description

While Vogit peak function is the convolution of a Gaussian curve G(x) and a Lorentzian curve L(x), the Pseudo-Voigt peak function is an approximation of the Voigt peak function which instead using a linear-combination of Gaussian curve G(x) and a Lorentzian curve L(x).

Origin provides two types of Pseudo-Vogit peak functions: PsdVogit1 and PsdVogit2. When using PsdVogit1, you can only specify one FWHM value denoted as w which will be shared between Gaussian curve G(x) and a Lorentzian curve L(x); while with PsdVogit2, you can specify two distinct FWHM values wG for Gaussian curve G(x) and wL for Lorentzian curve L(x).