E-LIB Suche - Ergebnisse für: Garrappa, Roberto

1

Renewal processes linked to fractional relaxation equations..:

Beghin, Luisa ; Cristofaro, Lorenzo ; Garrappa, Roberto
Journal of Mathematical Analysis and Applications. 531 (2024) 1 - p. 127795 , 2024

Link: https://doi.org/10.1016/..

2

On variable-order fractional linear viscoelasticity:

Giusti, Andrea ; Colombaro, Ivano ; Garra, Roberto..
Fractional Calculus and Applied Analysis. 27 (2024) 4 - p. 1564-1578 , 2024

Link: https://doi.org/10.1007/..

3

Fractional Differential Equations: Modeling, Discretization..

Springer INdAM Series, 50

Cardone, Angelamaria ; Donatelli, Marco ; Durastante, Fabio... - 1st ed. 2023 . , 2023

Link: https://doi.org/10.1007/..

4

Variable-Order Fractional Calculus: from Old to New Approac..:

, In: 2023 International Conference on Fractional Differentiation and Its Applications (ICFDA),

Garrappa, Roberto ; Giusti, Andrea ; Mainardi, Francesco - p. 1-6 , 2023

Link: https://doi.org/10.1109/..

5

Dynamic Analysis and Fuzzy Fixed-Time Optimal Synchronizati..:

Luo, Shaohua ; Song, Yongduan ; Lewis, Frank L...
IEEE Transactions on Fuzzy Systems. 31 (2023) 5 - p. 1742-1755 , 2023

Link: https://doi.org/10.1109/..

6

A Computational Approach to Exponential-Type Variable-Order..:

Garrappa, Roberto ; Giusti, Andrea
Journal of Scientific Computing. 96 (2023) 3 - p. , 2023

Link: https://doi.org/10.1007/..

7

Theory of Functional Connections Extended to Fractional Ope..:

Mortari, Daniele ; Garrappa, Roberto ; Nicolò, Luigi
Mathematics. 11 (2023) 7 - p. 1721 , 2023

Link: https://doi.org/10.3390/..

8

Neuroadaptive Optimal Fixed-Time Synchronization and its Ci..:

Luo, Shaohua ; Song, Yongduan ; Lewis, Frank L..
IEEE Transactions on Cybernetics. 53 (2023) 4 - p. 2454-2466 , 2023

Link: https://doi.org/10.1109/..

9

Impulse response of commensurate fractional-order systems: ..:

Biolek, Dalibor ; Garrappa, Roberto ; Biolková, Viera
Fractional Calculus and Applied Analysis. 25 (2022) 5 - p. 1837-1851 , 2022

Link: https://doi.org/10.1007/..

10

A computationally efficient strategy for time-fractional di..:

Garrappa, Roberto ; Popolizio, Marina
Computers & Mathematics with Applications. 116 (2022) - p. 181-193 , 2022

Link: https://doi.org/10.1016/..

11

On the fractional Laplacian of variable order:

Darve, Eric ; D'Elia, Marta ; Garrappa, Roberto..
Fractional Calculus and Applied Analysis. 25 (2022) 1 - p. 15-28 , 2022

Link: https://doi.org/10.1007/..

12

A Numerical Procedure for Fractional-Time-Space Differentia..:

, In: Fractional Differential Equations; Springer INdAM Series,

Difonzo, Fabio Vito ; Garrappa, Roberto - p. 29-51 , 2022

Link: https://doi.org/10.1007/..

13

Stability of Systems of Fractional-Order Differential Equat..:

Brandibur, Oana ; Garrappa, Roberto ; Kaslik, Eva
Mathematics. 9 (2021) 8 - p. 914 , 2021

Link: https://doi.org/10.3390/..

14

An approach to optimal integer and fractional-order modelin..:

Lino, Paolo ; Maione, Guido ; Garrappa, Roberto.
Control Engineering Practice. 115 (2021) - p. 104890 , 2021

Link: https://doi.org/10.1016/..

15

Dynamical analysis and accelerated optimal stabilization of..:

Luo, Shaohua ; Lewis, Frank L. ; Song, Yongduan.
Nonlinear Dynamics. 104 (2021) 2 - p. 1389-1404 , 2021

Link: https://doi.org/10.1007/..