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Mofreh R. Zaghloul
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2020 – today
- 2024
- [j7]Mofreh R. Zaghloul:
Efficient multiple-precision computation of the scaled complementary error function and the Dawson integral. Numer. Algorithms 95(3): 1291-1308 (2024) - [j6]Mofreh R. Zaghloul, Leen Alrawas:
Calculation of Fresnel integrals of real and complex arguments up to 28 significant digits. Numer. Algorithms 96(2): 489-506 (2024) - [j5]Mofreh R. Zaghloul:
Efficient numerical algorithms for multi-precision and multi-accuracy calculation of the error functions and Dawson integral with complex arguments. Numer. Algorithms 97(2): 869-887 (2024)
2010 – 2019
- 2019
- [j4]Mofreh R. Zaghloul:
Remark on "Algorithm 680: Evaluation of the Complex Error Function": Cause and Remedy for the Loss of Accuracy Near the Real Axis. ACM Trans. Math. Softw. 45(2): 24:1-24:3 (2019) - [i4]Mofreh R. Zaghloul:
Remark on Algorithm 680: evaluation of the complex error function: Cause and Remedy for the Loss of Accuracy Near the Real Axis. CoRR abs/1906.12199 (2019) - 2018
- [i3]Mofreh R. Zaghloul:
A FORTRAN Package for Efficient Multi-Accuracy Computations of the Faddeyeva Function and Related Functions of Complex Arguments. CoRR abs/1806.01656 (2018) - 2017
- [j3]Mofreh R. Zaghloul:
Algorithm 985: Simple, Efficient, and Relatively Accurate Approximation for the Evaluation of the Faddeyeva Function. ACM Trans. Math. Softw. 44(2): 22:1-22:9 (2017) - 2016
- [j2]Mofreh R. Zaghloul:
Remark on "Algorithm 916: Computing the Faddeyeva and Voigt Functions": Efficiency Improvements and Fortran Translation. ACM Trans. Math. Softw. 42(3): 26:1-26:9 (2016) - 2015
- [i2]Mofreh R. Zaghloul:
Remark on "Algorithm 916: Computing the Faddeyeva and Voigt functions": Efficiency Improvements and Fortran Translation. CoRR abs/1505.06848 (2015) - 2011
- [j1]Mofreh R. Zaghloul, Ahmed N. Ali:
Algorithm 916: Computing the Faddeyeva and Voigt Functions. ACM Trans. Math. Softw. 38(2): 15:1-15:22 (2011) - [i1]Mofreh R. Zaghloul, Ahmed N. Ali:
Algorithm xxx: computing the Faddeyeva and Voigt functions. CoRR abs/1106.0151 (2011)
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