Pages that link to "Item:Q1070089"

The following pages link to A method of computing the complex probability function and other related functions over the whole complex plane (Q1070089):

Displaying 8 items.

• Sampling by incomplete cosine expansion of the sinc function: application to the Voigt/complex error function (Q300103) (← links)
• High-accuracy approximation of the complex probability function by Fourier expansion of exponential multiplier (Q615157) (← links)
• The numerical computation of the Voigt function by a corrected midpoint quadrature rule for \(( -\infty{}, \infty{})\) (Q1173849) (← links)
• A sampling-based approximation of the complex error function and its implementation without poles (Q1748065) (← links)
• Analytical and asymptotic evaluations of Dawson's integral and related functions in mathematical physics (Q2292432) (← links)
• A rational approximation of the Dawson's integral for efficient computation of the complex error function (Q2423075) (← links)
• Various results for series expansions of the error functions with the complex variable and some of their implications (Q5099746) (← links)
• The complex error functions and various extensive results together with implications pertaining to certain special functions (Q5103708) (← links)