Several methods of evaluating the Incomplete Gamma Function are compared according to accuracy and computation time. An improved algorithm is presented which allows significantly faster computation of two-electron integrals on most vector computers, especially in the case of GLO functions. Parameters for F-0(t) are tabulated.</p
AbstractAn apparently new expansion of the exponential integral E1 in incomplete gamma functions is ...
This function evaluates the incomplete gamma functions in the normalised form P (a, x) = 1Γ(a) ∫ x ...
We present a general criterion for theoretical performance assessment of algoritlnns for twoelectron...
Several methods of evaluating the Incomplete Gamma Function are compared according to accuracy and c...
We present a computational procedure to evaluate the integral ∫xy sp-1 e-μs ds, for 0 ≤ x 0, which ...
An algorithm for computing the incomplete gamma function ?*(a, z) for real values of the parameter a...
Algorithms for the numerical evaluation of the incomplete gamma function ratios $P(a,x)=\gamma(a,x...
textabstractAn algorithm for computing the incomplete gamma function γ∗(a, z) for real values of the...
We present a computational procedure to evaluate the integral ∫xy sp-1 e-μs ds, for 0 ≤ x 0, which ...
The incomplete gamma function is rewritten as a finite sum of Macdonald functions (modified Bessel f...
AbstractIn a recent paper in this journal, Gautschi et al. [W. Gautschi, F.E. Harris, N.M. Temme, Ex...
We consider the asymptotic behavior of the incomplete gamma functions $gamma (-a,-z)$ and $Gamma (-a...
Much simplified expressions for certain complete elliptic integrals in terms of the beta function ar...
AbstractWe describe a new uniform asymptotic expansion for the incomplete gamma function Γ(a,z) vali...
An algorithm for computing the incomplete gamma function γ∗(a, z) for real values of the parameter a...
AbstractAn apparently new expansion of the exponential integral E1 in incomplete gamma functions is ...
This function evaluates the incomplete gamma functions in the normalised form P (a, x) = 1Γ(a) ∫ x ...
We present a general criterion for theoretical performance assessment of algoritlnns for twoelectron...
Several methods of evaluating the Incomplete Gamma Function are compared according to accuracy and c...
We present a computational procedure to evaluate the integral ∫xy sp-1 e-μs ds, for 0 ≤ x 0, which ...
An algorithm for computing the incomplete gamma function ?*(a, z) for real values of the parameter a...
Algorithms for the numerical evaluation of the incomplete gamma function ratios $P(a,x)=\gamma(a,x...
textabstractAn algorithm for computing the incomplete gamma function γ∗(a, z) for real values of the...
We present a computational procedure to evaluate the integral ∫xy sp-1 e-μs ds, for 0 ≤ x 0, which ...
The incomplete gamma function is rewritten as a finite sum of Macdonald functions (modified Bessel f...
AbstractIn a recent paper in this journal, Gautschi et al. [W. Gautschi, F.E. Harris, N.M. Temme, Ex...
We consider the asymptotic behavior of the incomplete gamma functions $gamma (-a,-z)$ and $Gamma (-a...
Much simplified expressions for certain complete elliptic integrals in terms of the beta function ar...
AbstractWe describe a new uniform asymptotic expansion for the incomplete gamma function Γ(a,z) vali...
An algorithm for computing the incomplete gamma function γ∗(a, z) for real values of the parameter a...
AbstractAn apparently new expansion of the exponential integral E1 in incomplete gamma functions is ...
This function evaluates the incomplete gamma functions in the normalised form P (a, x) = 1Γ(a) ∫ x ...
We present a general criterion for theoretical performance assessment of algoritlnns for twoelectron...
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