Matlab code for LEs of non-commensurate FO
Program to compute LEs of autonomous continuous systems of non-commensurate Caputo's Fractional Order
Al momento, stai seguendo questo contributo
- Vedrai gli aggiornamenti nel tuo feed del contenuto seguito
- Potresti ricevere delle email a seconda delle tue preferenze per le comunicazioni
April 2026: An improved Matlab routine, FO_LE, for numerical computation of the Lyapunov exponents of fractional-order systems modeled by Caputo’s derivative, conceived as an enhanced version of the former FO_Lyapunov and FO_NC_Lyapunov codes for commensurate and non-commensurate orders, respectively can be uploaded at
The code replaces the Gram–Schmidt orthogonalization procedure with QR-based reorthonormalization, and uses the new quadratic LIL predictor–corrector scheme LIL_nc
for the integration of the extended variational system.
**************************
The program, determines the Lyapunov Exponents (LEs) of non-commensurate Fractional Order (FO) autonomous continuous-time system modeled by Capto's derivative (cite [1])
For the proof of memory principle of the algorithm see [2]
Cita come
Marius-F. Danca (2026). Matlab code for LEs of non-commensurate FO (https://it.mathworks.com/matlabcentral/fileexchange/122377-matlab-code-for-les-of-non-commensurate-fo), MATLAB Central File Exchange. Recuperato .
[1] Marius.-F. Danca, Matlab code for Lyapunov exponents of fractional-order systems, Part II: The non-commensurate case, International Journal of Bifurcation and Chaos, 31(12), 2150187, (2021)
[2] Marius-F. Danca, Michal Feckan, Memory Principle of the MATLAB Code for Lyapunov Exponents of Fractional-Order, International Journal of Bifurcation and Chaos, 2024, 2450156
Informazioni generali
- Versione 1.0.3 (3,46 KB)
Compatibilità della release di MATLAB
- Compatibile con qualsiasi release
Compatibilità della piattaforma
- Windows
- macOS
- Linux
