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A New Special Function and Its Application in Probability
by
Ocampo, David L.
, Rafik, Zeraoulia
, Salas, Alvaro H.
in
Applied mathematics
/ Approximants
/ Approximation
/ Boltzmann distribution
/ Computer Science
/ Data Analysis, Statistics and Probability
/ Distribution (Probability theory)
/ Economic models
/ Error functions
/ Integrals
/ Mathematical analysis
/ Mathematics
/ Normal distribution
/ Numerical Analysis
/ Ordinary differential equations
/ Partial differential equations
/ Physics
/ Polynomials
/ Random variables
/ Statistical analysis
2018
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A New Special Function and Its Application in Probability
by
Ocampo, David L.
, Rafik, Zeraoulia
, Salas, Alvaro H.
in
Applied mathematics
/ Approximants
/ Approximation
/ Boltzmann distribution
/ Computer Science
/ Data Analysis, Statistics and Probability
/ Distribution (Probability theory)
/ Economic models
/ Error functions
/ Integrals
/ Mathematical analysis
/ Mathematics
/ Normal distribution
/ Numerical Analysis
/ Ordinary differential equations
/ Partial differential equations
/ Physics
/ Polynomials
/ Random variables
/ Statistical analysis
2018
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Do you wish to request the book?
A New Special Function and Its Application in Probability
by
Ocampo, David L.
, Rafik, Zeraoulia
, Salas, Alvaro H.
in
Applied mathematics
/ Approximants
/ Approximation
/ Boltzmann distribution
/ Computer Science
/ Data Analysis, Statistics and Probability
/ Distribution (Probability theory)
/ Economic models
/ Error functions
/ Integrals
/ Mathematical analysis
/ Mathematics
/ Normal distribution
/ Numerical Analysis
/ Ordinary differential equations
/ Partial differential equations
/ Physics
/ Polynomials
/ Random variables
/ Statistical analysis
2018
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Journal Article
A New Special Function and Its Application in Probability
2018
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Overview
In this note we present a new special function that behaves like the error function and we provide an approximated accurate closed form for its CDF in terms of both Chèbyshev polynomials of the first kind and the error function. Also we provide its series representation using Padé approximant. We show a convincing numerical evidence about an accuracy of 10-6 for the approximants in the sense of the quadratic mean norm. A similar approach may be applied to other probability distributions, for example, Maxwell–Boltzmann distribution and normal distribution, such that we show its application using both of those distributions.
Publisher
Hindawi Publishing Corporation,Hindawi,John Wiley & Sons, Inc,Wiley
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