Showing 1 - 20 results of 37 for search 'Theodore E. Simos', query time: 0.06s Refine Results
  1. 1
    A New Methodology for the Development of Efficient Multistep Methods for First–Order IVPs with Oscillating Solutions IV: The Case of the Backward Differentiation Formulae

    A New Methodology for the Development of Efficient Multistep Methods for First–Order IVPs with Oscillating Solutions IV: The Case of the Backward Differentiation Formulae by Theodore E. Simos

    Published 2024-09-01
    Get full text
    Article
  2. 2
    A New Methodology for the Development of Efficient Multistep Methods for First-Order IVPs with Oscillating Solutions

    A New Methodology for the Development of Efficient Multistep Methods for First-Order IVPs with Oscillating Solutions by Theodore E. Simos

    Published 2024-02-01
    Get full text
    Article
  3. 3
    A New Methodology for the Development of Efficient Multistep Methods for First-Order Initial Value Problems with Oscillating Solutions: III the Role of the Derivative of the Phase Lag and the Derivative of the Amplification Factor

    A New Methodology for the Development of Efficient Multistep Methods for First-Order Initial Value Problems with Oscillating Solutions: III the Role of the Derivative of the Phase... by Theodore E. Simos

    Published 2024-07-01
    Get full text
    Article
  4. 4
    A New Methodology for the Development of Efficient Multistep Methods for First-Order Initial Value Problems with Oscillating Solutions V: The Case of the Open Newton–Cotes Differential Formulae

    A New Methodology for the Development of Efficient Multistep Methods for First-Order Initial Value Problems with Oscillating Solutions V: The Case of the Open Newton–Cotes Differen... by Theodore E. Simos

    Published 2024-11-01
    Get full text
    Article
  5. 5
    Eighth order, Numerov-like schemes with coefficients tailored for superior performance on ODE systems with oscillatory solutions

    Eighth order, Numerov-like schemes with coefficients tailored for superior performance on ODE systems with oscillatory solutions by Theodore E. Simos, Charalampos Tsitouras

    Published 2024-08-01
    Get full text
    Article
  6. 6
    An Efficient Numerical Method for the Solution of the Schrödinger Equation

    An Efficient Numerical Method for the Solution of the Schrödinger Equation by Licheng Zhang, Theodore E. Simos

    Published 2016-01-01
    Get full text
    Article
  7. 7
    A novel class of Runge-Kutta-Nyström pairs sharing orders 8(6)

    A novel class of Runge-Kutta-Nyström pairs sharing orders 8(6) by Yu He, Jianing Yang, Theodore E. Simos, Charalampos Tsitouras

    Published 2024-01-01
    Get full text
    Article
  8. 8
    Runge-Kutta-Nyström Pairs of Orders 8(6) with Coefficients Trained to Perform Best on Classical Orbits

    Runge-Kutta-Nyström Pairs of Orders 8(6) with Coefficients Trained to Perform Best on Classical Orbits by Houssem Jerbi, Mohamed Omri, Mourad Kchaou, Theodore E. Simos, Charalampos Tsitouras

    Published 2022-02-01
    Get full text
    Article
  9. 9
    Runge–Kutta Pairs of Orders 6(5) with Coefficients Trained to Perform Best on Classical Orbits

    Runge–Kutta Pairs of Orders 6(5) with Coefficients Trained to Perform Best on Classical Orbits by Yu-Cheng Shen, Chia-Liang Lin, Theodore E. Simos, Charalampos Tsitouras

    Published 2021-06-01
    Get full text
    Article
  10. 10
    A Neural Network Type Approach for Constructing Runge–Kutta Pairs of Orders Six and Five That Perform Best on Problems with Oscillatory Solutions

    A Neural Network Type Approach for Constructing Runge–Kutta Pairs of Orders Six and Five That Perform Best on Problems with Oscillatory Solutions by Houssem Jerbi, Sondess Ben Aoun, Mohamed Omri, Theodore E. Simos, Charalampos Tsitouras

    Published 2022-03-01
    Get full text
    Article
  11. 11
    Eighth Order Two-Step Methods Trained to Perform Better on Keplerian-Type Orbits

