Formulas for Calculating the Error Function of a Complex Variable
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Publication:5808597
DOI10.2307/2002163zbMath0045.06604OpenAlexW4238052875MaRDI QIDQ5808597
Publication date: 1951
Published in: Mathematical Tables and Other Aids to Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/2002163
Related Items (16)
The identification of transport parameters from truncated physiological tracer curves ⋮ Constrained near-minimax rational approximations to Dawson's integral ⋮ The complex error functions and various extensive results together with implications pertaining to certain special functions ⋮ A rational approximation of the Dawson's integral for efficient computation of the complex error function ⋮ Complex Zeros of the Error Function and of the Complementary Error Function ⋮ The numerical computation of the Voigt function by a corrected midpoint quadrature rule for \(( -\infty{}, \infty{})\) ⋮ Uniform Computation of the Error Function and Other Related Functions ⋮ Computing Fresnel integrals via modified trapezium rules ⋮ The radius of univalence of the error function ⋮ A Method for the Computation of the Error Function of a Complex Variable ⋮ Computation of the Complex Error Function Using Modified Trapezoidal Rules ⋮ A sampling-based approximation of the complex error function and its implementation without poles ⋮ Doppler Broadening Integrals ⋮ Calculation of the complementary error function of complex argument ⋮ Shifted rectangular quadrature rule approximations to Dawson's integral \(F(x)\) ⋮ A method for evaluation of the error function of real and complex variable with high relative accuracy
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