Results 51 to 59 of about 302 (59)
Simply Explicitly Invertible Approximations to 4 Decimals of Error Function and Normal Cumulative Distribution Function [PDF]
We improve the Modified Winitzki's Approximation of the error function $erf(x)\cong \sqrt{1-e^{-x^2\frac{\frac{4}{\pi}+0.147x^2}{1+0.147x^2}}}$ which has error $|\varepsilon (x)| < 1.25 \cdot 10^{-4}$ $\forall x \ge 0$ till reaching 4 decimals of precision with $|\varepsilon (x)| < 2.27 \cdot 10^{-5}$; also reducing slightly the relative error.
arxiv
Monotone and fast computation of Euler's constant. [PDF]
Adell JA, Lekuona A.
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An accurate approximation of zeta-generalized-Euler-constant functions
Lampret Vito
doaj +1 more source
Asymptotic analysis of the SIR model. Applications to COVID-19 modelling
Prodanov D.
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A Fast Algorithm for the Caputo Fractional Derivative
East Asian Journal on Applied Mathematics, 2018A fast algorithm with almost optimal memory for the computation of Caputo’s fractional derivative is developed. It is based on a nonuniform splitting of the time interval [0, tn] and a polynomial approximation of the kernel function (1 − τ) −α.
Kun Huang
semanticscholar +1 more source
Very simply explicitly invertible approximations of normal cumulative and normal quantile function
, 2014For the normal cumulative distribution function: Φ(x) we give the new approximation 2**(-22**(1-41**(x/10))) for any x>0, which is very simple (with only integer constants and operations and / and power elevation **) and is very simply explicitly ...
A. Soranzo, E. Epure
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On asymptotic estimations of the q-pochhammer symbols at q=1
, 2013Watson provided an asymptotic estimation of the Euler function (q; q)∞ when q → 1−. In this short note we reprove and extend his results using Gosper’s q-trigonometric functions.
I. Mező
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Summation Processes and Gaussian Quadratures
Sarajevo Journal of MathematicsIn this survey paper we present two classes of summation procedures based on ideas related to Gaussian quadratures. Such summation/integration procedures can be applied to the summation of slowly convergent series.
G. Milovanović
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