Rational Chebyshev Approximations for the Inverse of the Error Function
From MaRDI portal
Publication:4113304
DOI10.2307/2005402zbMath0344.65001OpenAlexW4250759600MaRDI QIDQ4113304
No author found.
Publication date: 1976
Full work available at URL: https://doi.org/10.2307/2005402
Best approximation, Chebyshev systems (41A50) Computation of special functions and constants, construction of tables (65D20) Incomplete beta and gamma functions (error functions, probability integral, Fresnel integrals) (33B20)
Related Items (14)
Stochastic asymptotical regularization for linear inverse problems ⋮ Central limit theorems for solutions of the Kac equation: speed of approach to equilibrium in weak metrics ⋮ An algorithm for best generalised rational approximation of continuous functions ⋮ On singular and sincerely singular compact patterns ⋮ A new non-parametric detector of univariate outliers for distributions with unbounded support ⋮ Construction of weakly CUD sequences for MCMC sampling ⋮ The Crane equation \(u u_{x x} = - 2\): the general explicit solution and a case study of Chebyshev polynomial series for functions with weak endpoint singularities ⋮ A novel quasi-exactly solvable spin chain with nearest-neighbors interactions ⋮ Fast simulation of truncated Gaussian distributions ⋮ Asymptotic Inversion of Incomplete Gamma Functions ⋮ Tails of weakly dependent random vectors ⋮ The Small Ball Asymptotics in Hilbert Norm for the Kac--Kiefer--Wolfowitz Processes ⋮ A generalisation of de la Vallée-Poussin procedure to multivariate approximations ⋮ Synchronization-based scalability of complex clustered networks
Uses Software
Cites Work
- Exact solutions for concentration dependent diffusion and the inverse complementary error function
- An Inverse Method for The Generation of Random Normal Deviates on Large-Scale Computers
- On the Calculation of the Inverse of the Error Function.
- Stable evaluation of polynomials
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Rational Chebyshev Approximations for the Inverse of the Error Function