A Family of P-stable Eighth Algebraic Order Methods with Exponential Fitting Facilities
By J. V. Aguiar, T. E. Simos. 2001
48 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Electrical and Electronic Engineering, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/c452e87d1081ba46c6a322b10c20e81d4b65fc7d
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In Computational Theory and Mathematics
- T. E. Simos
- George Avdelas
- E. Kefalidis
- Ibraheem Alolyan
- Charalambos Tsitouras
- Kenan Mu
- Ke Yan
- Jing Ma
In Electrical and Electronic Engineering
- T. E. Simos
- George Avdelas
- E. Kefalidis
- Ibraheem Alolyan
- Charalambos Tsitouras
- Kenan Mu
- Athinoula Kosti
- Zacharias A. Anastassi
In Numerical Analysis
- T. E. Simos
- George Avdelas
- E. Kefalidis
- Ibraheem Alolyan
- Charalambos Tsitouras
- Kenan Mu
- Athinoula Kosti
- Zacharias A. Anastassi
Citations in the corpus
- New P-Stable Eighth Algebraic Order Exponentially-Fitted Methods for the Numerical Integration of the Schrödinger Equation (2002, methodology): “We present the properties of the methods: MI: Numerov’s method; MII: derived by Raptis and Allison; MIII: derived by Raptis and Cash; MIV: method of Thomas, Mitsou and Simos ‐ case I; MV: method of Simos and Williams; MVI: method of Simos and Williams [24]; MVII: the method developed in [ 37 ]; MVII”
- Exponentially and Trigonometrically Fitted Methods for the Solution of the Schrödinger Equation (2010, methodology): “–I n [7, 18, 62 ]a nd [41] numerical methods which satisfy a combination of the property of exponential or trigonometric fitting and P-stability are presented.”
- Symmetric Eighth Algebraic Order Methods with Minimal Phase-Lag for the Numerical Solution of the Schrödinger Equation (2002, unknown): “For detailed reviews see [16–18,22–27]).”