    Eighth Order Two-Step Methods Trained to Perform Better on Keplerian-Type Orbits by Vladislav N. Kovalnogov, Ruslan V. Fedorov, Andrey V. Chukalin, Theodore E. Simos, Charalampos Tsitouras

    Published 2021-11-01
    Get full text
    Article
  12. 12
    Runge–Kutta Pairs of Orders 5(4) Trained to Best Address Keplerian Type Orbits

    Runge–Kutta Pairs of Orders 5(4) Trained to Best Address Keplerian Type Orbits by Vladislav N. Kovalnogov, Ruslan V. Fedorov, Tamara V. Karpukhina, Theodore E. Simos, Charalampos Tsitouras

    Published 2021-09-01
    Get full text
    Article
  13. 13
    Real-Time Estimation of <i>R</i><sub>0</sub> for COVID-19 Spread

    Real-Time Estimation of <i>R</i><sub>0</sub> for COVID-19 Spread by Theodore E. Simos, Charalampos Tsitouras, Vladislav N. Kovalnogov, Ruslan V. Fedorov, Dmitry A. Generalov

    Published 2021-03-01
    Get full text
    Article
  14. 14
    A Neural Network Technique for the Derivation of Runge–Kutta Pairs Adjusted for Scalar Autonomous Problems

    A Neural Network Technique for the Derivation of Runge–Kutta Pairs Adjusted for Scalar Autonomous Problems by Vladislav N. Kovalnogov, Ruslan V. Fedorov, Yuri A. Khakhalev, Theodore E. Simos, Charalampos Tsitouras

    Published 2021-08-01
    Get full text
    Article
  15. 15
    Nine-Stage Runge–Kutta–Nyström Pairs Sharing Orders Eight and Six

    Nine-Stage Runge–Kutta–Nyström Pairs Sharing Orders Eight and Six by Hadeel Alharbi, Kusum Yadav, Rabie A. Ramadan, Houssem Jerbi, Theodore E. Simos, Charalampos Tsitouras

    Published 2024-01-01
    Get full text
    Article
  16. 16
    Computation of Time-Varying {2,3}- and {2,4}-Inverses through Zeroing Neural Networks

    Computation of Time-Varying {2,3}- and {2,4}-Inverses through Zeroing Neural Networks by Xingyuan Li, Chia-Liang Lin, Theodore E. Simos, Spyridon D. Mourtas, Vasilios N. Katsikis

    Published 2022-12-01
    Get full text
    Article
  17. 17
    Sixth Order Numerov-Type Methods with Coefficients Trained to Perform Best on Problems with Oscillating Solutions

    Sixth Order Numerov-Type Methods with Coefficients Trained to Perform Best on Problems with Oscillating Solutions by Vladislav N. Kovalnogov, Ruslan V. Fedorov, Tamara V. Karpukhina, Theodore E. Simos, Charalampos Tsitouras

    Published 2021-10-01
    Get full text
    Article
  18. 18
    Runge–Kutta Embedded Methods of Orders 8(7) for Use in Quadruple Precision Computations

    Runge–Kutta Embedded Methods of Orders 8(7) for Use in Quadruple Precision Computations by Vladislav N. Kovalnogov, Ruslan V. Fedorov, Tamara V. Karpukhina, Theodore E. Simos, Charalampos Tsitouras

    Published 2022-09-01
    Get full text
    Article
  19. 19
    Evolutionary Derivation of Runge–Kutta Pairs of Orders 5(4) Specially Tuned for Problems with Periodic Solutions

    Evolutionary Derivation of Runge–Kutta Pairs of Orders 5(4) Specially Tuned for Problems with Periodic Solutions by Vladislav N. Kovalnogov, Ruslan V. Fedorov, Andrey V. Chukalin, Theodore E. Simos, Charalampos Tsitouras

    Published 2021-09-01
    Get full text
    Article
  20. 20
    On Reusing the Stages of a Rejected Runge-Kutta Step

    On Reusing the Stages of a Rejected Runge-Kutta Step by Vladislav N. Kovalnogov, Ruslan V. Fedorov, Tamara V. Karpukhina, Theodore E. Simos, Charalampos Tsitouras

    Published 2023-06-01
    Get full text
    Article

Search Tools: